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a<2448>p 835 5773 a<3261>p 914 5773 a<454f>p 993 5773 a<4643>p 1072 5773 a<402d>p 1148 5773 a<2448>p 1228 5773 a<244e>p 1309 5773 a<3458>p 1388 5773 a<3738>p 1464 5773 a<244b>p 1545 5773 a<2444>p 1623 5773 a<2424>p 1702 5773 a<2446>p -189 5881 a<3544>p -110 5881 a<4f40>p -32 5881 a<2439>p 48 5881 a<246b>p 129 5881 a<2123>p 205 5881 a<245e>p 281 5881 a<243f>p 367 5881 a<2122>p 440 5881 a<3272>p 519 5881 a<404f>p 598 5881 a<376b>p 677 5881 a<324c>p 753 5881 a<2448>p 832 5881 a<2537>p 914 5881 a<255f>p 991 5881 a<2565>p 1065 5881 a<256c>p 1149 5881 a<213c>p 1226 5881 a<2537>p 1307 5881 a<2567>p 1381 5881 a<2573>p 1466 5881 a<376b>p 1545 5881 a<324c>p 1621 5881 a<2472>p 1703 5881 a<4866>p 2029 838 a @beginspecial 20 @llx 642 @lly 267 @urx 834 @ury 2232 @rwi 1084 @rhi @setspecial %%BeginDocument: figure/model.eps %!PS-Adobe-3.0 EPSF-3.0 %%BoundingBox: 20 642 267 834 %%Title: model %%CreationDate: Tue Dec 18 00:47:58 2001 %%Creator: Tgif-4.1.35 by William Chia-Wei Cheng (william@cs.UCLA.edu) %%ProducedBy: (unknown) %%Pages: 1 %%DocumentFonts: (atend) %%EndComments %%BeginProlog /tgifdict 58 dict def tgifdict begin /tgifellipsedict 6 dict def tgifellipsedict /mtrx matrix put /TGEL % tgifellipse { tgifellipsedict begin /yrad exch def /xrad exch def /y exch def /x exch def /savematrix mtrx currentmatrix def x y translate xrad yrad scale 0 0 1 0 360 arc savematrix setmatrix end } def /tgifarrowtipdict 8 dict def tgifarrowtipdict /mtrx matrix put /TGAT % tgifarrowtip { tgifarrowtipdict begin /dy exch def /dx exch def /h exch def /w exch def /y exch def /x exch def /savematrix mtrx currentmatrix def x y translate dy dx atan rotate 0 0 moveto w neg h lineto w neg h neg lineto savematrix setmatrix end } def /tgifarcdict 8 dict def tgifarcdict /mtrx matrix put /TGAN % tgifarcn { tgifarcdict begin /endangle exch def /startangle exch def /yrad exch def /xrad exch def /y exch def /x exch def /savematrix mtrx currentmatrix def x y translate xrad yrad scale 0 0 1 startangle endangle arc savematrix setmatrix end } def /TGAR % tgifarc { tgifarcdict begin /endangle exch def /startangle exch def /yrad exch def /xrad exch def /y exch def /x exch def /savematrix mtrx currentmatrix def x y translate xrad yrad scale 0 0 1 startangle endangle arcn savematrix setmatrix end } def /TGMAX { exch dup 3 1 roll exch dup 3 1 roll gt { pop } { exch pop } ifelse } def /TGMIN { exch dup 3 1 roll exch dup 3 1 roll lt { pop } { exch pop } ifelse } def /TGSW { stringwidth pop } def /bd { bind def } bind def /GS { gsave } bd /GR { grestore } bd /NP { newpath } bd /CP { closepath } bd /CHP { charpath } bd /CT { curveto } bd /L { lineto } bd /RL { rlineto } bd /M { moveto } bd /RM { rmoveto } bd /S { stroke } bd /F { fill } bd /TR { translate } bd /RO { rotate } bd /SC { scale } bd /MU { mul } bd /DI { div } bd /DU { dup } bd /NE { neg } bd /AD { add } bd /SU { sub } bd /PO { pop } bd /EX { exch } bd /CO { concat } bd /CL { clip } bd /EC { eoclip } bd /EF { eofill } bd /IM { image } bd /IMM { imagemask } bd /ARY { array } bd /SG { setgray } bd /RG { setrgbcolor } bd /SD { setdash } bd /W { setlinewidth } bd /SM { setmiterlimit } bd /SLC { setlinecap } bd /SLJ { setlinejoin } bd /SH { show } bd /FF { findfont } bd /MS { makefont setfont } bd /AR { arcto 4 {pop} repeat } bd /CURP { currentpoint } bd /FLAT { flattenpath strokepath clip newpath } bd /TGSM { tgiforigctm setmatrix } def /TGRM { savematrix setmatrix } def end %%EndProlog %%Page: 1 1 %%PageBoundingBox: 20 642 267 834 tgifdict begin /tgifsavedpage save def 1 SM 1 W 0 SG 72 0 MU 72 11.602 MU TR 72 128 DI 100.000 MU 100 DI DU NE SC GS /tgiforigctm matrix currentmatrix def % POLY/OPEN-SPLINE 0 SG GS NP 130 50 M 190 150 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 130 200 M 190 175 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 130 265 M 190 190 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 305 190 M 370 270 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 305 160 M 370 60 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 310 165 M 370 100 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 310 175 M 370 200 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS [4 4] 0 SD NP 385 125 M 385 180 L TGSM 1 W S [] 0 SD GR % TEXT NP 0 SG GS 1 W 185 115 M GS 0 SG /Helvetica FF [18 0 0 -18 0 0] MS (RED Gateway) SH GR GR % TEXT NP 0 SG GS 1 W 165 70 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (w\(k\)) SH GR GR % TEXT NP 0 SG GS 1 W 155 280 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (w\(k\)) SH GR GR % BOX 0 SG NP 375 55 M 405 55 L 405 80 L 375 80 L CP F GS 10 SM GS NP 375 55 M 405 55 L 405 80 L 375 80 L CP 2 W S GR GR % BOX 0 SG NP 370 50 M 400 50 L 400 75 L 370 75 L CP 1 SG F 0 SG GS 10 SM GS NP 370 50 M 400 50 L 400 75 L 370 75 L CP 2 W S GR GR % BOX 0 SG NP 375 95 M 405 95 L 405 120 L 375 120 L CP F GS 10 SM GS NP 375 95 M 405 95 L 405 120 L 375 120 L CP 2 W S GR GR % BOX 0 SG NP 375 190 M 405 190 L 405 215 L 375 215 L CP F GS 10 SM GS NP 375 190 M 405 190 L 405 215 L 375 215 L CP 2 W S GR GR % BOX 0 SG NP 375 260 M 405 260 L 405 285 L 375 285 L CP F GS 10 SM GS NP 375 260 M 405 260 L 405 285 L 375 285 L CP 2 W S GR GR % BOX 0 SG NP 370 90 M 400 90 L 400 115 L 370 115 L CP 1 SG F 0 SG GS 10 SM GS NP 370 90 M 400 90 L 400 115 L 370 115 L CP 2 W S GR GR % BOX 0 SG NP 370 185 M 400 185 L 400 210 L 370 210 L CP 1 SG F 0 SG GS 10 SM GS NP 370 185 M 400 185 L 400 210 L 370 210 L CP 2 W S GR GR % BOX 0 SG NP 370 255 M 400 255 L 400 280 L 370 280 L CP 1 SG F 0 SG GS 10 SM GS NP 370 255 M 400 255 L 400 280 L 370 280 L CP 2 W S GR GR % OVAL 0 SG NP 290 180 25 30 TGEL F GS GS NP 290 180 25 30 TGEL 2 W S GR GR % OVAL 0 SG NP 290 180 25 30 TGEL F GS GS NP 290 180 25 30 TGEL 2 W S GR GR % BOX 0 SG NP 105 45 M 135 45 L 135 70 L 105 70 L CP F GS 10 SM GS NP 105 45 M 135 45 L 135 70 L 105 70 L CP 2 W S GR GR % BOX 0 SG NP 105 90 M 135 90 L 135 115 L 105 115 L CP F GS 10 SM GS NP 105 90 M 135 90 L 135 115 L 105 115 L CP 2 W S GR GR % BOX 0 SG NP 105 260 M 135 260 L 135 285 L 105 285 L CP F GS 10 SM GS NP 105 260 M 135 260 L 135 285 L 105 285 L CP 2 W S GR GR % BOX 0 SG NP 105 195 M 135 195 L 135 220 L 105 220 L CP F GS 10 SM GS NP 105 195 M 135 195 L 135 220 L 105 220 L CP 2 W S GR GR % BOX 0 SG NP 100 40 M 130 40 L 130 65 L 100 65 L CP 1 SG F 0 SG GS 10 SM GS NP 100 40 M 130 40 L 130 65 L 100 65 L CP 2 W S GR GR % BOX 0 SG NP 100 85 M 130 85 L 130 110 L 100 110 L CP 1 SG F 0 SG GS 10 SM GS NP 100 85 M 130 85 L 130 110 L 100 110 L CP 2 W S GR GR % BOX 0 SG NP 100 255 M 130 255 L 130 280 L 100 280 L CP 1 SG F 0 SG GS 10 SM GS NP 100 255 M 130 255 L 130 280 L 100 280 L CP 2 W S GR GR % BOX 0 SG NP 100 190 M 130 190 L 130 215 L 100 215 L CP 1 SG F 0 SG GS 10 SM GS NP 100 190 M 130 190 L 130 215 L 100 215 L CP 2 W S GR GR % POLY/OPEN-SPLINE 0 SG GS [4 4] 0 SD NP 115 120 M 115 175 L TGSM 1 W S [] 0 SD GR % POLY/OPEN-SPLINE 0 SG GS NP 155 60 M 30 20 atan DU cos 10.000 MU 175 exch SU exch sin 10.000 MU 90 exch SU L TGSM 2 W S 1 W GR GS TGSM NP 175 90 10.000 4.000 20 30 TGAT 1 SG CP F 0 SG NP 175 90 10.000 4.000 20 30 TGAT CP F GR % POLY/OPEN-SPLINE 0 SG GS NP 160 250 M -25 15 atan DU cos 10.000 MU 175 exch SU exch sin 10.000 MU 225 exch SU L TGSM 2 W S 1 W GR GS TGSM NP 175 225 10.000 4.000 15 -25 TGAT 1 SG CP F 0 SG NP 175 225 10.000 4.000 15 -25 TGAT CP F GR % ARC 0 SG NP 94 190 M 94 190 33 120 138 183 TGAN 94 190 L CP 1 SG F 0 SG GS GS NP 94 190 33 120 138 183 TGAN [8 8] 0 SD S GR GR % ARC 0 SG NP 83 137 M 83 137 23 98 -129 -182 TGAR 83 137 L CP 1 SG F 0 SG GS GS NP 83 137 23 98 -129 -182 TGAR [8 8] 0 SD S GR GR % POLY/OPEN-SPLINE 0 SG NP 120 5 M 385 5 L 385 30 L CP 1 SG EF 0 SG GS NP 120 5 M 385 5 L 385 30 L TGSM 3 W S 1 W GR % POLY/OPEN-SPLINE 0 SG GS NP 385 30 M 0 -265 atan DU cos 12.000 MU 120 exch SU exch sin 12.000 MU 30 exch SU L TGSM 3 W S 1 W GR GS TGSM NP 120 30 12.000 5.000 -265 0 TGAT 1 SG CP F 0 SG NP 120 30 12.000 5.000 -265 0 TGAT CP F GR % TEXT NP 0 SG NP 254 35 M 266 35 L 266 68 L 254 68 L CP 1 SG F 0 SG GS 1 W 255 60 M GS 0 SG /Symbol FF [24 0 0 -24 0 0] MS (t) SH GR GR % TEXT NP 0 SG NP 194 122 M 263 122 L 263 145 L 194 145 L CP 1 SG F 0 SG GS 1 W 195 140 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (q\(k\),q\(k\)) SH GR GR % POLY/OPEN-SPLINE 0 SG GS NP 230 125 M 245 125 L TGSM 1 W S GR % TEXT NP 0 SG NP 39 310 M 174 310 L 174 340 L 39 340 L CP 1 SG F 0 SG GS 1 W 40 335 M GS 0 SG /Helvetica FF [24 0 0 -24 0 0] MS (Source Host) SH GR GR % TEXT NP 0 SG NP 289 310 M 472 310 L 472 340 L 289 340 L CP 1 SG F 0 SG GS 1 W 290 335 M GS 0 SG /Helvetica FF [24 0 0 -24 0 0] MS (Destination Host) SH GR GR % TEXT NP 0 SG NP 44 146 M 78 146 L 78 170 L 44 170 L CP 1 SG F 0 SG GS 1 W 45 165 M GS 0 SG /Helvetica-Oblique FF [20 0 0 -20 0 0] MS (n\(k\)) SH GR GR % TEXT NP 0 SG NP 224 227 M 265 227 L 265 250 L 224 250 L CP 1 SG F 0 SG GS 1 W 225 245 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (min) SH 0 SG /Helvetica-Oblique FF [12 0 0 -12 0 0] MS (th) SH GR GR % TEXT NP 0 SG NP 194 247 M 241 247 L 241 270 L 194 270 L CP 1 SG F 0 SG GS 1 W 195 265 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (max) SH 0 SG /Helvetica-Oblique FF [12 0 0 -12 0 0] MS (th) SH GR GR % POLY/OPEN-SPLINE 0 SG GS NP 325 120 M -35 20 atan DU cos 10.000 MU 345 exch SU exch sin 10.000 MU 85 exch SU L TGSM 2 W S 1 W GR GS TGSM NP 345 85 10.000 4.000 20 -35 TGAT 1 SG CP F 0 SG NP 345 85 10.000 4.000 20 -35 TGAT CP F GR % POLY/OPEN-SPLINE 0 SG GS NP 330 205 M 40 30 atan DU cos 10.000 MU 360 exch SU exch sin 10.000 MU 245 exch SU L TGSM 2 W S 1 W GR GS TGSM NP 360 245 10.000 4.000 30 40 TGAT 1 SG CP F 0 SG NP 360 245 10.000 4.000 30 40 TGAT CP F GR % POLY/OPEN-SPLINE 0 SG GS NP 135 105 M 190 160 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 255 155 M 255 205 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 245 155 M 245 205 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 235 155 M 235 205 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 225 155 M 225 205 L TGSM 1 W S GR % BOX 0 SG NP 195 155 M 265 155 L 265 205 L 195 205 L CP F GS 10 SM GS NP 195 155 M 265 155 L 265 205 L 195 205 L CP 2 W S GR GR % POLY/OPEN-SPLINE 0 SG GS NP 250 150 M 250 200 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 240 150 M 240 200 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 230 150 M 230 200 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 220 150 M 220 200 L TGSM 1 W S GR % BOX 0 SG NP 190 150 M 260 150 L 260 200 L 190 200 L CP 1 SG F 0 SG GS 10 SM GS NP 190 150 M 260 150 L 260 200 L 190 200 L CP 2 W S GR GR % OVAL 0 SG NP 285 175 25 30 TGEL CP 1 SG F 0 SG GS GS NP 285 175 25 30 TGEL 2 W S GR GR % POLY/OPEN-SPLINE 0 SG GS NP 250 150 M 250 200 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 240 150 M 240 200 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 230 150 M 230 200 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 220 150 M 220 200 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 220 205 M 220 245 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 240 205 M 240 225 L TGSM 1 W S GR % POLY/OPEN-SPLINE 0 SG GS NP 265 215 M 0 45 atan DU cos 10.000 MU 310 exch SU exch sin 10.000 MU 215 exch SU L TGSM 2 W S 1 W GR GS TGSM NP 310 215 10.000 4.000 45 0 TGAT 1 SG CP F 0 SG NP 310 215 10.000 4.000 45 0 TGAT CP F GR % TEXT NP 0 SG NP 279 216 M 293 216 L 293 239 L 279 239 L CP 1 SG F 0 SG GS 1 W 280 235 M GS 0 SG /Helvetica FF [20 0 0 -20 0 0] MS (B) SH GR GR GR tgifsavedpage restore end showpage %%Trailer %MatchingCreationDate: Tue Dec 18 00:47:58 2001 %%DocumentFonts: Symbol %%+ Helvetica-Oblique %%+ Helvetica %%EOF %%EndDocument @endspecial 2663 1029 a<3f5e>p Fw 2764 1029 a(1:) p Fx 2854 1029 a<3272>p 2934 1029 a<404f>p 3012 1029 a<2562>p 3088 1029 a<2547>p 3171 1029 a<256b>p 2424 1302 a<493d>p Fw 2524 1302 a(1:) p Fx 2615 1302 a<3272>p 2695 1302 a<404f>p 2772 1302 a<2447>p 2854 1302 a<4d51>p 2933 1302 a<2424>p 3013 1302 a<246b>p 3094 1302 a<352d>p 3174 1302 a<3966>p 3252 1302 a<244e>p 3334 1302 a<446a>p 3414 1302 a<3541>p 1972 1408 2029 4 v 1972 2256 4 849 v Fp 2056 1488 a(min) p Fo 2196 1497 a(th) p Fn 2366 1488 a(RED) p Fm 2532 1488 a<244e>p 2606 1488 a<3a47>p 2678 1488 a<3e2e>p 2744 1488 a<2437>p 2821 1488 a<242d>p 2893 1488 a<2424>p 2966 1488 a<434d>p Fp 2050 1568 a(max) p Fo 2203 1577 a(th) p Fn 2366 1568 a(RED) p Fm 2532 1568 a<244e>p 2606 1568 a<3a47>p 2678 1568 a<4267>p 2744 1568 a<2437>p 2821 1568 a<242d>p 2893 1568 a<2424>p 2966 1568 a<434d>p Fp 2064 1648 a(max) p Fo 2217 1656 a(p) p Fn 2366 1648 a(RED) p Fm 2532 1648 a<244e>p 2606 1648 a<3a47>p 2678 1648 a<4267>p 2749 1648 a<2551>p 2821 1648 a<2531>p 2884 1648 a<2543>p 2944 1648 a<2548>p 3021 1648 a<347e>p 3093 1648 a<3551>p 3165 1648 a<334e>p 3237 1648 a<4e28>p Fp 2116 1728 a(q) p Fo 2150 1736 a(w) p Fn 2366 1728 a(RED) p Fm 2532 1728 a<244e>p 2606 1728 a<3b58>p 2678 1728 a<3f74>p 2750 1728 a<4a3f>p 2822 1728 a<3651>p 2892 1728 a<244e>p 2966 1728 a<3d45>p 3036 1728 a<245f>p Fp 2137 1808 a(\034) p Fn 2366 1808 a(TCP) p Fm 2520 1808 a<2533>p 2593 1808 a<254d>p 2666 1808 a<252f>p 2735 1808 a<2537>p 2800 1808 a<2567>p 2861 1808 a<2573>p 2935 1808 a<244e>p 3009 1808 a<317d>p 3081 1808 a<497c>p 3153 1808 a<4541>p 3225 1808 a<4842>p 3297 1808 a<4359>p 3368 1808 a<3164>p 3440 1808 a<3b7e>p 3512 1808 a<3456>p Fp 2128 1888 a(B) p Fn 2366 1888 a(RED) p Fm 2530 1888 a<2532>p 2605 1888 a<213c>p 2672 1888 a<2548>p 2749 1888 a<2526>p 2813 1888 a<2527>p 2881 1888 a<2524>p 2947 1888 a<244e>p 3020 1888 a<3d68>p 3093 1888 a<4d7d>p 3165 1888 a<473d>p 3237 1888 a<4e4f>p Fp 2079 1967 a(w) p Fl 2136 1967 a(\() p Fp(k) p Fl 2208 1967 a(\)) p Fm 2367 1967 a<2539>p 2438 1967 a<256d>p 2500 1967 a<2543>p 2561 1967 a<2548>p Fp 2656 1967 a(k) p Fm 2714 1967 a<244b>p 2788 1967 a<242a>p 2857 1967 a<2431>p 2933 1967 a<246b>p 3003 1967 a<2526>p 3071 1967 a<2523>p 3128 1967 a<2573>p 3194 1967 a<2549>p 3275 1967 a<2526>p 3346 1967 a<2535>p 3422 1967 a<2524>p 3490 1967 a<253a>p Fp 2089 2047 a(q) p Fl 2126 2047 a(\() p Fp(k) p Fl 2198 2047 a(\)) p Fm 2367 2047 a<2539>p 2438 2047 a<256d>p 2500 2047 a<2543>p 2561 2047 a<2548>p Fp 2656 2047 a(k) p Fm 2714 2047 a<244b>p 2788 2047 a<242a>p 2857 2047 a<2431>p 2933 2047 a<246b>p 3004 2047 a<383d>p 3077 2047 a<3a5f>p 3147 2047 a<2551>p 3218 2047 a<2531>p 3282 2047 a<2543>p 3343 2047 a<2548>p 3420 2047 a<4254>p 3492 2047 a<2441>p 3564 2047 a<3954>p 3636 2047 a<4e73>p 3708 2047 a<4439>p 2089 2085 37 4 v Fp 2089 2127 a(q) p Fl 2126 2127 a(\() p Fp(k) p Fl 2198 2127 a(\)) p Fm 2367 2127 a<2539>p 2438 2127 a<256d>p 2500 2127 a<2543>p 2561 2127 a<2548>p Fp 2656 2127 a(k) p Fm 2714 2127 a<244b>p 2788 2127 a<242a>p 2857 2127 a<2431>p 2933 2127 a<246b>p 3004 2127 a<4a3f>p 3077 2127 a<3651>p 3147 2127 a<2551>p 3218 2127 a<2531>p 3282 2127 a<2543>p 3343 2127 a<2548>p 3420 2127 a<4254>p 3492 2127 a<2441>p 3564 2127 a<3954>p 3636 2127 a<4e73>p 3708 2127 a<4439>p Fp 2084 2207 a(n) p Fl(\() p Fp(k) p Fl 2202 2207 a(\)) p Fm 2367 2207 a<2539>p 2438 2207 a<256d>p 2500 2207 a<2543>p 2561 2207 a<2548>p Fp 2656 2207 a(k) p Fm 2714 2207 a<244b>p 2788 2207 a<242a>p 2857 2207 a<2431>p 2933 2207 a<246b>p Fn 3023 2207 a(TCP) p Fm 3177 2207 a<244e>p 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a<252f>p 1461 2179 a<2537>p 1543 2179 a<2567>p 1619 2179 a<2573>p 1698 2179 a<242c>p -189 2288 a<4238>p -110 2288 a<3a5f>p -38 2288 a<2437>p 46 2288 a<2446>p 126 2288 a<2424>p 205 2288 a<243f>p 286 2288 a<3e6c>p 365 2288 a<3967>p 448 2288 a<2122>p Fw 521 2288 a(TCP) p Fx 691 2288 a<2533>p 771 2288 a<254d>p 853 2288 a<252f>p 928 2288 a<2537>p 1008 2288 a<2567>p 1082 2288 a<2573>p 1165 2288 a<244e>p 1246 2288 a<417d>p 1325 2288 a<383a>p 1401 2288 a<244f>p 1483 2288 a<304a>p 1563 2288 a<323c>p 1640 2288 a<244e>p Fw 1742 2288 a(4) p Fx -189 2396 a<3c6f>p -109 2396 a<4e60>p -32 2396 a<244b>p 51 2396 a<4a2c>p 131 2396 a<4e60>p 207 2396 a<2447>p 289 2396 a<242d>p 369 2396 a<246b>p 452 2396 a<2123>p Fs -189 2504 a(C1:) p Fk -18 2504 a(N) p Fx 76 2504 a<4b5c>p 152 2504 a<244e>p Fw 252 2504 a(TCP) p Fx 421 2504 a<2533>p 500 2504 a<254d>p 579 2504 a<252f>p 655 2504 a<2537>p 732 2504 a<2567>p 804 2504 a<2573>p 885 2504 a<244e>p 967 2504 a<2426>p 1043 2504 a<2441>p 1125 2504 a<2122>p Fi 1193 2504 a(\001) p Fk(N) p Fx 1356 2504 a<4b5c>p 1432 2504 a<244e>p Fw 1533 2504 a(TCP) p Fx 1702 2504 a<2533>p -107 2613 a<254d>p -25 2613 a<252f>p 51 2613 a<2537>p 133 2613 a<2567>p 209 2613 a<2573>p 288 2613 a<242c>p 373 2613 a<453e>p 453 2613 a<4177>p 530 2613 a<2472>p 613 2613 a<3d2a>p 693 2613 a<4e3b>p Fw 794 2613 a(\() p Fx 821 2613 a<2462>p 893 2613 a<2437>p 981 2613 a<242f>p 1058 2613 a<244f>p 1141 2613 a<4366>p 1221 2613 a<4347>p Fw 1300 2613 a(\)) p Fx 1342 2613 a<2437>p 1427 2613 a<243f>p 1509 2613 a<3e6c>p 1589 2613 a<3967>p 1670 2613 a<2123>p Fs -189 2721 a(C2:) p Fx -18 2721 a<306c>p 61 2721 a<3b7e>p 140 2721 a<452a>p 216 2721 a<244b>p 298 2721 a<453e>p 377 2721 a<4177>p 453 2721 a<2472>p 535 2721 a<4366>p 614 2721 a<4347>p 686 2721 a<2437>p 770 2721 a<2446>p 850 2721 a<2424>p 927 2721 a<243f>p Fi 1030 2721 a(\001) p Fk(N) p Fx 1195 2721 a<4b5c>p 1272 2721 a<244e>p Fw 1373 2721 a(TCP) p Fx 1543 2721 a<2533>p 1623 2721 a<254d>p 1703 2721 a<252f>p -109 2830 a<2537>p -32 2830 a<2567>p 39 2830 a<2573>p 117 2830 a<242c>p 199 2830 a<453e>p 277 2830 a<4177>p 351 2830 a<2472>p 432 2830 a<3a46>p 509 2830 a<332b>p 580 2830 a<2437>p 669 2830 a<2122>p 731 2830 a<244a>p 810 2830 a<242a>p 885 2830 a<242b>p 965 2830 a<2444>p 1043 2830 a<4366>p 1122 2830 a<4347>p 1199 2830 a<3b7e>p 1277 2830 a<3456>p 1349 2830 a<242c>p 1432 2830 a<433b>p 1508 2830 a<2424>p 1587 2830 a<3e6c>p 1664 2830 a<3967>p 1744 2830 a<2123>p Fs -189 2938 a(C3:) p Fx -18 2938 a<306c>p 61 2938 a<3b7e>p 140 2938 a<452a>p 216 2938 a<244b>p 298 2938 a<453e>p 377 2938 a<4177>p 453 2938 a<2472>p 535 2938 a<4366>p 614 2938 a<4347>p 686 2938 a<2437>p 770 2938 a<2446>p 850 2938 a<2424>p 927 2938 a<243f>p Fi 1030 2938 a(\001) p Fk(N) p Fx 1195 2938 a<4b5c>p 1272 2938 a<244e>p Fw 1373 2938 a(TCP) p Fx 1543 2938 a<2533>p 1623 2938 a<254d>p 1703 2938 a<252f>p -109 3046 a<2537>p -32 3046 a<2567>p 39 3046 a<2573>p 117 3046 a<242c>p 199 3046 a<453e>p 277 3046 a<4177>p 351 3046 a<2472>p 432 3046 a<3a46>p 509 3046 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a<412b>p 134 3913 a<305c>p 215 3913 a<4a7d>p 295 3913 a<4478>p 376 3913 a<3c30>p Fw 480 3913 a(\() p Fx 508 3913 a<3c30>p Fw 611 3913 a(\(1\)\226\(3\)\)) p Fx 894 3913 a<2472>p 982 3913 a<2122>p 1058 3913 a<4a3f>p 1139 3913 a<3955>p 1220 3913 a<4540>p 1298 3913 a<244e>p 1381 3913 a<3661>p 1462 3913 a<4b35>p 1539 3913 a<2447>p 1623 3913 a<407e>p 1704 3913 a<3741>p -189 4021 a<323d>p -116 4021 a<2437>p -25 4021 a<2122>p 51 4021 a<3e75>p 131 4021 a<4256>p 210 4021 a<412b>p 290 4021 a<305c>p 370 4021 a<3954>p 450 4021 a<4e73>p Ff 551 4021 a(A) p Fx 641 4021 a<244b>p 723 4021 a<2468>p 802 4021 a<2443>p 881 4021 a<2446>p 963 4021 a<352d>p 1043 4021 a<3d52>p 1122 4021 a<2439>p 1202 4021 a<246b>p Fw 1304 4021 a([10]) p Fx 1446 4021 a<2123>p 360 4165 51 4 v Ff 360 4211 a(x) p Fi(\() p Fk(k) p Fi 507 4211 a(+) p 590 4166 39 4 v Fk 590 4211 a(s) p Fi(\() p Fk(k) p Fi 707 4211 a(\)\)) p 854 4211 a(=) p Ff 1002 4211 a(A) p 1074 4165 51 4 v(x) p Fi(\() p Fk(k) p Fi 1202 4211 a(\)) p Fw 1687 4211 a(\(4\)) p Fx -191 4402 a<2433>p -110 4402 a<2433>p -30 4402 a<2447>p 58 4402 a<2122>p 134 4355 V Ff 134 4402 a(x) p Fi(\() p Fk(k) p Fi 262 4402 a(\)) p Fx 316 4402 a<244f>p 404 4402 a<2122>p 481 4402 a<2539>p 561 4402 a<256d>p 640 4402 a<2543>p 715 4402 a<2548>p Fk 825 4402 a(k) p Fx 892 4402 a<244b>p 975 4402 a<242a>p 1054 4402 a<2431>p 1138 4402 a<246b>p 1223 4402 a<2122>p 1296 4402 a<2537>p 1381 4402 a<2539>p 1460 4402 a<2546>p 1542 4402 a<2560>p 1620 4402 a<244e>p 1704 4402 a<3e75>p -189 4510 a<4256>p -113 4510 a<2448>p -31 4510 a<4a3f>p 48 4510 a<3955>p 126 4510 a<4540>p Fw 224 4510 a(\() p Fx 252 4510 a<304a>p 331 4510 a<323c>p 414 4510 a<2122>p Fk 485 4510 a(x) p Fi(\() p Fk(k) p Fi 610 4510 a(\)) p Fx 660 4510 a<244e>p 741 4510 a<4a3f>p 820 4510 a<3955>p 899 4510 a<4540>p 975 4510 a<2472>p Fk 1077 4510 a(x) p Fe 1124 4480 a(\003) p Fx 1179 4510 a<2448>p 1261 4510 a<446a>p 1340 4510 a<3541>p 1418 4510 a<2439>p 1497 4510 a<246b>p Fw 1577 4510 a(\)) p Fx 1623 4510 a<244e>p 1704 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5121 a(n) p Fe 1130 5091 a(\003) p Fg 1221 4741 a(3) 1221 4887 y(7) 1221 4937 y(7) 1221 4990 y(5) p Fx -189 5308 a<3c30>p Fw -89 5308 a(\(4\)) p Fx 26 5308 a<244e>p 106 5308 a<2468>p 189 5308 a<2426>p 264 5308 a<244b>p 351 5308 a<2122>p 422 5308 a<2537>p 506 5308 a<2539>p 583 5308 a<2546>p 664 5308 a<2560>p 741 5308 a<244e>p 823 5308 a<3e75>p 903 5308 a<4256>p 979 5308 a<244f>p 1082 5262 39 4 v Fk 1082 5308 a(s) p Fi(\() p Fk(k) p Fi 1199 5308 a(\)) p Fx 1253 5308 a<2539>p 1331 5308 a<256d>p 1408 5308 a<2543>p 1483 5308 a<2548>p Fw 1590 5308 a(\(RED) p Fx -193 5416 a<2532>p -111 5416 a<213c>p -38 5416 a<2548>p 46 5416 a<2526>p 124 5416 a<2527>p 208 5416 a<2524>p 279 5416 a<242c>p 367 5416 a<2122>p 439 5416 a<4f22>p 518 5416 a<4233>p 590 5416 a<2437>p 675 5416 a<2446>p 755 5416 a<2551>p 834 5416 a<2531>p 911 5416 a<2543>p 985 5416 a<2548>p 1070 5416 a<347e>p 1150 5416 a<3551>p 1224 5416 a<242c>p 1308 5416 a<482f>p 1387 5416 a<4038>p 1465 5416 a<2439>p 1544 5416 a<246b>p 1624 5416 a<3456>p 1703 5416 a<3356>p Fw -189 5525 a([8]\)) p Fx -52 5525 a<2434>p 33 5525 a<2448>p 112 5525 a<244b>p 195 5525 a<4a51>p 275 5525 a<323d>p 353 5525 a<2439>p 433 5525 a<246b>p 515 5525 a<2123>p 591 5525 a<304a>p 671 5525 a<323c>p 748 5525 a<2447>p 828 5525 a<244f>p 914 5525 a<2122>p 986 5525 a<2433>p 1066 5525 a<244e>p 1148 5525 a<3456>p 1227 5525 a<3356>p 1304 5525 a<2472>p 1378 5525 a<2156>p 1462 5525 a<2537>p 1544 5525 a<213c>p 1623 5525 a<2531>p 1698 5525 a<2573>p -188 5633 a<2539>p -105 5633 a<2157>p -38 5633 a<2448>p 44 5633 a<3846>p 117 5633 a<2453>p 206 5633 a<2122>p Fk 277 5633 a(i) p Fx 325 5633 a<4856>p 404 5633 a<4c5c>p 481 5633 a<244e>p 559 5633 a<2537>p 640 5633 a<213c>p 718 5633 a<2531>p 792 5633 a<2573>p 878 5633 a<2539>p 955 5633 a<244e>p 1035 5633 a<332b>p 1114 5633 a<3b4f>p 1194 5633 a<2539>p 1272 5633 a<256d>p 1349 5633 a<2543>p 1421 5633 a<2548>p 1503 5633 a<2472>p Fk 1605 5633 a(S) p Fj 1656 5645 a(i) p Fx 1701 5633 a<2448>p -189 5741 a<446a>p -109 5741 a<3541>p -30 5741 a<2439>p 50 5741 a<246b>p 132 5741 a<2123>p -109 5850 a<245e>p -35 5850 a<243a>p 49 5850 a<2122>p 116 5850 a<2439>p 192 5850 a<2459>p 270 5850 a<2446>p 350 5850 a<244e>p Fw 451 5850 a(TCP) p Fx 620 5850 a<2533>p 699 5850 a<254d>p 779 5850 a<252f>p 854 5850 a<2537>p 931 5850 a<2567>p 1004 5850 a<2573>p 1082 5850 a<242c>p 1169 5850 a<2122>p 1238 5850 a<6d55>p 1316 5850 a<6d54>p 1394 5850 a<3273>p 1472 5850 a<4872>p 1549 5850 a<2555>p 1626 5850 a<2527>p 1702 5850 a<213c>p -192 5958 a<253a>p -112 5958 a<2447>p -29 5958 a<4630>p 51 5958 a<3a6e>p 130 5958 a<2439>p 210 5958 a<246b>p 290 5958 a<3e6c>p 370 5958 a<3967>p Fw 471 5958 a(\(C1) p Fx 616 5958 a<2462>p 688 5958 a<2437>p 776 5958 a<242f>p 854 5958 a<244f>p Fw 957 5958 a(C2\)) p Fx 1099 5958 a<2472>p 1182 5958 a<394d>p 1259 5958 a<2428>p 1342 5958 a<246b>p 1424 5958 a<2123>p 1500 5958 a<2433>p 1580 5958 a<244e>p 1662 5958 a<3b7e>p 1746 5958 a<2122>p 2029 838 a @beginspecial 31 @llx 558 @lly 498 @urx 802 @ury 2232 @rwi 1084 @rhi @setspecial %%BeginDocument: figure/model-ca.eps %!PS-Adobe-3.0 EPSF-3.0 %%BoundingBox: 31 558 498 802 %%Title: model-ca %%CreationDate: Wed Dec 19 01:46:16 2001 %%Creator: Tgif-4.1.35 by William Chia-Wei Cheng (william@cs.UCLA.edu) %%ProducedBy: (unknown) %%Pages: 1 %%DocumentFonts: (atend) %%EndComments %%BeginProlog /tgifdict 53 dict def tgifdict begin /tgifarrowtipdict 8 dict def tgifarrowtipdict /mtrx matrix put /TGAT % tgifarrowtip { tgifarrowtipdict begin /dy exch def /dx exch def /h exch def /w exch def /y exch def /x exch def /savematrix mtrx currentmatrix def x y translate dy dx atan rotate 0 0 moveto w neg h lineto w neg h neg lineto savematrix setmatrix end } def /TGMAX { exch dup 3 1 roll exch dup 3 1 roll gt { pop } { exch pop } ifelse } def /TGMIN { exch dup 3 1 roll exch dup 3 1 roll lt { pop } { exch pop } ifelse } def /TGSW { stringwidth pop } def /bd { bind def } bind def /GS { gsave } bd /GR { grestore } bd /NP { newpath } bd /CP { closepath } bd /CHP { charpath } bd /CT { curveto } bd /L { lineto } bd /RL { rlineto } bd /M { moveto } bd /RM { rmoveto } bd /S { stroke } bd /F { fill } bd /TR { translate } bd /RO { rotate } bd /SC { scale } bd /MU { mul } bd /DI { div } bd /DU { dup } bd /NE { neg } bd /AD { add } bd /SU { sub } bd /PO { pop } bd /EX { exch } bd /CO { concat } bd /CL { clip } bd /EC { eoclip } bd /EF { eofill } bd /IM { image } bd /IMM { imagemask } bd /ARY { array } bd /SG { setgray } bd /RG { setrgbcolor } bd /SD { setdash } bd /W { setlinewidth } bd /SM { setmiterlimit } bd /SLC { setlinecap } bd /SLJ { setlinejoin } bd /SH { show } bd /FF { findfont } bd /MS { makefont setfont } bd /AR { arcto 4 {pop} repeat } bd /CURP { currentpoint } bd /FLAT { flattenpath strokepath clip newpath } bd /TGSM { tgiforigctm setmatrix } def /TGRM { savematrix setmatrix } def end %%EndProlog %%Page: 1 1 %%PageBoundingBox: 31 558 498 802 tgifdict begin /tgifsavedpage save def 1 SM 1 W 0 SG 72 0 MU 72 11.602 MU TR 72 128 DI 100.000 MU 100 DI DU NE SC GS /tgiforigctm matrix currentmatrix def % POLY/OPEN-SPLINE 0 SG GS NP 605 255 M 715 255 L 715 95 L 215 95 L 215 255 L 0 90 atan DU cos 22.000 MU 305 exch SU exch sin 22.000 MU 255 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 305 255 22.000 9.000 90 0 TGAT 1 SG CP F 0 SG NP 305 255 22.000 9.000 90 0 TGAT CP F GR % POLY/OPEN-SPLINE 0 SG GS NP 605 305 M 715 305 L 715 465 L 215 465 L 215 305 L 0 90 atan DU cos 22.000 MU 305 exch SU exch sin 22.000 MU 305 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 305 305 22.000 9.000 90 0 TGAT 1 SG CP F 0 SG NP 305 305 22.000 9.000 90 0 TGAT CP F GR % POLY/OPEN-SPLINE 0 SG GS NP 605 205 M 655 205 L 655 135 L 255 135 L 255 205 L 0 50 atan DU cos 22.000 MU 305 exch SU exch sin 22.000 MU 205 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 305 205 22.000 9.000 50 0 TGAT 1 SG CP F 0 SG NP 305 205 22.000 9.000 50 0 TGAT CP F GR % POLY/OPEN-SPLINE 0 SG GS NP 605 355 M 655 355 L 655 425 L 255 425 L 255 355 L 0 50 atan DU cos 22.000 MU 305 exch SU exch sin 22.000 MU 355 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 305 355 22.000 9.000 50 0 TGAT 1 SG CP F 0 SG NP 305 355 22.000 9.000 50 0 TGAT CP F GR % POLY/OPEN-SPLINE 0 SG GS NP 715 255 M 0 160 atan DU cos 22.000 MU 875 exch SU exch sin 22.000 MU 255 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 875 255 22.000 9.000 160 0 TGAT 1 SG CP F 0 SG NP 875 255 22.000 9.000 160 0 TGAT CP F GR % POLY/OPEN-SPLINE 0 SG GS NP 65 355 M 0 190 atan DU cos 22.000 MU 255 exch SU exch sin 22.000 MU 355 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 255 355 22.000 9.000 190 0 TGAT 1 SG CP F 0 SG NP 255 355 22.000 9.000 190 0 TGAT CP F GR % BOX 0 SG NP 310 160 M 610 160 L 610 400 L 310 400 L CP F GS 10 SM GS NP 310 160 M 610 160 L 610 400 L 310 400 L CP 2 W S GR GR % BOX 0 SG NP 300 150 M 600 150 L 600 390 L 300 390 L CP 1 SG F 0 SG GS 10 SM GS NP 300 150 M 600 150 L 600 390 L 300 390 L CP 2 W S GR GR % TEXT NP 0 SG GS 1 W 442 283 M GS 0 SG /Helvetica FF [34 0 0 -34 0 0] MS (A) SH GR GR % TEXT NP 0 SG GS 1 W 522 204 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (w\(k+s\(k\)\)) SH GR GR % TEXT NP 0 SG GS 1 W 522 254 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (q\(k+s\(k\)\)) SH GR GR % TEXT NP 0 SG GS 1 W 522 304 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (q\(k+s\(k\)\)) SH GR GR % TEXT NP 0 SG GS 1 W 522 354 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (n\(k+s\(k\)\)) SH GR GR % TEXT NP 0 SG GS 1 W 306 204 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (w\(k\)) SH GR GR % TEXT NP 0 SG GS 1 W 306 254 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (q\(k\)) SH GR GR % TEXT NP 0 SG GS 1 W 306 304 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (q\(k\)) SH GR GR % TEXT NP 0 SG GS 1 W 306 354 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (n\(k\)) SH GR GR % TEXT NP 0 SG GS 1 W 230 339 M GS 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (+) SH GR GR % TEXT NP 0 SG GS 1 W 261 371 M GS 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (+) SH GR GR % TEXT NP 0 SG NP 109 322 M 142 322 L 142 345 L 109 345 L CP 1 SG F 0 SG GS 1 W 110 340 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (u\(k\)) SH GR GR % TEXT NP 0 SG NP 779 222 M 812 222 L 812 245 L 779 245 L CP 1 SG F 0 SG GS 1 W 780 240 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (y\(k\)) SH GR GR % TEXT NP 0 SG NP 719 202 M 883 202 L 883 223 L 719 223 L CP 1 SG F 0 SG GS 1 W 720 219 M GS 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (Current Queue Length) SH GR GR % TEXT NP 0 SG NP 58 283 M 187 283 L 187 324 L 58 324 L CP 1 SG F 0 SG GS 1 W 123 300 M GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (Variation in # of ) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (Variation in # of ) SH GR 0 20 RM GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (TCP Connections) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (TCP Connections) SH GR GR % POLY/OPEN-SPLINE 0.159 0.302 0.286 RG GS NP 600 250 M 710 250 L 710 90 L 210 90 L 210 250 L 0 90 atan DU cos 22.000 MU 300 exch SU exch sin 22.000 MU 250 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 300 250 22.000 9.000 90 0 TGAT 1 SG CP F 0.159 0.302 0.286 RG NP 300 250 22.000 9.000 90 0 TGAT CP F GR % POLY/OPEN-SPLINE 0.159 0.302 0.286 RG GS NP 600 300 M 710 300 L 710 460 L 210 460 L 210 300 L 0 90 atan DU cos 22.000 MU 300 exch SU exch sin 22.000 MU 300 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 300 300 22.000 9.000 90 0 TGAT 1 SG CP F 0.159 0.302 0.286 RG NP 300 300 22.000 9.000 90 0 TGAT CP F GR % POLY/OPEN-SPLINE 0.159 0.302 0.286 RG GS NP 600 200 M 650 200 L 650 130 L 250 130 L 250 200 L 0 50 atan DU cos 22.000 MU 300 exch SU exch sin 22.000 MU 200 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 300 200 22.000 9.000 50 0 TGAT 1 SG CP F 0.159 0.302 0.286 RG NP 300 200 22.000 9.000 50 0 TGAT CP F GR % POLY/OPEN-SPLINE 0.159 0.302 0.286 RG GS NP 600 350 M 650 350 L 650 420 L 250 420 L 250 350 L 0 50 atan DU cos 22.000 MU 300 exch SU exch sin 22.000 MU 350 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 300 350 22.000 9.000 50 0 TGAT 1 SG CP F 0.159 0.302 0.286 RG NP 300 350 22.000 9.000 50 0 TGAT CP F GR % POLY/OPEN-SPLINE 0.159 0.302 0.286 RG GS NP 710 250 M 0 160 atan DU cos 22.000 MU 870 exch SU exch sin 22.000 MU 250 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 870 250 22.000 9.000 160 0 TGAT 1 SG CP F 0.159 0.302 0.286 RG NP 870 250 22.000 9.000 160 0 TGAT CP F GR % POLY/OPEN-SPLINE 0.159 0.302 0.286 RG GS NP 60 350 M 0 190 atan DU cos 22.000 MU 250 exch SU exch sin 22.000 MU 350 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 250 350 22.000 9.000 190 0 TGAT 1 SG CP F 0.159 0.302 0.286 RG NP 250 350 22.000 9.000 190 0 TGAT CP F GR % TEXT NP 0 SG NP 356 344 M 519 344 L 519 385 L 356 385 L CP 1 SG F 0 SG GS 1 W 438 361 M GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (State Transition Matrix) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (State Transition Matrix) SH GR 0 20 RM GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (of RED and TCP) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (of RED and TCP) SH GR GR % TEXT NP 0 SG NP 325 103 M 581 103 L 581 124 L 325 124 L CP 1 SG F 0 SG GS 1 W 453 120 M GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (Window Size of TCP Connections ) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (Window Size of TCP Connections ) SH GR GR % TEXT NP 0 SG NP 366 61 M 530 61 L 530 82 L 366 82 L CP 1 SG F 0 SG GS 1 W 448 78 M GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (Current Queue Length) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (Current Queue Length) SH GR GR % TEXT NP 0 SG NP 363 468 M 533 468 L 533 489 L 363 489 L CP 1 SG F 0 SG GS 1 W 448 485 M GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (Average Queue Length) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (Average Queue Length) SH GR GR % TEXT NP 0 SG NP 346 428 M 557 428 L 557 449 L 346 449 L CP 1 SG F 0 SG GS 1 W 452 445 M GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (# of Active TCP Connections) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (# of Active TCP Connections) SH GR GR % POLY/OPEN-SPLINE 0 SG GS NP 305 289 M 319 289 L TGSM 2 W S 1 W GR % POLY/OPEN-SPLINE 0 SG GS NP 521 286 M 536 286 L TGSM 2 W S 1 W GR GR tgifsavedpage restore end showpage %%Trailer %MatchingCreationDate: Wed Dec 19 01:46:16 2001 %%DocumentFonts: Helvetica-Oblique %%+ Helvetica %%EOF %%EndDocument @endspecial 1972 1029 a<3f5e>p Fw 2073 1029 a(2:) p Fx 2162 1029 a<2439>p 2240 1029 a<2459>p 2320 1029 a<2446>p 2400 1029 a<244e>p Fw 2501 1029 a(TCP) p Fx 2672 1029 a<2533>p 2753 1029 a<254d>p 2833 1029 a<252f>p 2910 1029 a<2537>p 2990 1029 a<2567>p 3066 1029 a<2573>p 3146 1029 a<242c>p 3230 1029 a<6d55>p 3310 1029 a<6d54>p 3389 1029 a<3273>p 3469 1029 a<4872>p 3546 1029 a<2555>p 3626 1029 a<2527>p 3705 1029 a<213c>p 3782 1029 a<253a>p 3862 1029 a<2447>p 1972 1137 a<4630>p 2052 1137 a<3a6e>p 2131 1137 a<2439>p 2211 1137 a<246b>p 2292 1137 a<3e6c>p 2372 1137 a<3967>p Fw 2473 1137 a(\(C1) p Fx 2617 1137 a<2462>p 2691 1137 a<2437>p 2778 1137 a<242f>p 2855 1137 a<244f>p Fw 2958 1137 a(C2\)) p Fx 3101 1137 a<244e>p 3182 1137 a<3272>p 3263 1137 a<404f>p 3343 1137 a<4a7d>p 3423 1137 a<4b21>p 2029 2164 a @beginspecial 29 @llx 558 @lly 498 @urx 800 @ury 2232 @rwi 1084 @rhi @setspecial %%BeginDocument: figure/model-ss.eps %!PS-Adobe-3.0 EPSF-3.0 %%BoundingBox: 29 558 498 800 %%Title: model-ss %%CreationDate: Wed Dec 19 01:45:45 2001 %%Creator: Tgif-4.1.35 by William Chia-Wei Cheng (william@cs.UCLA.edu) %%ProducedBy: (unknown) %%Pages: 1 %%DocumentFonts: (atend) %%EndComments %%BeginProlog /tgifdict 53 dict def tgifdict begin /tgifarrowtipdict 8 dict def tgifarrowtipdict /mtrx matrix put /TGAT % tgifarrowtip { tgifarrowtipdict begin /dy exch def /dx exch def /h exch def /w exch def /y exch def /x exch def /savematrix mtrx currentmatrix def x y translate dy dx atan rotate 0 0 moveto w neg h lineto w neg h neg lineto savematrix setmatrix end } def /TGMAX { exch dup 3 1 roll exch dup 3 1 roll gt { pop } { exch pop } ifelse } def /TGMIN { exch dup 3 1 roll exch dup 3 1 roll lt { pop } { exch pop } ifelse } def /TGSW { stringwidth pop } def /bd { bind def } bind def /GS { gsave } bd /GR { grestore } bd /NP { newpath } bd /CP { closepath } bd /CHP { charpath } bd /CT { curveto } bd /L { lineto } bd /RL { rlineto } bd /M { moveto } bd /RM { rmoveto } bd /S { stroke } bd /F { fill } bd /TR { translate } bd /RO { rotate } bd /SC { scale } bd /MU { mul } bd /DI { div } bd /DU { dup } bd /NE { neg } bd /AD { add } bd /SU { sub } bd /PO { pop } bd /EX { exch } bd /CO { concat } bd /CL { clip } bd /EC { eoclip } bd /EF { eofill } bd /IM { image } bd /IMM { imagemask } bd /ARY { array } bd /SG { setgray } bd /RG { setrgbcolor } bd /SD { setdash } bd /W { setlinewidth } bd /SM { setmiterlimit } bd /SLC { setlinecap } bd /SLJ { setlinejoin } bd /SH { show } bd /FF { findfont } bd /MS { makefont setfont } bd /AR { arcto 4 {pop} repeat } bd /CURP { currentpoint } bd /FLAT { flattenpath strokepath clip newpath } bd /TGSM { tgiforigctm setmatrix } def /TGRM { savematrix setmatrix } def end %%EndProlog %%Page: 1 1 %%PageBoundingBox: 29 558 498 800 tgifdict begin /tgifsavedpage save def 1 SM 1 W 0 SG 72 0 MU 72 11.602 MU TR 72 128 DI 100.000 MU 100 DI DU NE SC GS /tgiforigctm matrix currentmatrix def % POLY/OPEN-SPLINE 0 SG GS NP 603 253 M 713 253 L 713 93 L 213 93 L 213 253 L 0 90 atan DU cos 22.000 MU 303 exch SU exch sin 22.000 MU 253 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 303 253 22.000 9.000 90 0 TGAT 1 SG CP F 0 SG NP 303 253 22.000 9.000 90 0 TGAT CP F GR % POLY/OPEN-SPLINE 0 SG GS NP 603 303 M 713 303 L 713 463 L 213 463 L 213 303 L 0 90 atan DU cos 22.000 MU 303 exch SU exch sin 22.000 MU 303 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 303 303 22.000 9.000 90 0 TGAT 1 SG CP F 0 SG NP 303 303 22.000 9.000 90 0 TGAT CP F GR % POLY/OPEN-SPLINE 0 SG GS NP 603 203 M 653 203 L 653 133 L 253 133 L 253 203 L 0 50 atan DU cos 22.000 MU 303 exch SU exch sin 22.000 MU 203 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 303 203 22.000 9.000 50 0 TGAT 1 SG CP F 0 SG NP 303 203 22.000 9.000 50 0 TGAT CP F GR % POLY/OPEN-SPLINE 0 SG GS NP 603 353 M 653 353 L 653 423 L 253 423 L 253 353 L 0 50 atan DU cos 22.000 MU 303 exch SU exch sin 22.000 MU 353 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 303 353 22.000 9.000 50 0 TGAT 1 SG CP F 0 SG NP 303 353 22.000 9.000 50 0 TGAT CP F GR % POLY/OPEN-SPLINE 0 SG GS NP 713 253 M 0 160 atan DU cos 22.000 MU 873 exch SU exch sin 22.000 MU 253 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 873 253 22.000 9.000 160 0 TGAT 1 SG CP F 0 SG NP 873 253 22.000 9.000 160 0 TGAT CP F GR % BOX 0 SG NP 310 160 M 610 160 L 610 400 L 310 400 L CP F GS 10 SM GS NP 310 160 M 610 160 L 610 400 L 310 400 L CP 2 W S GR GR % BOX 0 SG NP 300 150 M 600 150 L 600 390 L 300 390 L CP 1 SG F 0 SG GS 10 SM GS NP 300 150 M 600 150 L 600 390 L 300 390 L CP 2 W S GR GR % TEXT NP 0 SG GS 1 W 442 283 M GS 0 SG /Helvetica FF [34 0 0 -34 0 0] MS (A) SH GR GR % TEXT NP 0 SG GS 1 W 523 208 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (w\(k+s\(k\)\)) SH GR GR % TEXT NP 0 SG GS 1 W 523 258 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (q\(k+s\(k\)\)) SH GR GR % TEXT NP 0 SG GS 1 W 523 308 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (q\(k+s\(k\)\)) SH GR GR % TEXT NP 0 SG GS 1 W 523 358 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (n\(k+s\(k\)\)) SH GR GR % TEXT NP 0 SG GS 1 W 306 204 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (w\(k\)) SH GR GR % TEXT NP 0 SG GS 1 W 306 254 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (q\(k\)) SH GR GR % TEXT NP 0 SG GS 1 W 306 304 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (q\(k\)) SH GR GR % TEXT NP 0 SG GS 1 W 306 354 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (n\(k\)) SH GR GR % TEXT NP 0 SG GS 1 W 233 229 M GS 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (+) SH GR GR % TEXT NP 0 SG GS 1 W 261 190 M GS 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (+) SH GR GR % TEXT NP 0 SG NP 115 173 M 148 173 L 148 196 L 115 196 L CP 1 SG F 0 SG GS 1 W 116 191 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (u\(k\)) SH GR GR % TEXT NP 0 SG NP 779 222 M 812 222 L 812 245 L 779 245 L CP 1 SG F 0 SG GS 1 W 780 240 M GS 0 SG /Helvetica-Oblique FF [18 0 0 -18 0 0] MS (y\(k\)) SH GR GR % TEXT NP 0 SG NP 719 202 M 883 202 L 883 223 L 719 223 L CP 1 SG F 0 SG GS 1 W 720 219 M GS 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (Current Queue Length) SH GR GR % TEXT NP 0 SG NP 54 111 M 203 111 L 203 172 L 54 172 L CP 1 SG F 0 SG GS 1 W 129 128 M GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (Window Size of) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (Window Size of) SH GR 0 20 RM GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (TCP Connections ) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (TCP Connections ) SH GR 0 20 RM GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (in Slow-Start Phase) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (in Slow-Start Phase) SH GR GR % POLY/OPEN-SPLINE 0.159 0.302 0.286 RG GS NP 600 251 M 710 251 L 710 91 L 210 91 L 210 251 L 0 90 atan DU cos 22.000 MU 300 exch SU exch sin 22.000 MU 251 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 300 251 22.000 9.000 90 0 TGAT 1 SG CP F 0.159 0.302 0.286 RG NP 300 251 22.000 9.000 90 0 TGAT CP F GR % POLY/OPEN-SPLINE 0.159 0.302 0.286 RG GS NP 600 301 M 710 301 L 710 461 L 210 461 L 210 301 L 0 90 atan DU cos 22.000 MU 300 exch SU exch sin 22.000 MU 301 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 300 301 22.000 9.000 90 0 TGAT 1 SG CP F 0.159 0.302 0.286 RG NP 300 301 22.000 9.000 90 0 TGAT CP F GR % POLY/OPEN-SPLINE 0.159 0.302 0.286 RG GS NP 600 201 M 650 201 L 650 131 L 250 131 L 250 201 L 0 50 atan DU cos 22.000 MU 300 exch SU exch sin 22.000 MU 201 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 300 201 22.000 9.000 50 0 TGAT 1 SG CP F 0.159 0.302 0.286 RG NP 300 201 22.000 9.000 50 0 TGAT CP F GR % POLY/OPEN-SPLINE 0.159 0.302 0.286 RG GS NP 600 351 M 650 351 L 650 421 L 250 421 L 250 351 L 0 50 atan DU cos 22.000 MU 300 exch SU exch sin 22.000 MU 351 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 300 351 22.000 9.000 50 0 TGAT 1 SG CP F 0.159 0.302 0.286 RG NP 300 351 22.000 9.000 50 0 TGAT CP F GR % POLY/OPEN-SPLINE 0.159 0.302 0.286 RG GS NP 710 251 M 0 160 atan DU cos 22.000 MU 870 exch SU exch sin 22.000 MU 251 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 870 251 22.000 9.000 160 0 TGAT 1 SG CP F 0.159 0.302 0.286 RG NP 870 251 22.000 9.000 160 0 TGAT CP F GR % POLY/OPEN-SPLINE 0.159 0.302 0.286 RG GS NP 65 202 M 0 190 atan DU cos 22.000 MU 255 exch SU exch sin 22.000 MU 202 exch SU L TGSM 7 W S 1 W GR GS TGSM NP 255 202 22.000 9.000 190 0 TGAT 1 SG CP F 0.159 0.302 0.286 RG NP 255 202 22.000 9.000 190 0 TGAT CP F GR % TEXT NP 0 SG NP 372 346 M 516 346 L 516 381 L 372 381 L CP 1 SG F 0 SG GS 1 W 444 361 M GS GS 0 /Helvetica FF [14 0 0 -14 0 0] MS (State Transition Matrix) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [14 0 0 -14 0 0] MS (State Transition Matrix) SH GR 0 17 RM GS GS 0 /Helvetica FF [14 0 0 -14 0 0] MS (of RED and TCP) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [14 0 0 -14 0 0] MS (of RED and TCP) SH GR GR % TEXT NP 0 SG NP 324 102 M 580 102 L 580 123 L 324 123 L CP 1 SG F 0 SG GS 1 W 452 119 M GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (Window Size of TCP Connections ) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (Window Size of TCP Connections ) SH GR GR % TEXT NP 0 SG NP 357 63 M 521 63 L 521 84 L 357 84 L CP 1 SG F 0 SG GS 1 W 439 80 M GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (Current Queue Length) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (Current Queue Length) SH GR GR % TEXT NP 0 SG NP 346 428 M 557 428 L 557 449 L 346 449 L CP 1 SG F 0 SG GS 1 W 452 445 M GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (# of Active TCP Connections) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (# of Active TCP Connections) SH GR GR % TEXT NP 0 SG GS 1 W 433 486 M GS GS 0 /Helvetica FF [17 0 0 -17 0 0] MS (Average Queue Length) TGSW AD GR 2 DI NE 0 RM 0 SG /Helvetica FF [17 0 0 -17 0 0] MS (Average Queue Length) SH GR GR % POLY/OPEN-SPLINE 0 SG GS NP 306 288 M 320 288 L TGSM 2 W S 1 W GR % POLY/OPEN-SPLINE 0 SG GS NP 524 291 M 537 291 L TGSM 2 W S 1 W GR GR tgifsavedpage restore end showpage %%Trailer %MatchingCreationDate: Wed Dec 19 01:45:45 2001 %%DocumentFonts: Helvetica-Oblique %%+ Helvetica %%EOF %%EndDocument @endspecial 1972 2356 a<3f5e>p Fw 2073 2356 a(3:) p Fx 2163 2356 a<306c>p 2243 2356 a<4974>p 2320 2356 a<244e>p Fw 2422 2356 a(TCP) p Fx 2593 2356 a<2533>p 2673 2356 a<254d>p 2755 2356 a<252f>p 2831 2356 a<2537>p 2911 2356 a<2567>p 2986 2356 a<2573>p 3066 2356 a<242c>p 3152 2356 a<2539>p 3230 2356 a<256d>p 3309 2356 a<213c>p 3389 2356 a<2539>p 3469 2356 a<253f>p 3546 2356 a<213c>p 3621 2356 a<2548>p 3705 2356 a<2555>p 3785 2356 a<2527>p 3864 2356 a<213c>p 1969 2464 a<253a>p 2049 2464 a<2447>p 2132 2464 a<4630>p 2212 2464 a<3a6e>p 2291 2464 a<2439>p 2371 2464 a<246b>p 2451 2464 a<3e6c>p 2532 2464 a<3967>p Fw 2632 2464 a(\(C3) p Fx 2777 2464 a<2462>p 2849 2464 a<2437>p 2937 2464 a<242f>p 3015 2464 a<244f>p Fw 3118 2464 a(C4\)) p Fx 3261 2464 a<244e>p 3343 2464 a<3272>p 3423 2464 a<404f>p 3503 2464 a<4a7d>p 3583 2464 a<4b21>p 1973 2713 a<2539>p 2052 2713 a<256d>p 2132 2713 a<2543>p 2207 2713 a<2548>p Fk 2315 2713 a(k) p Fx 2380 2713 a<244b>p 2462 2713 a<242a>p 2540 2713 a<2431>p 2624 2713 a<246b>p Fw 2727 2713 a(TCP) p Fx 2900 2713 a<2533>p 2981 2713 a<254d>p 3063 2713 a<252f>p 3140 2713 a<2537>p 3222 2713 a<2567>p 3298 2713 a<2573>p 3382 2713 a<3f74>p 3461 2713 a<244e>p 3543 2713 a<4a51>p 3623 2713 a<4630>p 3701 2713 a<2472>p 3784 2713 a<467e>p 3865 2713 a<4e4f>p Fk 1972 2821 a(u) p Fi(\() p Fk(k) p Fi 2098 2821 a(\)) p Fx 2134 2821 a<2122>p 2211 2821 a<2539>p 2290 2821 a<256d>p 2368 2821 a<2543>p 2444 2821 a<2548>p Fk 2553 2821 a(k) p Fx 2618 2821 a<244b>p 2700 2821 a<242a>p 2777 2821 a<2431>p 2861 2821 a<246b>p Fw 2964 2821 a(RED) p Fx 3148 2821 a<2532>p 3231 2821 a<213c>p 3306 2821 a<2548>p 3391 2821 a<2526>p 3471 2821 a<2527>p 3556 2821 a<2524>p 3631 2821 a<244e>p 3711 2821 a<2551>p 3793 2821 a<2531>p 3872 2821 a<2543>p 1966 2930 a<2548>p 2052 2930 a<4254>p 2132 2930 a<2441>p 2212 2930 a<3954>p 2292 2930 a<4e73>p 2372 2930 a<4439>p 2449 2930 a<2472>p 2532 2930 a<3d50>p 2612 2930 a<4e4f>p Fk 2713 2930 a(y) p Fi 2757 2930 a(\() p Fk(k) p Fi 2835 2930 a(\)) p Fx 2886 2930 a<2448>p 2968 2930 a<394d>p 3045 2930 a<2428>p 3128 2930 a<246b>p Fw 3230 2930 a(\() p Fx 3258 2930 a<3f5e>p Fw 3358 2930 a(2\)) p Fx 3430 2930 a<2123>p 3505 2930 a<2433>p 3582 2930 a<246c>p 3664 2930 a<244b>p 3746 2930 a<2468>p 3825 2930 a<246a>p 3906 2930 a<2122>p Fw 1972 3038 a(TCP) p Fx 2142 3038 a<2533>p 2222 3038 a<254d>p 2301 3038 a<252f>p 2377 3038 a<2537>p 2456 3038 a<2567>p 2529 3038 a<2573>p 2613 3038 a<3f74>p 2689 3038 a<244e>p 2770 3038 a<4a51>p 2848 3038 a<4630>p 2924 3038 a<2472>p 3006 3038 a<394d>p 3084 3038 a<4e38>p 3156 3038 a<2437>p 3245 3038 a<2122>p 3315 3038 a<4a3f>p 3394 3038 a<3955>p 3472 3038 a<4540>p 3549 3038 a<244e>p 3630 3038 a<3661>p 3708 3038 a<4b35>p 3784 3038 a<2447>p 3865 3038 a<407e>p 1972 3146 a<3741>p 2052 3146 a<323d>p 2125 3146 a<2437>p 2210 3146 a<243f>p 2292 3146 a<3e75>p 2372 3146 a<4256>p 2452 3146 a<412b>p 2532 3146 a<305c>p 2612 3146 a<4a7d>p 2691 3146 a<4478>p 2771 3146 a<3c30>p 2848 3146 a<244f>p 2931 3146 a<304a>p 3011 3146 a<323c>p 3089 3146 a<244e>p 3171 3146 a<3c30>p 3248 3146 a<2447>p 3330 3146 a<4d3f>p 3407 3146 a<2428>p 3487 3146 a<2469>p 3565 3146 a<246c>p 3650 3146 a<246b>p Fw 3751 3146 a([10]) p Fx 3893 3146 a<2123>p 2357 3277 51 4 v Ff 2357 3324 a(x) p Fi 2408 3324 a(\() p Fk(k) p Fi 2504 3324 a(+) p 2587 3279 39 4 v Fk 2587 3324 a(s) p Fi(\() p Fk(k) p Fi 2704 3324 a(\)\)) p 2852 3324 a(=) p Ff 3000 3324 a(A) p 3072 3277 51 4 v(x) p Fi(\() p Fk(k) p Fi 3200 3324 a(\)) p 3251 3324 a(+) p Ff 3334 3324 a(B) p Fk(u) p Fi(\() p Fk(k) p Fi 3528 3324 a(\)) p Fw 3848 3324 a(\(5\)) p Fk 2615 3458 a(y) p Fi 2659 3458 a(\() p Fk(k) p Fi 2737 3458 a(\)) p 2852 3458 a(=) p Ff 3000 3458 a(C) p 3069 3411 V(x) p Fi(\() p Fk(k) p Fi 3197 3458 a(\)) p Ff 2701 3591 a(B) p Fi 2852 3591 a(=) p 3000 3591 a([) p 3043 3591 a(0) p 3106 3591 a(0) p 3168 3591 a(0) p 3230 3591 a(1) p 3292 3591 a(]) p Fj 3315 3557 a(T) p Ff 2700 3724 a(C) p Fi 2852 3724 a(=) p 3000 3724 a([) p 3043 3724 a(0) p 3106 3724 a(1) p 3168 3724 a(0) p 3230 3724 a(0) p 3292 3724 a(]) p Fx 2052 3902 a<3c21>p 2130 3902 a<244b>p 2218 3902 a<2122>p 2294 3902 a<306c>p 2375 3902 a<4974>p 2453 3902 a<244e>p Fw 2559 3902 a(TCP) p Fx 2734 3902 a<2533>p 2816 3902 a<254d>p 2897 3902 a<252f>p 2976 3902 a<2537>p 3057 3902 a<2567>p 3133 3902 a<2573>p 3214 3902 a<242c>p 3301 3902 a<2539>p 3380 3902 a<256d>p 3459 3902 a<213c>p 3542 3902 a<2539>p 3623 3902 a<253f>p 3702 3902 a<213c>p 3778 3902 a<2548>p 3863 3902 a<2555>p 1962 4010 a<2527>p 2040 4010 a<213c>p 2116 4010 a<253a>p 2196 4010 a<2447>p 2278 4010 a<4630>p 2357 4010 a<3a6e>p 2435 4010 a<2439>p 2514 4010 a<246b>p 2593 4010 a<3e6c>p 2673 4010 a<3967>p Fw 2771 4010 a(\(C3) p Fx 2914 4010 a<2462>p 2987 4010 a<2437>p 3072 4010 a<242f>p 3149 4010 a<244f>p Fw 3251 4010 a(C4\)) p Fx 3392 4010 a<2472>p 3474 4010 a<394d>p 3550 4010 a<2428>p 3632 4010 a<246b>p 3712 4010 a<2123>p 3784 4010 a<2433>p 3863 4010 a<244e>p 1972 4119 a<3b7e>p 2055 4119 a<2122>p 2128 4119 a<2539>p 2206 4119 a<256d>p 2282 4119 a<2543>p 2356 4119 a<2548>p Fk 2462 4119 a(k) p Fx 2524 4119 a<244b>p 2605 4119 a<242a>p 2684 4119 a<2424>p 2761 4119 a<2446>p 2847 4119 a<2122>p 2920 4119 a<2539>p 2998 4119 a<256d>p 3075 4119 a<213c>p 3156 4119 a<2539>p 3235 4119 a<253f>p 3312 4119 a<213c>p 3386 4119 a<2548>p 3470 4119 a<2555>p 3549 4119 a<2527>p 3627 4119 a<213c>p 3703 4119 a<253a>p 3783 4119 a<2447>p 3865 4119 a<4630>p 1972 4227 a<3a6e>p 2052 4227 a<2439>p 2133 4227 a<246b>p Fw 2238 4227 a(TCP) p Fx 2412 4227 a<2533>p 2494 4227 a<254d>p 2576 4227 a<252f>p 2654 4227 a<2537>p 2736 4227 a<2567>p 2812 4227 a<2573>p 2892 4227 a<242c>p 2978 4227 a<4177>p 3059 4227 a<3d50>p 3133 4227 a<2437>p 3219 4227 a<243f>p 3299 4227 a<2526>p 3383 4227 a<2523>p 3456 4227 a<2573>p 3531 4227 a<2549>p 3621 4227 a<2526>p 3703 4227 a<2535>p 3786 4227 a<2524>p 3862 4227 a<253a>p 1970 4335 a<244e>p 2051 4335 a<4f42>p 2129 4335 a<2472>p 2211 4335 a<467e>p 2291 4335 a<4e4f>p Fk 2391 4335 a(u) p Fi(\() p Fk(k) p Fi 2517 4335 a(\)) p Fx 2553 4335 a<2122>p 2628 4335 a<2539>p 2707 4335 a<256d>p 2783 4335 a<2543>p 2859 4335 a<2548>p Fk 2965 4335 a(k) p Fx 3028 4335 a<244b>p 3110 4335 a<242a>p 3187 4335 a<2431>p 3270 4335 a<246b>p Fw 3370 4335 a(RED) p Fx 3552 4335 a<2532>p 3635 4335 a<213c>p 3709 4335 a<2548>p 3793 4335 a<2526>p 3873 4335 a<2527>p 1975 4444 a<2524>p 2049 4444 a<244e>p 2129 4444 a<2551>p 2206 4444 a<2531>p 2283 4444 a<2543>p 2356 4444 a<2548>p 2440 4444 a<4254>p 2519 4444 a<2441>p 2597 4444 a<3954>p 2676 4444 a<4e73>p 2754 4444 a<4439>p 2830 4444 a<2472>p 2911 4444 a<3d50>p 2990 4444 a<4e4f>p Fk 3088 4444 a(y) p Fi 3132 4444 a(\() p Fk(k) 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1737 a(u) p Fi(\() p Fk(k) p Fi 3734 1737 a(\)) p Fx 3785 1737 a<242a>p 3863 1737 a<2468>p 2049 1846 a<2453>p Fk 2156 1846 a(U) p Fi 2222 1846 a(\() p Fk(z) p Fi 2297 1846 a(\)) p Fx 2346 1846 a<244f>p 2433 1846 a<2122>p 2509 1846 a<3c21>p 2589 1846 a<3c30>p 2666 1846 a<2447>p 2749 1846 a<3661>p 2829 1846 a<3b77>p 2906 1846 a<2447>p 2988 1846 a<242d>p 3067 1846 a<246b>p 3150 1846 a<2123>p Fk 2169 2100 a(u) p Fi(\() p Fk(k) p Fi 2295 2100 a(\)) p Fy 2410 2100 a(') p Fg 2557 1958 a(\() p Fh 2684 2008 a(\001) p Fj(N) p 2676 2022 130 4 v 2676 2070 a(n) p Fh(\() p Fj(k) p Fh 2779 2070 a(\)) p Fy 2834 2041 a(\002) p Fi 2917 2041 a(2) p 2959 1976 32 4 v Fj 2959 2011 a(s) p Fh(\() p Fj(k) p Fh 3052 2011 a(\)\() p Fj(k) p Fe 3140 2011 a(\000) p Fj(S) p Fd 3233 2019 a(i) p Fe 3260 2011 a(\000) p Fh(1\)) p Fw 3458 2041 a(if) p Fk 3529 2041 a(k) p 3598 2041 a(>) p 3686 2041 a(S) p Fj 3737 2053 a(i) p Fi 2666 2160 a(0) p Fw 3458 2160 a(otherwise) p Fk 2154 2367 a(U) p Fi 2220 2367 a(\() p Fk(z) p Fi 2295 2367 a(\)) p Fy 2410 2367 a(') p Fi 2567 2311 a(2) p 2609 2246 V Fj 2609 2281 a(s) p Fc 2640 2256 a(\003) p Fh 2675 2281 a(\() p Fe(\000) p Fj(S) p Fd 2794 2289 a(i) p Fe 2820 2281 a(\000) p Fh(1\)) p Fi 2949 2311 a(\001) p Fk(N) p 3108 2311 a(z) p 2567 2348 583 4 v 2676 2424 a(n) p Fe 2726 2400 a(\003) p Fi 2792 2424 a(\() p Fk(z) p Fy 2885 2424 a(\000) p Fi 2968 2424 a(2\)) p Fw 3807 2367 a(\(10\)) p Fx 2053 2598 a<2433>p 2132 2598 a<2433>p 2210 2598 a<2447>p 2289 2598 a<244f>p 2374 2598 a<2122>p 2444 2598 a<6d55>p 2523 2598 a<6d54>p 2601 2598 a<3273>p 2680 2598 a<4872>p 2756 2598 a<2555>p 2834 2598 a<2527>p 2911 2598 a<213c>p 2987 2598 a<253a>p 3067 2598 a<2447>p 3148 2598 a<4630>p 3227 2598 a<3a6e>p 3305 2598 a<2439>p 3383 2598 a<246b>p 3466 2598 a<2122>p Fw 3536 2598 a(TCP) p Fx 3706 2598 a<244e>p 3785 2598 a<2533>p 3864 2598 a<254d>p 2056 2706 a<252f>p 2135 2706 a<2537>p 2216 2706 a<2567>p 2292 2706 a<2573>p 2379 2706 a<3f74>p Fk 2484 2706 a(n) p Fi(\() p Fk(k) p Fi 2612 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Fj 3739 3151 a(i) p Fx 3786 3139 a<4856>p 3865 3139 a<4c5c>p 2053 3248 a<244e>p 2129 3248 a<2537>p 2210 3248 a<213c>p 2287 3248 a<2531>p 2360 3248 a<2573>p 2445 3248 a<2539>p 2519 3248 a<2447>p 2603 3248 a<2122>p 2669 3248 a<2539>p 2745 3248 a<256d>p 2821 3248 a<213c>p 2901 3248 a<2539>p 2978 3248 a<253f>p 3054 3248 a<213c>p 3126 3248 a<2548>p 3209 3248 a<2555>p 3284 3248 a<2527>p 3359 3248 a<213c>p 3434 3248 a<253a>p 3513 3248 a<2447>p 3593 3248 a<4630>p 3671 3248 a<3a6e>p 3747 3248 a<2439>p 3825 3248 a<246b>p 3907 3248 a<2122>p Fw 2055 3356 a(TCP) p Fx 2226 3356 a<2533>p 2307 3356 a<254d>p 2389 3356 a<252f>p 2465 3356 a<2537>p 2545 3356 a<2567>p 2620 3356 a<2573>p 2704 3356 a<244e>p 2784 3356 a<3f74>p 2860 3356 a<242c>p Fi 2965 3356 a(\001) p Fk(N) p Fj 3101 3368 a(i) p Fx 3145 3356 a<2440>p 3226 3356 a<2431>p 3309 3356 a<417d>p 3388 3356 a<3243>p 3461 3356 a<2437>p 3546 3356 a<243f>p 3627 3356 a<3e6c>p 3707 3356 a<3967>p 3790 3356 a<2122>p 3865 3356 a<467e>p 2055 3464 a<4e4f>p Fk 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a<4b5c>p 2051 4116 a<3e4f>p 2127 4116 a<2447>p 2205 4116 a<244f>p 2291 4116 a<2122>p 2359 4116 a<2424>p 2438 4116 a<242f>p 2517 4116 a<2444>p 2592 4116 a<242b>p 2673 4116 a<244e>p 2753 4116 a<3f74>p 2832 4116 a<434d>p 2910 4116 a<4e63>p 2986 4116 a<2472>p 3067 4116 a<4d51>p 3145 4116 a<2424>p 3221 4116 a<2446>p 3307 4116 a<2122>p Fw 3376 4116 a(RED) p Fx 3557 4116 a<2532>p 3639 4116 a<213c>p 3712 4116 a<2548>p 3795 4116 a<2526>p 3873 4116 a<2527>p 1975 4224 a<2524>p 2049 4224 a<244e>p 2130 4224 a<4029>p 2209 4224 a<3866>p 2287 4224 a<2551>p 2366 4224 a<2569>p 2450 4224 a<2561>p 2523 4224 a<213c>p 2602 4224 a<253f>p 2678 4224 a<2448>p 2761 4224 a<3261>p 2840 4224 a<454f>p 2919 4224 a<4643>p 2998 4224 a<402d>p 3073 4224 a<2448>p 3153 4224 a<244e>p 3234 4224 a<3458>p 3313 4224 a<3738>p 3389 4224 a<244b>p 3470 4224 a<2444>p 3548 4224 a<2424>p 3625 4224 a<2446>p 3707 4224 a<3544>p 3786 4224 a<4f40>p 3864 4224 a<2439>p 1972 4333 a<246b>p 2053 4333 a<2123>p 2128 4333 a<245e>p 2205 4333 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2441 4549 a<2573>p 2521 4549 a<2447>p 2601 4549 a<244f>p 2687 4549 a<2122>p 2760 4549 a<4643>p 2836 4549 a<244b>p 2919 4549 a<4347>p 2997 4549 a<246a>p 3074 4549 a<244e>p 3157 4549 a<4c35>p 3235 4549 a<2424>p 3314 4549 a<3842>p 3393 4549 a<246a>p 3474 4549 a<2122>p 3548 4549 a<3c21>p 3625 4549 a<244e>p 3705 4549 a<2468>p 3786 4549 a<2426>p 3864 4549 a<244a>p 1971 4658 a<2551>p 2051 4658 a<2569>p 2137 4658 a<2561>p 2214 4658 a<213c>p 2294 4658 a<253f>p 2372 4658 a<2472>p 2457 4658 a<3b48>p 2537 4658 a<4d51>p 2611 4658 a<2437>p 2697 4658 a<2446>p 2778 4658 a<2424>p 2859 4658 a<246b>p 2943 4658 a<2123>p 3021 4658 a<446a>p 3101 4658 a<3e6f>p 3182 4658 a<3e75>p 3263 4658 a<4256>p 3340 4658 a<244b>p 3423 4658 a<242a>p 3501 4658 a<2431>p 3586 4658 a<246b>p Fw 3689 4658 a(TCP) p Fx 3863 4658 a<244e>p 1970 4766 a<2533>p 2051 4766 a<254d>p 2132 4766 a<252f>p 2210 4766 a<2537>p 2292 4766 a<2567>p 2368 4766 a<2573>p 2452 4766 a<3f74>p Fk 2554 4766 a(n) p Fe 2604 4736 a(\003) p Fi 2666 4766 a(=) p 2756 4766 a(5) p Fx 2802 4766 a<2122>p Fw 2877 4766 a(RED) p Fx 3061 4766 a<2532>p 3143 4766 a<213c>p 3218 4766 a<2548>p 3303 4766 a<2526>p 3384 4766 a<2527>p 3468 4766 a<2524>p 3542 4766 a<244e>p 3625 4766 a<3d68>p 3705 4766 a<4d7d>p 3785 4766 a<473d>p 3865 4766 a<4e4f>p Fk 1972 4874 a(B) p Fi 2063 4874 a(=) p 2150 4874 a(0) p Fk(:) p Fi(2) p Fw 2276 4874 a([) p Fx 2303 4874 a<2551>p 2380 4874 a<2531>p 2458 4874 a<2543>p 2532 4874 a<2548>p Fw 2618 4874 a(/ms]) p Fx 2770 4874 a<2122>p 2840 4874 a<4541>p 2919 4874 a<4842>p 2998 4874 a<4359>p 3077 4874 a<3164>p 3156 4874 a<3b7e>p 3235 4874 a<3456>p Fk 3334 4874 a(\034) p Fi 3403 4874 a(=) p 3490 4874 a(1) p Fw 3551 4874 a([ms]) p Fx 3706 4874 a<2123>p Fw 3779 4874 a(RED) p Fx 1968 4983 a<2532>p 2052 4983 a<213c>p 2127 4983 a<2548>p 2212 4983 a<2526>p 2293 4983 a<2527>p 2376 4983 a<2524>p 2452 4983 a<244e>p Fw 2556 4983 a(4) p Fx 2621 4983 a<3c6f>p 2701 4983 a<4e60>p 2780 4983 a<244e>p 2862 4983 a<4029>p 2943 4983 a<3866>p 3022 4983 a<2551>p 3101 4983 a<2569>p 3188 4983 a<2561>p 3263 4983 a<213c>p 3343 4983 a<253f>p 3421 4983 a<244b>p 3502 4983 a<244f>p 3590 4983 a<2122>p 3665 4983 a<4a38>p 3746 4983 a<3825>p Fw 3848 4983 a([2]) p Fx 1969 5091 a<244b>p 2052 5091 a<242a>p 2133 5091 a<2424>p 2212 5091 a<2446>p 2296 5091 a<3f64>p 2377 5091 a<3e29>p 2457 5091 a<2435>p 2533 5091 a<246c>p 2618 5091 a<2446>p 2700 5091 a<2424>p 2781 5091 a<246b>p 2863 5091 a<434d>p Fw 2968 5091 a(\() p Fk(min) p Fj 3148 5103 a(th) p Fi 3245 5091 a(=) p 3341 5091 a(5) p Fx 3387 5091 a<2122>p Fk 3462 5091 a(max) p Fj 3626 5103 a(th) p Fi 3725 5091 a(=) p 3820 5091 a(15) p Fx 3908 5091 a<2122>p Fk 1972 5199 a(max) p Fj 2136 5211 a(p) p Fi 2198 5199 a(=) p 2286 5199 a(0) p Fk(:) p Fi(1) p Fx 2397 5199 a<2122>p Fk 2472 5199 a(q) p Fj 2509 5211 a(w) p Fi 2586 5199 a(=) p 2673 5199 a(0) p Fk(:) p Fi(002) p Fw(\)) p Fx 2908 5199 a<2472>p 2991 5199 a<4d51>p 3069 5199 a<2424>p 3147 5199 a<243f>p 3232 5199 a<2123>p 2052 5308 a<245e>p 2128 5308 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mul] 0 setdash } bdef % macros for lines and objects /L {lineto stroke} bdef /MP {3 1 roll moveto 1 sub {rlineto} repeat} bdef /AP {{rlineto} repeat} bdef /PDlw -1 def /W {/PDlw currentlinewidth def setlinewidth} def /PP {closepath eofill} bdef /DP {closepath stroke} bdef /MR {4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath} bdef /FR {MR stroke} bdef /PR {MR fill} bdef /L1i {{currentfile picstr readhexstring pop} image} bdef /tMatrix matrix def /MakeOval {newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix} bdef /FO {MakeOval stroke} bdef /PO {MakeOval fill} bdef /PD {currentlinecap 1 cap 3 1 roll 2 copy mt lineto stroke cap PDlw -1 eq not {PDlw w /PDlw -1 def} if} def /FA {newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke} bdef /PA {newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill} bdef /FAn {newpath tMatrix 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translate rad rad scale 0 0 1 90 270 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 270 90 arc tMatrix setmatrix closepath} bdef /FlrRR {MlrRR stroke } bdef /PlrRR {MlrRR fill } bdef /MtbRR {/lry xdef /lrx xdef /uly xdef /ulx xdef /rad lrx ulx sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 180 360 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 0 180 arc tMatrix setmatrix closepath} bdef /FtbRR {MtbRR stroke } bdef /PtbRR {MtbRR fill } bdef /stri 6 array def /dtri 6 array def /smat 6 array def /dmat 6 array def /tmat1 6 array def /tmat2 6 array def /dif 3 array def /asub {/ind2 exch def /ind1 exch def dup dup ind1 get exch ind2 get sub exch } bdef /tri_to_matrix { 2 0 asub 3 1 asub 4 0 asub 5 1 asub dup 0 get exch 1 get 7 -1 roll astore } bdef /compute_transform { dmat dtri tri_to_matrix tmat1 invertmatrix smat stri tri_to_matrix tmat2 concatmatrix } bdef /ds {stri astore 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%%EndObject 396 18 moveto epage end showpage %%Trailer %%BoundingBox: 33 180 562 594 %%Pages: 001 %%EOF %%EndDocument @endspecial Fx -154 1029 a<3f5e>p Fw -54 1029 a(4:) p Fk 37 1029 a(min) p Fj 189 1041 a(th) p Fw 256 1029 a(\226) p Fk(max) p Fj 462 1041 a(th) p Fx 551 1029 a<4a3f>p 630 1029 a<4c4c>p 707 1029 a<244b>p 789 1029 a<242a>p 867 1029 a<2431>p 950 1029 a<246b>p 1030 1029 a<3847>p 1110 1029 a<4d2d>p 1190 1029 a<434d>p 1268 1029 a<244e>p 1348 1029 a<3a47>p 1429 1029 a<4267>p 1509 1029 a<4064>p 1589 1029 a<4250>p 1669 1029 a<434d>p -133 2059 a @beginspecial 44 @llx 180 @lly 562 @urx 594 @ury 2232 @rwi 1084 @rhi @setspecial %%BeginDocument: figure/b-tau30.eps %!PS-Adobe-2.0 %%Creator: MATLAB, The Mathworks, Inc. %%Title: C:\matlab_sv12\work\fromohsaki\b-tau30.ps %%CreationDate: 12/19/2001 08:24:21 %%DocumentNeededFonts: GothicBBB-Medium-83pv-RKSJ-H %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: (atend) %%BoundingBox: (atend) %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 160 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rm /rmoveto ldef /rl /rlineto ldef /s /show ldef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef /rc {rectclip} bdef /rf {rectfill} bdef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def /rotateMode 2 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS {/FontSize xstore findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont} bdef /ISOLatin1Encoding where {pop /WindowsLatin1Encoding 256 array bdef ISOLatin1Encoding WindowsLatin1Encoding copy pop /.notdef/.notdef/quotesinglbase/florin/quotedblbase/ellipsis/dagger /daggerdbl/circumflex/perthousand/Scaron/guilsinglleft/OE/.notdef/.notdef /.notdef/.notdef/quoteleft/quoteright/quotedblleft/quotedblright/bullet /endash/emdash/tilde/trademark/scaron/guilsinglright/oe/.notdef/.notdef /Ydieresis WindowsLatin1Encoding 128 32 getinterval astore pop} {/WindowsLatin1Encoding StandardEncoding bdef} ifelse /reencode {exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop} bdef /isroman {findfont /CharStrings get /Agrave known} bdef /FMSR {3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS} bdef /csm {1 dpi2point div -1 dpi2point div scale neg translate dup landscapeMode eq {pop -90 rotate} {rotateMode eq {90 rotate} if} ifelse} bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L {lineto stroke} bdef /MP {3 1 roll moveto 1 sub {rlineto} repeat} bdef /AP {{rlineto} repeat} bdef /PDlw -1 def /W {/PDlw currentlinewidth def setlinewidth} def /PP {closepath eofill} bdef /DP {closepath stroke} bdef /MR {4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath} bdef /FR {MR stroke} bdef /PR {MR fill} bdef /L1i {{currentfile picstr readhexstring pop} image} bdef /tMatrix matrix def /MakeOval {newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix} bdef /FO {MakeOval stroke} bdef /PO {MakeOval fill} bdef /PD {currentlinecap 1 cap 3 1 roll 2 copy mt lineto stroke cap PDlw -1 eq not {PDlw w /PDlw -1 def} if} def /FA {newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke} bdef /PA {newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill} bdef /FAn {newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke} bdef /PAn {newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill} bdef /vradius 0 def /hradius 0 def /lry 0 def /lrx 0 def /uly 0 def /ulx 0 def /rad 0 def /MRR {/vradius xdef /hradius xdef /lry xdef /lrx xdef /uly xdef /ulx xdef newpath tMatrix currentmatrix pop ulx hradius add uly vradius add translate hradius vradius scale 0 0 1 180 270 arc tMatrix setmatrix lrx hradius sub uly vradius add translate hradius vradius scale 0 0 1 270 360 arc tMatrix setmatrix lrx hradius sub lry vradius sub translate hradius vradius scale 0 0 1 0 90 arc tMatrix setmatrix ulx hradius add lry vradius sub translate hradius vradius scale 0 0 1 90 180 arc tMatrix setmatrix closepath} bdef /FRR {MRR stroke } bdef /PRR {MRR fill } bdef /MlrRR {/lry xdef /lrx xdef /uly xdef /ulx xdef /rad lry uly sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 90 270 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 270 90 arc tMatrix setmatrix closepath} bdef /FlrRR {MlrRR stroke } bdef /PlrRR {MlrRR fill } bdef /MtbRR {/lry xdef /lrx xdef /uly xdef /ulx xdef /rad lrx ulx sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 180 360 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 0 180 arc tMatrix setmatrix closepath} bdef /FtbRR {MtbRR stroke } bdef /PtbRR {MtbRR fill } bdef /stri 6 array def /dtri 6 array def /smat 6 array def /dmat 6 array def /tmat1 6 array def /tmat2 6 array def /dif 3 array def /asub {/ind2 exch def /ind1 exch def dup dup ind1 get exch ind2 get sub exch } bdef /tri_to_matrix { 2 0 asub 3 1 asub 4 0 asub 5 1 asub dup 0 get exch 1 get 7 -1 roll astore } bdef /compute_transform { dmat dtri tri_to_matrix tmat1 invertmatrix smat stri tri_to_matrix tmat2 concatmatrix } bdef /ds {stri astore pop} bdef /dt {dtri astore pop} bdef /db {2 copy /cols xdef /rows xdef mul dup string currentfile exch readhexstring pop /bmap xdef pop pop} bdef /it {gs np dtri aload pop moveto lineto lineto cp c cols rows 8 compute_transform {bmap} image gr}bdef /il {newpath moveto lineto stroke}bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 1 %%BeginPageSetup %%PageBoundingBox: 44 180 562 594 MathWorks begin bpage %%EndPageSetup %%BeginObject: obj1 bplot /dpi2point 12 def portraitMode 0204 7344 csm 324 211 6219 4962 MR c np 85 dict begin %Colortable dictionary /c0 { 0 0 0 sr} bdef /c1 { 1 1 1 sr} bdef /c2 { 1 0 0 sr} bdef /c3 { 0 1 0 sr} bdef /c4 { 0 0 1 sr} bdef /c5 { 1 1 0 sr} bdef /c6 { 1 0 1 sr} bdef /c7 { 0 1 1 sr} bdef 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a<244e>p 1303 5649 a<2533>p 1385 5649 a<254d>p 1467 5649 a<252f>p 1543 5649 a<2537>p 1623 5649 a<2567>p 1698 5649 a<2573>p -189 5757 a<3f74>p -114 5757 a<242c>p Fw -9 5757 a(3) p Fx 52 5757 a<4b5c>p 132 5757 a<417d>p 212 5757 a<3243>p 290 5757 a<2439>p 370 5757 a<246b>p 450 5757 a<3e6c>p 529 5757 a<3967>p 606 5757 a<2448>p 681 5757 a<2437>p 766 5757 a<2446>p 851 5757 a<2122>p Fi 925 5757 a(\() p Fk(t) p Fh 987 5769 a(1) p Fk 1024 5757 a(;) p 1061 5757 a(t) p Fh 1091 5769 a(2) p Fk 1128 5757 a(;) p 1165 5757 a(t) p Fh 1195 5769 a(3) p Fi 1232 5757 a(\)) p 1288 5757 a(=) p 1375 5757 a(\(5) p Fk(;) p Fi 1486 5757 a(10) p Fk(;) p Fi 1607 5757 a(15\)) p Fx 1746 5757 a<2122>p Fi -189 5865 a(\(\001) p Fk(N) p Fh -21 5877 a(1) p Fk 16 5865 a(;) p Fi 53 5865 a(\001) p Fk(N) p Fh 189 5877 a(2) p Fk 226 5865 a(;) p Fi 263 5865 a(\001) p Fk(N) p Fh 399 5877 a(3) p Fi 437 5865 a(\)) p 492 5865 a(=) p 579 5865 a(\(1) p Fk(;) p Fi 690 5865 a(1) p Fk(;) p Fi 769 5865 a(1\)) p Fx 857 5865 a<2448>p 930 5865 a<2437>p 1012 5865 a<243f>p 1094 5865 a<2123>p 1160 5865 a<3f5e>p Fw 1255 5865 a(8) p Fx 1311 5865 a<2447>p 1388 5865 a<244f>p 1472 5865 a<2122>p Fw 1537 5865 a(TCP) p Fx 1702 5865 a<244e>p 2029 1259 a @beginspecial 43 @llx 184 @lly 552 @urx 592 @ury 2232 @rwi 1590 @rhi @setspecial %%BeginDocument: figure/transient-f1g.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: transient-f1g.eps %%CreationDate: 12/17/ 1 13:35:10 %%DocumentNeededFonts: Helvetica %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 43 184 552 592 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 160 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rc {rectclip} bdef /rf {rectfill} bdef /rm /rmoveto ldef /rl /rlineto ldef /s /show ldef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS { /FontSize xstore %save size off stack findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont }bdef /reencode { exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop } bdef /isroman { findfont /CharStrings get /Agrave known } bdef /FMSR { 3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS } bdef /csm { 1 dpi2point div -1 dpi2point div scale neg translate landscapeMode eq {90 rotate} if } bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L { lineto stroke } bdef /MP { 3 1 roll moveto 1 sub {rlineto} repeat } bdef /AP { {rlineto} repeat } bdef /PP { closepath eofill } bdef /DP { closepath stroke } bdef /MR { 4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath } bdef /FR { MR stroke } bdef /PR { MR fill } bdef /L1i { { currentfile picstr readhexstring pop } image } bdef /tMatrix matrix def /MakeOval { newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix } bdef /FO { MakeOval stroke } bdef /PO { MakeOval fill } bdef /PD { currentlinecap 1 setlinecap 3 1 roll 2 copy moveto lineto stroke setlinecap } bdef /FA { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke } bdef /PA { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill } bdef /FAn { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke } bdef /PAn { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill } bdef /vradius 0 def /hradius 0 def /lry 0 def /lrx 0 def /uly 0 def /ulx 0 def /rad 0 def /MRR { /vradius xdef /hradius xdef /lry xdef /lrx xdef /uly xdef /ulx xdef newpath tMatrix currentmatrix pop ulx hradius add uly vradius add translate hradius vradius scale 0 0 1 180 270 arc tMatrix setmatrix lrx hradius sub uly vradius add translate hradius vradius scale 0 0 1 270 360 arc tMatrix setmatrix lrx hradius sub lry vradius sub translate hradius vradius scale 0 0 1 0 90 arc tMatrix setmatrix ulx hradius add lry vradius sub translate hradius vradius scale 0 0 1 90 180 arc tMatrix setmatrix closepath } bdef /FRR { MRR stroke } bdef /PRR { MRR fill } bdef /MlrRR { /lry xdef /lrx xdef /uly xdef /ulx xdef /rad lry uly sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 90 270 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 270 90 arc tMatrix setmatrix closepath } bdef /FlrRR { MlrRR stroke } bdef /PlrRR { MlrRR fill } bdef /MtbRR { /lry xdef /lrx xdef /uly xdef /ulx xdef /rad lrx ulx sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 180 360 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 0 180 arc tMatrix setmatrix closepath } bdef /FtbRR { MtbRR stroke } bdef /PtbRR { MtbRR fill } bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 1 %%BeginPageSetup %%PageBoundingBox: 43 184 552 592 MathWorks begin bpage %%EndPageSetup %%BeginObject: obj1 bplot /dpi2point 12 def portraitMode 0216 7344 csm 306 232 6109 4895 MR c np 93 dict begin %Colortable dictionary /c0 { 0 0 0 sr} bdef /c1 { 1 1 1 sr} bdef /c2 { 1 0 0 sr} bdef /c3 { 0 1 0 sr} bdef /c4 { 0 0 1 sr} bdef /c5 { 1 1 0 sr} bdef /c6 { 1 0 1 sr} bdef /c7 { 0 1 1 sr} bdef c0 1 j 1 sg 0 0 6918 5185 PR 6 w 0 1782 5360 0 0 -1782 899 2171 4 MP PP -5360 0 0 1782 5360 0 0 -1782 899 2171 5 MP stroke 4 w DO SO 6 w 0 sg 899 2171 mt 6259 2171 L 899 389 mt 6259 389 L 899 2171 mt 899 389 L 6259 2171 mt 6259 389 L 899 2171 mt 6259 2171 L 899 2171 mt 899 389 L 899 2171 mt 899 2117 L 899 389 mt 899 443 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 192 FMSR 846 2384 mt (0) s 1792 2171 mt 1792 2117 L 1792 389 mt 1792 443 L 1739 2384 mt (5) s 2686 2171 mt 2686 2117 L 2686 389 mt 2686 443 L 2580 2384 mt (10) s 3579 2171 mt 3579 2117 L 3579 389 mt 3579 443 L 3473 2384 mt (15) s 4472 2171 mt 4472 2117 L 4472 389 mt 4472 443 L 4366 2384 mt (20) s 5366 2171 mt 5366 2117 L 5366 389 mt 5366 443 L 5260 2384 mt (25) s 6259 2171 mt 6259 2117 L 6259 389 mt 6259 443 L 6153 2384 mt (30) s 899 1874 mt 953 1874 L 6259 1874 mt 6205 1874 L 758 1945 mt (7) s 899 1280 mt 953 1280 L 6259 1280 mt 6205 1280 L 758 1351 mt (8) s 899 686 mt 953 686 L 6259 686 mt 6205 686 L 758 757 mt (9) s 899 2171 mt 6259 2171 L 899 389 mt 6259 389 L 899 2171 mt 899 389 L 6259 2171 mt 6259 389 L gs 899 389 5361 1783 MR c np 143 0 0 0 179 0 0 0 179 0 0 0 178 0 0 1 179 0 0 0 179 0 0 0 178 0 0 1 179 0 0 1 179 0 0 0 178 0 0 1 179 0 0 2 179 0 0 1 178 0 0 2 179 0 0 3 179 0 0 3 178 0 0 4 179 0 0 4 179 0 0 6 178 0 0 8 179 0 0 9 179 0 0 12 178 0 0 15 179 0 0 18 179 0 0 24 178 0 0 29 179 0 0 37 179 0 0 47 178 0 0 64 179 0 0 -389 179 0 0 0 178 0 0 0 179 0 0 0 179 0 0 0 178 0 0 0 179 0 899 1901 70 MP stroke gr 2782 2580 mt (Sequence Number) s 703 2247 mt -90 rotate (Queue Length [packet]) s 90 rotate 1 sg 0 1782 5360 0 0 -1782 899 4613 4 MP PP -5360 0 0 1782 5360 0 0 -1782 899 4613 5 MP stroke 4 w DO SO 6 w 0 sg 899 4613 mt 6259 4613 L 899 2831 mt 6259 2831 L 899 4613 mt 899 2831 L 6259 4613 mt 6259 2831 L 899 4613 mt 6259 4613 L 899 4613 mt 899 2831 L 899 4613 mt 899 4586 L 899 2831 mt 899 2858 L 899 4613 mt 899 4559 L 899 2831 mt 899 2885 L 720 4886 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 128 FMSR 933 4767 mt (-3) s 1388 4613 mt 1388 4586 L 1388 2831 mt 1388 2858 L 1674 4613 mt 1674 4586 L 1674 2831 mt 1674 2858 L 1877 4613 mt 1877 4586 L 1877 2831 mt 1877 2858 L 2034 4613 mt 2034 4586 L 2034 2831 mt 2034 2858 L 2163 4613 mt 2163 4586 L 2163 2831 mt 2163 2858 L 2271 4613 mt 2271 4586 L 2271 2831 mt 2271 2858 L 2365 4613 mt 2365 4586 L 2365 2831 mt 2365 2858 L 2448 4613 mt 2448 4586 L 2448 2831 mt 2448 2858 L 2523 4613 mt 2523 4586 L 2523 2831 mt 2523 2858 L 2523 4613 mt 2523 4559 L 2523 2831 mt 2523 2885 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 192 FMSR 2344 4886 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 128 FMSR 2557 4767 mt (-2) s 3012 4613 mt 3012 4586 L 3012 2831 mt 3012 2858 L 3297 4613 mt 3297 4586 L 3297 2831 mt 3297 2858 L 3500 4613 mt 3500 4586 L 3500 2831 mt 3500 2858 L 3658 4613 mt 3658 4586 L 3658 2831 mt 3658 2858 L 3786 4613 mt 3786 4586 L 3786 2831 mt 3786 2858 L 3895 4613 mt 3895 4586 L 3895 2831 mt 3895 2858 L 3989 4613 mt 3989 4586 L 3989 2831 mt 3989 2858 L 4072 4613 mt 4072 4586 L 4072 2831 mt 4072 2858 L 4146 4613 mt 4146 4586 L 4146 2831 mt 4146 2858 L 4146 4613 mt 4146 4559 L 4146 2831 mt 4146 2885 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 192 FMSR 3967 4886 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 128 FMSR 4180 4767 mt (-1) s 4635 4613 mt 4635 4586 L 4635 2831 mt 4635 2858 L 4921 4613 mt 4921 4586 L 4921 2831 mt 4921 2858 L 5124 4613 mt 5124 4586 L 5124 2831 mt 5124 2858 L 5281 4613 mt 5281 4586 L 5281 2831 mt 5281 2858 L 5410 4613 mt 5410 4586 L 5410 2831 mt 5410 2858 L 5519 4613 mt 5519 4586 L 5519 2831 mt 5519 2858 L 5613 4613 mt 5613 4586 L 5613 2831 mt 5613 2858 L 5696 4613 mt 5696 4586 L 5696 2831 mt 5696 2858 L 5770 4613 mt 5770 4586 L 5770 2831 mt 5770 2858 L 5770 4613 mt 5770 4559 L 5770 2831 mt 5770 2885 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 192 FMSR 5628 4886 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 128 FMSR 5841 4767 mt (0) s 6259 4613 mt 6259 4586 L 6259 2831 mt 6259 2858 L 899 4257 mt 953 4257 L 6259 4257 mt 6205 4257 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 192 FMSR 544 4328 mt (100) s 899 3900 mt 953 3900 L 6259 3900 mt 6205 3900 L 544 3971 mt (200) s 899 3544 mt 953 3544 L 6259 3544 mt 6205 3544 L 544 3615 mt (300) s 899 3187 mt 953 3187 L 6259 3187 mt 6205 3187 L 544 3258 mt (400) s 899 2831 mt 953 2831 L 6259 2831 mt 6205 2831 L 544 2902 mt (500) s 899 4613 mt 6259 4613 L 899 2831 mt 6259 2831 L 899 4613 mt 899 2831 L 6259 4613 mt 6259 2831 L gs 899 2831 5361 1783 MR c np 48 0 49 0 49 0 49 0 0 0 49 0 49 0 49 0 49 0 0 0 48 0 49 0 99 1 196 0 196 1 195 1 196 1 196 1 196 1 196 1 195 1 196 2 196 1 196 1 196 3 195 3 196 4 196 6 196 8 196 11 196 15 195 20 196 27 196 35 196 46 196 61 195 80 196 107 196 140 899 4034 40 MP stroke gr gs 826 3961 5825 725 MR c np 874 4009 mt 924 4059 L 924 4009 mt 874 4059 L 1070 4149 mt 1120 4199 L 1120 4149 mt 1070 4199 L 1266 4256 mt 1316 4306 L 1316 4256 mt 1266 4306 L 1461 4336 mt 1511 4386 L 1511 4336 mt 1461 4386 L 1657 4397 mt 1707 4447 L 1707 4397 mt 1657 4447 L 1853 4443 mt 1903 4493 L 1903 4443 mt 1853 4493 L 2049 4478 mt 2099 4528 L 2099 4478 mt 2049 4528 L 2245 4505 mt 2295 4555 L 2295 4505 mt 2245 4555 L 2440 4525 mt 2490 4575 L 2490 4525 mt 2440 4575 L 2636 4540 mt 2686 4590 L 2686 4540 mt 2636 4590 L 2832 4551 mt 2882 4601 L 2882 4551 mt 2832 4601 L 3028 4559 mt 3078 4609 L 3078 4559 mt 3028 4609 L 3224 4565 mt 3274 4615 L 3274 4565 mt 3224 4615 L 3420 4569 mt 3470 4619 L 3470 4569 mt 3420 4619 L 3615 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2839 5936 a<246b>p 2919 5936 a<3146>p 2998 5936 a<3641>p 3074 5936 a<2448>p 3156 5936 a<394d>p 3232 5936 a<2428>p 3311 5936 a<2469>p 3388 5936 a<246c>p 3472 5936 a<246b>p 3546 5936 a<242c>p 3635 5936 a<2122>p 3705 5936 a<2433>p 3781 5936 a<246c>p 3862 5936 a<244b>p 90 rotate dyy eop %%Page: 6 6 6 5 bop -133 1259 a @beginspecial 43 @llx 184 @lly 552 @urx 592 @ury 2232 @rwi 1590 @rhi @setspecial %%BeginDocument: figure/transient-f2g.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: transient-f2g.eps %%CreationDate: 12/17/ 1 13:35:29 %%DocumentNeededFonts: Helvetica %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 43 184 552 592 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 160 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rc {rectclip} bdef /rf {rectfill} bdef /rm /rmoveto ldef /rl /rlineto ldef /s /show ldef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS { /FontSize xstore %save size off stack findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont }bdef /reencode { exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop } bdef /isroman { findfont /CharStrings get /Agrave known } bdef /FMSR { 3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS } bdef /csm { 1 dpi2point div -1 dpi2point div scale neg translate landscapeMode eq {90 rotate} if } bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L { lineto stroke } bdef /MP { 3 1 roll moveto 1 sub {rlineto} repeat } bdef /AP { {rlineto} repeat } bdef /PP { closepath eofill } bdef /DP { closepath stroke } bdef /MR { 4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath } bdef /FR { MR stroke } bdef /PR { MR fill } bdef /L1i { { currentfile picstr readhexstring pop } image } bdef /tMatrix matrix def /MakeOval { newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix } bdef /FO { MakeOval stroke } bdef /PO { MakeOval fill } bdef /PD { currentlinecap 1 setlinecap 3 1 roll 2 copy moveto lineto stroke setlinecap } bdef /FA { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke } bdef /PA { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill } bdef /FAn { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke } bdef /PAn { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill } bdef /vradius 0 def /hradius 0 def /lry 0 def /lrx 0 def /uly 0 def /ulx 0 def /rad 0 def /MRR { /vradius xdef /hradius xdef /lry xdef /lrx xdef /uly xdef /ulx xdef newpath tMatrix currentmatrix pop ulx hradius add uly vradius add translate hradius vradius scale 0 0 1 180 270 arc tMatrix setmatrix lrx hradius sub uly vradius add translate hradius vradius scale 0 0 1 270 360 arc tMatrix setmatrix lrx hradius sub lry vradius sub translate hradius vradius scale 0 0 1 0 90 arc tMatrix setmatrix ulx hradius add lry vradius sub translate hradius vradius scale 0 0 1 90 180 arc tMatrix setmatrix closepath } bdef /FRR { MRR stroke } bdef /PRR { MRR fill } bdef /MlrRR { /lry xdef /lrx xdef /uly xdef /ulx xdef /rad lry uly sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 90 270 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 270 90 arc tMatrix setmatrix closepath } bdef /FlrRR { MlrRR stroke } bdef /PlrRR { MlrRR fill } bdef /MtbRR { /lry xdef /lrx xdef /uly xdef /ulx xdef /rad lrx ulx sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 180 360 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 0 180 arc tMatrix setmatrix closepath } bdef /FtbRR { MtbRR stroke } bdef /PtbRR { MtbRR fill } bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 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1528 1559 a(10) p Fk(;) p Fi 1649 1559 a(15\)) p Fw(,) p Fi -189 1668 a(\(\001) p Fk(N) p Fh -21 1680 a(1) p Fk 16 1668 a(;) p Fi 53 1668 a(\001) p Fk(N) p Fh 189 1680 a(2) p Fk 226 1668 a(;) p Fi 263 1668 a(\001) p Fk(N) p Fh 399 1680 a(3) p Fi 437 1668 a(\)) p 492 1668 a(=) p 579 1668 a(\(1) p Fk(;) p Fi 690 1668 a(1) p Fk(;) p Fi 769 1668 a(1\)) p Fw(\)) -133 3127 y @beginspecial 43 @llx 184 @lly 552 @urx 592 @ury 2232 @rwi 1590 @rhi @setspecial %%BeginDocument: figure/transient-f3g.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: transient-f3g.eps %%CreationDate: 12/17/ 1 13:35:47 %%DocumentNeededFonts: Helvetica %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 43 184 552 592 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 160 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rc {rectclip} bdef /rf {rectfill} bdef /rm /rmoveto ldef /rl /rlineto ldef /s /show ldef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS { /FontSize xstore %save size off stack findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont }bdef /reencode { exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop } bdef /isroman { findfont /CharStrings get /Agrave known } bdef /FMSR { 3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS } bdef /csm { 1 dpi2point div -1 dpi2point div scale neg translate landscapeMode eq {90 rotate} if } bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L { lineto stroke } bdef /MP { 3 1 roll moveto 1 sub {rlineto} repeat } bdef /AP { {rlineto} repeat } bdef /PP { closepath eofill } bdef /DP { closepath stroke } bdef /MR { 4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath } bdef /FR { MR stroke } bdef /PR { MR fill } bdef /L1i { { currentfile picstr readhexstring pop } image } bdef /tMatrix matrix def /MakeOval { newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix } bdef /FO { MakeOval stroke } bdef /PO { MakeOval fill } bdef /PD { currentlinecap 1 setlinecap 3 1 roll 2 copy moveto lineto stroke setlinecap } bdef /FA { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke } bdef /PA { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill } bdef /FAn { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke } bdef /PAn { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill } bdef /vradius 0 def /hradius 0 def /lry 0 def /lrx 0 def /uly 0 def /ulx 0 def /rad 0 def /MRR { /vradius xdef /hradius xdef /lry xdef /lrx xdef /uly xdef /ulx xdef newpath tMatrix currentmatrix pop ulx hradius add uly vradius add translate hradius vradius scale 0 0 1 180 270 arc tMatrix setmatrix lrx hradius sub uly vradius add translate hradius vradius scale 0 0 1 270 360 arc tMatrix setmatrix lrx hradius sub lry vradius sub translate hradius vradius scale 0 0 1 0 90 arc tMatrix setmatrix ulx hradius add lry vradius sub translate hradius vradius scale 0 0 1 90 180 arc tMatrix setmatrix closepath } bdef /FRR { MRR stroke } bdef /PRR { MRR fill } bdef /MlrRR { /lry xdef /lrx xdef /uly xdef /ulx xdef /rad lry uly sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 90 270 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 270 90 arc tMatrix setmatrix closepath } bdef /FlrRR { MlrRR stroke } bdef /PlrRR { MlrRR fill } bdef /MtbRR { /lry xdef /lrx xdef /uly xdef /ulx xdef /rad lrx ulx sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 180 360 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 0 180 arc tMatrix setmatrix closepath } bdef /FtbRR { MtbRR stroke } bdef /PtbRR { MtbRR fill } bdef currentdict end def %%EndProlog 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a(\(JSPS-RFTF97R16301\)) p Fx 1137 5571 a<244b>p 1220 5571 a<2468>p 1300 5571 a<2443>p 1379 5571 a<2446>p 1461 5571 a<2424>p 1543 5571 a<246b>p 1625 5571 a<2123>p 1702 5571 a<2433>p -191 5679 a<2433>p -112 5679 a<244b>p -29 5679 a<352d>p 44 5679 a<2437>p 129 5679 a<2446>p 210 5679 a<3c55>p 290 5679 a<3055>p 367 5679 a<2472>p 450 5679 a<493d>p 529 5679 a<2439>p 607 5679 a<2123>p 2029 838 a @beginspecial 50 @llx 50 @lly 410 @urx 302 @ury 2232 @rwi 1084 @rhi @setspecial %%BeginDocument: figure/n1default.eps %!PS-Adobe-2.0 EPSF-2.0 %%Creator: gnuplot 3.7 patchlevel 1 %%CreationDate: Wed Dec 19 03:00:30 2001 %%DocumentFonts: (atend) %%BoundingBox: 50 50 410 302 %%Orientation: Portrait %%EndComments /gnudict 256 dict def gnudict begin /Color false def /Solid false def /gnulinewidth 5.000 def /userlinewidth gnulinewidth def /vshift -80 def /dl {10 mul} def /hpt_ 31.5 def /vpt_ 31.5 def /hpt hpt_ def /vpt vpt_ def /M {moveto} bind def /L {lineto} bind def /R {rmoveto} bind def /V {rlineto} bind def /vpt2 vpt 2 mul def /hpt2 hpt 2 mul def /Lshow { currentpoint stroke M 0 vshift R show } def /Rshow { currentpoint stroke M dup stringwidth pop neg vshift R show } def /Cshow { currentpoint stroke M dup stringwidth pop -2 div vshift R show } def /UP { dup vpt_ mul /vpt exch def hpt_ mul /hpt exch def /hpt2 hpt 2 mul def /vpt2 vpt 2 mul def } def /DL { Color {setrgbcolor Solid {pop []} if 0 setdash } {pop pop pop Solid {pop []} if 0 setdash} ifelse } def /BL { stroke userlinewidth 2 mul setlinewidth } def /AL { stroke userlinewidth 2 div setlinewidth } def /UL { dup gnulinewidth mul /userlinewidth exch def 10 mul /udl exch def } def /PL { stroke userlinewidth setlinewidth } def /LTb { BL [] 0 0 0 DL } def /LTa { AL [1 udl mul 2 udl mul] 0 setdash 0 0 0 setrgbcolor } def /LT0 { PL [] 1 0 0 DL } def /LT1 { PL [4 dl 2 dl] 0 1 0 DL } def /LT2 { PL [2 dl 3 dl] 0 0 1 DL } def /LT3 { PL [1 dl 1.5 dl] 1 0 1 DL } def /LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL } def /LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def /LT6 { PL [2 dl 2 dl 2 dl 4 dl] 0 0 0 DL } def /LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl] 1 0.3 0 DL } def /LT8 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 2 dl 2 dl 4 dl] 0.5 0.5 0.5 DL } def /Pnt { stroke [] 0 setdash gsave 1 setlinecap M 0 0 V stroke grestore } def /Dia { stroke [] 0 setdash 2 copy vpt add M hpt neg vpt neg V hpt vpt neg V hpt vpt V hpt neg vpt V closepath stroke Pnt } def /Pls { stroke [] 0 setdash vpt sub M 0 vpt2 V currentpoint stroke M hpt neg vpt neg R hpt2 0 V stroke } def /Box { stroke [] 0 setdash 2 copy exch hpt sub exch vpt add M 0 vpt2 neg V hpt2 0 V 0 vpt2 V hpt2 neg 0 V closepath stroke Pnt } def /Crs { stroke [] 0 setdash exch hpt sub exch vpt add M hpt2 vpt2 neg V currentpoint stroke M hpt2 neg 0 R hpt2 vpt2 V stroke } def /TriU { stroke [] 0 setdash 2 copy vpt 1.12 mul add M hpt neg vpt -1.62 mul V hpt 2 mul 0 V hpt neg vpt 1.62 mul V closepath stroke Pnt } def /Star { 2 copy Pls Crs } def /BoxF { stroke [] 0 setdash exch hpt sub exch vpt add M 0 vpt2 neg V hpt2 0 V 0 vpt2 V hpt2 neg 0 V closepath fill } def /TriUF { stroke [] 0 setdash vpt 1.12 mul add M hpt neg vpt -1.62 mul V hpt 2 mul 0 V hpt neg vpt 1.62 mul V closepath fill } def /TriD { stroke [] 0 setdash 2 copy vpt 1.12 mul sub M hpt neg vpt 1.62 mul V hpt 2 mul 0 V hpt neg vpt -1.62 mul V closepath stroke Pnt } def /TriDF { stroke [] 0 setdash vpt 1.12 mul sub M hpt neg vpt 1.62 mul V hpt 2 mul 0 V hpt neg vpt -1.62 mul V closepath fill} def /DiaF { stroke [] 0 setdash vpt add M hpt neg vpt neg V hpt vpt neg V hpt vpt V hpt neg vpt V closepath fill } def /Pent { stroke [] 0 setdash 2 copy gsave translate 0 hpt M 4 {72 rotate 0 hpt L} repeat closepath stroke grestore Pnt } def /PentF { stroke [] 0 setdash gsave translate 0 hpt M 4 {72 rotate 0 hpt L} repeat closepath fill grestore } def /Circle { stroke [] 0 setdash 2 copy hpt 0 360 arc stroke Pnt } def /CircleF { stroke [] 0 setdash hpt 0 360 arc fill } def /C0 { BL [] 0 setdash 2 copy moveto vpt 90 450 arc } bind def /C1 { BL [] 0 setdash 2 copy moveto 2 copy vpt 0 90 arc closepath fill vpt 0 360 arc closepath } bind def /C2 { BL [] 0 setdash 2 copy moveto 2 copy vpt 90 180 arc closepath fill vpt 0 360 arc closepath } bind def /C3 { BL [] 0 setdash 2 copy moveto 2 copy vpt 0 180 arc closepath fill vpt 0 360 arc closepath } bind def /C4 { BL [] 0 setdash 2 copy moveto 2 copy vpt 180 270 arc closepath fill vpt 0 360 arc closepath } bind def /C5 { BL [] 0 setdash 2 copy moveto 2 copy vpt 0 90 arc 2 copy moveto 2 copy vpt 180 270 arc closepath fill vpt 0 360 arc } bind def /C6 { BL [] 0 setdash 2 copy moveto 2 copy vpt 90 270 arc closepath fill vpt 0 360 arc closepath } bind def /C7 { BL [] 0 setdash 2 copy moveto 2 copy vpt 0 270 arc closepath fill vpt 0 360 arc closepath } bind def /C8 { BL [] 0 setdash 2 copy moveto 2 copy vpt 270 360 arc closepath fill vpt 0 360 arc closepath } bind def /C9 { BL [] 0 setdash 2 copy moveto 2 copy vpt 270 450 arc closepath fill vpt 0 360 arc closepath } bind def /C10 { BL [] 0 setdash 2 copy 2 copy moveto vpt 270 360 arc closepath fill 2 copy moveto 2 copy vpt 90 180 arc closepath fill vpt 0 360 arc closepath } bind def /C11 { BL [] 0 setdash 2 copy moveto 2 copy vpt 0 180 arc closepath fill 2 copy moveto 2 copy vpt 270 360 arc closepath fill vpt 0 360 arc closepath } bind def /C12 { BL [] 0 setdash 2 copy moveto 2 copy vpt 180 360 arc closepath fill vpt 0 360 arc closepath } bind def /C13 { BL [] 0 setdash 2 copy moveto 2 copy vpt 0 90 arc closepath fill 2 copy moveto 2 copy vpt 180 360 arc closepath fill vpt 0 360 arc closepath } bind def /C14 { BL [] 0 setdash 2 copy moveto 2 copy vpt 90 360 arc closepath fill vpt 0 360 arc } bind def /C15 { BL [] 0 setdash 2 copy vpt 0 360 arc closepath fill vpt 0 360 arc closepath } bind def /Rec { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto neg 0 rlineto closepath } bind def /Square { dup Rec } bind def /Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind def /S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare } bind def /S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind def /S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill Bsquare } bind def /S3 { BL [] 0 setdash 2 copy exch vpt sub exch vpt2 vpt Rec fill Bsquare } bind def /S4 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt Square fill Bsquare } bind def /S5 { BL [] 0 setdash 2 copy 2 copy vpt Square fill exch vpt sub exch vpt sub vpt Square fill Bsquare } bind def /S6 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare } bind def /S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt vpt2 Rec fill 2 copy vpt Square fill Bsquare } bind def /S8 { BL [] 0 setdash 2 copy vpt sub vpt Square fill Bsquare } bind def /S9 { BL [] 0 setdash 2 copy vpt sub vpt vpt2 Rec fill Bsquare } bind def /S10 { BL [] 0 setdash 2 copy vpt sub vpt Square fill 2 copy exch vpt sub exch vpt Square fill Bsquare } bind def /S11 { BL [] 0 setdash 2 copy vpt sub vpt Square fill 2 copy exch vpt sub exch vpt2 vpt Rec fill Bsquare } bind def /S12 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt Rec fill Bsquare } bind def /S13 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt Rec fill 2 copy vpt Square fill Bsquare } bind def /S14 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt Rec fill 2 copy exch vpt sub exch vpt Square fill Bsquare } bind def /S15 { BL [] 0 setdash 2 copy Bsquare fill Bsquare } bind def /D0 { gsave translate 45 rotate 0 0 S0 stroke grestore } bind def /D1 { gsave translate 45 rotate 0 0 S1 stroke grestore } bind def /D2 { gsave translate 45 rotate 0 0 S2 stroke grestore } bind def /D3 { gsave translate 45 rotate 0 0 S3 stroke grestore } bind def /D4 { gsave translate 45 rotate 0 0 S4 stroke grestore } bind def /D5 { gsave translate 45 rotate 0 0 S5 stroke grestore } bind def /D6 { gsave translate 45 rotate 0 0 S6 stroke grestore } bind def /D7 { gsave translate 45 rotate 0 0 S7 stroke grestore } bind def /D8 { gsave translate 45 rotate 0 0 S8 stroke grestore } bind def /D9 { gsave translate 45 rotate 0 0 S9 stroke grestore } bind def /D10 { gsave translate 45 rotate 0 0 S10 stroke grestore } bind def /D11 { gsave translate 45 rotate 0 0 S11 stroke grestore } bind def /D12 { gsave translate 45 rotate 0 0 S12 stroke grestore } bind def /D13 { gsave translate 45 rotate 0 0 S13 stroke grestore } bind def /D14 { gsave translate 45 rotate 0 0 S14 stroke grestore } bind def /D15 { gsave translate 45 rotate 0 0 S15 stroke grestore } bind def /DiaE { stroke [] 0 setdash vpt add M hpt neg vpt neg V hpt vpt neg V hpt vpt V hpt neg vpt V closepath stroke } def /BoxE { stroke [] 0 setdash exch hpt sub exch vpt add M 0 vpt2 neg V hpt2 0 V 0 vpt2 V hpt2 neg 0 V closepath stroke } def /TriUE { stroke [] 0 setdash vpt 1.12 mul add M hpt neg vpt -1.62 mul V hpt 2 mul 0 V hpt neg vpt 1.62 mul V closepath stroke } def /TriDE { stroke [] 0 setdash vpt 1.12 mul sub M hpt neg vpt 1.62 mul V hpt 2 mul 0 V hpt neg vpt -1.62 mul V closepath stroke } def /PentE { stroke [] 0 setdash gsave translate 0 hpt M 4 {72 rotate 0 hpt L} repeat closepath stroke grestore } def /CircE { stroke [] 0 setdash hpt 0 360 arc stroke } def /Opaque { gsave closepath 1 setgray fill grestore 0 setgray closepath } def /DiaW { stroke [] 0 setdash vpt add M hpt neg vpt neg V hpt vpt neg V hpt vpt V hpt neg vpt V Opaque stroke } def /BoxW { stroke [] 0 setdash exch hpt sub exch vpt add M 0 vpt2 neg V hpt2 0 V 0 vpt2 V hpt2 neg 0 V Opaque stroke } def /TriUW { stroke [] 0 setdash vpt 1.12 mul add M hpt neg vpt -1.62 mul V hpt 2 mul 0 V hpt neg vpt 1.62 mul V Opaque stroke } def /TriDW { stroke [] 0 setdash vpt 1.12 mul sub M hpt neg vpt 1.62 mul V hpt 2 mul 0 V hpt neg vpt -1.62 mul V Opaque stroke } def /PentW { stroke [] 0 setdash gsave translate 0 hpt M 4 {72 rotate 0 hpt L} repeat Opaque stroke grestore } def /CircW { stroke [] 0 setdash hpt 0 360 arc Opaque stroke } def /BoxFill { gsave Rec 1 setgray fill grestore } def /MFshow {{dup dup 0 get findfont exch 1 get scalefont setfont [ currentpoint ] exch dup 2 get 0 exch rmoveto dup dup 5 get exch 4 get {show} {stringwidth pop 0 rmoveto}ifelse dup 3 get {2 get neg 0 exch rmoveto pop} {pop aload pop moveto}ifelse} forall} bind def /MFwidth {0 exch {dup 3 get{dup dup 0 get findfont exch 1 get scalefont setfont 5 get stringwidth pop add} {pop} ifelse} forall} bind def /MLshow { currentpoint stroke M 0 exch R MFshow } bind def /MRshow { currentpoint stroke M exch dup MFwidth neg 3 -1 roll R MFshow } def /MCshow { currentpoint stroke M exch dup MFwidth -2 div 3 -1 roll R MFshow } def end %%EndProlog gnudict begin gsave 50 50 translate 0.050 0.050 scale 0 setgray newpath (Helvetica) findfont 240 scalefont setfont 1.000 UL LTb 936 720 M 63 0 V 5793 0 R -63 0 V stroke 792 720 M [ [(Helvetica) 240.0 0.0 true true (0)] ] -80.0 MRshow 936 1526 M 63 0 V 5793 0 R -63 0 V stroke 792 1526 M [ [(Helvetica) 240.0 0.0 true true (5)] ] -80.0 MRshow 936 2333 M 63 0 V 5793 0 R -63 0 V stroke 792 2333 M [ [(Helvetica) 240.0 0.0 true true (10)] ] -80.0 MRshow 936 3139 M 63 0 V 5793 0 R -63 0 V stroke 792 3139 M [ [(Helvetica) 240.0 0.0 true true (15)] ] -80.0 MRshow 936 3946 M 63 0 V 5793 0 R -63 0 V stroke 792 3946 M [ [(Helvetica) 240.0 0.0 true true (20)] ] -80.0 MRshow 936 4752 M 63 0 V 5793 0 R -63 0 V stroke 792 4752 M [ [(Helvetica) 240.0 0.0 true true (25)] ] -80.0 MRshow 936 720 M 0 63 V 0 3969 R 0 -63 V stroke 936 480 M [ [(Helvetica) 240.0 0.0 true true (8)] ] -80.0 MCshow 1668 720 M 0 63 V 0 3969 R 0 -63 V stroke 1668 480 M [ [(Helvetica) 240.0 0.0 true true (9)] ] -80.0 MCshow 2400 720 M 0 63 V 0 3969 R 0 -63 V stroke 2400 480 M [ [(Helvetica) 240.0 0.0 true true (10)] ] -80.0 MCshow 3132 720 M 0 63 V 0 3969 R 0 -63 V stroke 3132 480 M [ [(Helvetica) 240.0 0.0 true true (11)] ] -80.0 MCshow 3864 720 M 0 63 V 0 3969 R 0 -63 V stroke 3864 480 M [ [(Helvetica) 240.0 0.0 true true (12)] ] -80.0 MCshow 4596 720 M 0 63 V 0 3969 R 0 -63 V stroke 4596 480 M [ [(Helvetica) 240.0 0.0 true true (13)] ] -80.0 MCshow 5328 720 M 0 63 V 0 3969 R 0 -63 V stroke 5328 480 M [ [(Helvetica) 240.0 0.0 true true (14)] ] -80.0 MCshow 6060 720 M 0 63 V 0 3969 R 0 -63 V stroke 6060 480 M [ [(Helvetica) 240.0 0.0 true true (15)] ] -80.0 MCshow 6792 720 M 0 63 V 0 3969 R 0 -63 V stroke 6792 480 M [ [(Helvetica) 240.0 0.0 true true (16)] ] -80.0 MCshow 1.000 UL LTb 936 720 M 5856 0 V 0 4032 V -5856 0 V 936 720 L stroke 240 2736 M currentpoint gsave translate 90 rotate 0 0 moveto [ [(Helvetica) 240.0 0.0 true true (Queue Length \(packet\))] ] -80.0 MCshow grestore 3864 120 M [ [(Helvetica) 240.0 0.0 true true (Time \(s\))] ] -80.0 MCshow 1.000 UL LT0 5721 4569 M [ [(Helvetica) 240.0 0.0 true true (Queue Length \(Analysis\))] ] -80.0 MRshow 5865 4569 M 639 0 V 936 2139 M 1464 0 V 49 0 V 25 842 V 66 -134 V 64 -341 V 81 -300 V 115 -139 V 136 18 V 135 97 V 123 97 V 110 52 V 104 3 V 102 -27 V 105 -31 V 109 -18 V 112 -4 V 112 7 V 111 9 V 110 7 V 109 2 V 109 -2 V 109 -3 V 110 -2 V 109 -1 V 110 1 V 110 1 V 110 0 V 110 1 V 109 0 V 110 -1 V 109 0 V 110 0 V 110 0 V 109 0 V 110 0 V 110 0 V 109 0 V 110 0 V 110 0 V 109 0 V 110 0 V 110 0 V 102 0 V 1.000 UL LT1 5721 4329 M [ [(Helvetica) 240.0 0.0 true true (Queue Length \(Simulation\))] ] -80.0 MRshow 5865 4329 M 639 0 V 936 1423 M 26 103 V 26 162 V 32 161 V 33 161 V 41 162 V 40 161 V 29 -161 V 19 161 V 29 -323 V 18 -645 V 40 161 V 26 162 V 33 161 V 33 161 V 40 162 V 22 -162 V 18 162 V 26 -323 V 15 -484 V 40 161 V 26 162 V 32 161 V 33 161 V 26 -161 V 15 161 V 25 -322 V 15 -484 V 33 161 V 22 161 V 29 162 V 29 161 V 37 161 V 37 162 V 33 -162 V 10 162 V 33 -323 V 15 -484 V 40 161 V 26 162 V 33 161 V 33 161 V 40 162 V 40 161 V 48 161 V 7 -161 V 41 161 V 10 -322 V 19 -646 V 47 162 V 30 161 V 14 161 V 22 162 V 11 161 V 0 161 V 0 161 V 0 162 V 0 161 V 0 161 V 0 161 V 0 162 V 0 161 V 30 161 V 18 -161 V 14 161 V 48 162 V 18 -323 V 15 -484 V 48 161 V 47 -161 V 22 161 V 7 162 V 41 -323 V 18 -645 V 11 161 V 55 162 V 4 -162 V 25 162 V 33 -323 V 22 161 V 15 -161 V 33 -161 V 7 161 V 44 -322 V 7 -162 V 0 162 V 18 -162 V 22 162 V 30 161 V 14 161 V 15 -161 V 15 161 V 18 161 V 18 -322 V 8 -161 V 29 161 V 44 161 V 7 161 V 18 -161 V 22 161 V 11 162 V 22 -323 V 15 -484 V 22 162 V 36 -162 V 4 162 V 11 161 V 29 -323 V 8 -161 V 7 161 V 40 162 V 41 161 V 22 -161 V 25 161 V 11 -161 V 0 161 V 33 161 V 29 -161 V 22 161 V 4 161 V 26 -322 V 14 -484 V 11 161 V 40 162 V 11 -162 V 4 162 V 26 161 V 14 -323 V 8 -161 V 22 161 V 44 162 V 7 161 V 4 -161 V 29 161 V 18 -323 V 7 -161 V 22 161 V 37 162 V 4 -162 V 3 162 V 41 161 V 18 -323 V 7 -161 V 22 161 V 37 162 V 7 161 V 33 -161 V 4 161 V 7 161 V 37 -322 V 14 161 V 15 -323 V 29 162 V 18 161 V 11 -161 V 11 161 V 22 161 V 15 -322 V 7 -162 V 44 162 V 26 161 V 15 161 V 21 -161 V 8 161 V 22 161 V 29 162 V 15 -323 V 11 -322 V 18 -162 V 11 162 V 33 -323 V 7 -161 V 8 161 V 32 161 V 19 162 V 22 161 V 18 -161 V 0 161 V 26 161 V 22 -322 V 29 161 V 44 161 V 3 -161 V 8 161 V 40 -161 V 7 161 V 11 -161 V 11 -323 V 19 -161 V 11 161 V 29 -322 V 11 161 V 33 161 V 18 162 V 40 161 V 30 -323 V 7 -161 V 11 161 V 37 162 V 18 161 V 22 161 V 7 -161 V 15 161 V 58 -322 V 8 -162 V 11 162 V 40 161 V 22 161 V 3 -161 V 22 161 V 30 -322 V 18 161 V 22 -161 V 22 161 V 22 -161 V 26 161 V 29 -161 V 14 161 V 33 -323 V 19 -645 V 40 161 V 15 162 V 11 161 V 14 161 V 19 -161 V 3 161 V 37 -322 V 11 -323 V 0 161 V 25 162 V 19 161 V 14 161 V 19 162 V 62 -162 V 0 162 V 25 -162 V 15 162 V 44 161 V 18 161 V 19 -161 V 7 161 V 22 161 V 22 -322 V 11 -323 V 22 162 V 40 161 V 11 161 V 26 -161 V 7 161 V 15 161 V 29 -322 V 7 -161 V 19 161 V 43 161 V 8 -161 V 11 161 V 36 -161 V 11 161 V 11 -161 V 11 -323 V 30 162 V 25 -162 V 15 162 V 3 161 V 26 -323 V 7 -161 V 11 161 V 41 162 V 7 -162 V 7 162 V 26 161 V 7 -161 V 8 161 V 14 -161 V 8 -162 V 25 162 V 40 161 V 8 161 V 7 -161 V 33 161 V 7 155 V 1.000 UL LT2 5721 4089 M [ [(Helvetica) 240.0 0.0 true true (Average Queue Length \(Simulation\))] ] -80.0 MRshow 5865 4089 M 639 0 V 936 1881 M 4 -1 V 4 -1 V 3 -1 V 4 -1 V 4 -2 V 3 -1 V 4 -1 V 4 -1 V 3 -1 V 4 0 V 4 -1 V 3 -1 V 4 0 V 4 -1 V 3 -1 V 4 0 V 4 -1 V 3 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 4 0 V 4 1 V 3 0 V 4 0 V 4 1 V 3 1 V 4 0 V 4 1 V 3 1 V 4 0 V 4 1 V 3 0 V 4 1 V 4 1 V 3 0 V 4 1 V 0 1 V 4 1 V 3 0 V 4 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 0 V 4 1 V 3 0 V 4 1 V 4 0 V 0 1 V 3 1 V 4 1 V 3 1 V 4 1 V 4 1 V 11 0 V 18 -1 V 4 -1 V 3 -1 V 4 -1 V 4 -1 V 3 -1 V 4 -1 V 4 -1 V 3 -1 V 4 -1 V 4 -1 V 3 -1 V 0 -1 V 4 -1 V 4 -1 V 3 0 V 4 -1 V 4 -1 V 3 0 V 4 -1 V 4 -1 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 4 0 V 4 1 V 3 0 V 4 0 V 0 1 V 4 0 V 3 1 V 4 1 V 4 0 V 3 1 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 0 V 0 1 V 4 1 V 4 0 V 3 1 V 4 0 V 11 0 V 15 -1 V 3 -1 V 4 -1 V 4 -1 V 3 -1 V 4 -1 V 4 -1 V 3 -1 V 4 -1 V 4 -1 V 3 -1 V 4 -1 V 0 -1 V 4 0 V 3 -1 V 4 -1 V 4 0 V 3 -1 V 4 -1 V 4 0 V 0 -1 V 3 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 4 0 V 4 1 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 0 V 11 0 V 15 -1 V 4 -2 V 3 -1 V 4 -1 V 4 -1 V 3 -2 V 4 -1 V 4 -1 V 3 -2 V 4 -1 V 0 -1 V 4 -1 V 3 -1 V 4 -1 V 3 -1 V 4 -1 V 4 -1 V 3 -1 V 4 -1 V 4 0 V 3 -1 V 4 0 V 4 -1 V 3 -1 V 4 0 V 0 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 0 1 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 4 1 V 4 0 V 0 1 V 3 0 V 4 1 V 4 1 V 3 0 V 4 1 V 4 1 V 3 0 V 4 1 V 4 0 V 3 1 V 4 0 V 3 0 V 0 1 V 4 1 V 4 0 V 3 1 V 4 1 V 4 0 V 3 1 V 11 0 V 15 -1 V 4 -1 V 3 -1 V 4 -1 V 4 -1 V 3 -1 V 4 -1 V 4 -1 V 3 -1 V 4 -1 V 4 -1 V 3 -1 V 4 -1 V 4 0 V 3 -1 V 4 -1 V 4 0 V 3 -1 V 4 0 V 0 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 1 V 4 0 V 4 1 V 3 0 V 4 0 V 0 1 V 4 1 V 3 0 V 4 1 V 4 1 V 3 0 V 4 1 V 4 1 V 3 0 V 4 1 V 4 1 V 3 0 V 0 1 V 4 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 1 V 0 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 1 V 4 1 V 0 1 V 10 0 V 19 0 V 3 -1 V 4 -1 V 4 0 V 3 -1 V 4 -1 V 4 0 V 3 -1 V 4 -1 V 4 0 V 3 -1 V 4 -1 V 4 -1 V 3 0 V 0 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 4 0 V 4 1 V 3 0 V currentpoint stroke M 0 1 V 4 0 V 4 1 V 3 0 V 0 1 V 0 2 V 0 1 V 0 2 V 0 2 V 0 3 V 0 3 V 0 3 V 0 3 V 4 4 V 4 3 V 3 4 V 4 3 V 4 4 V 3 3 V 4 4 V 4 3 V 0 4 V 3 3 V 4 4 V 3 4 V 4 4 V 4 3 V 3 3 V 4 4 V 4 3 V 3 4 V 0 3 V 4 4 V 4 4 V 3 3 V 4 4 V 4 3 V 3 4 V 4 4 V 4 3 V 3 4 V 4 4 V 4 3 V 3 4 V 4 3 V 0 4 V 4 4 V 3 4 V 11 3 V 15 2 V 4 3 V 3 2 V 4 2 V 4 2 V 3 3 V 4 2 V 4 2 V 3 2 V 4 2 V 4 3 V 3 2 V 4 2 V 4 2 V 0 3 V 3 2 V 4 3 V 4 2 V 3 3 V 4 2 V 4 3 V 3 2 V 4 3 V 3 2 V 4 3 V 4 2 V 3 3 V 4 2 V 4 2 V 3 2 V 4 2 V 4 2 V 3 2 V 4 2 V 0 3 V 4 2 V 3 3 V 0 2 V 4 3 V 4 3 V 3 2 V 4 3 V 4 3 V 3 3 V 4 2 V 4 3 V 11 2 V 18 1 V 4 0 V 3 1 V 4 1 V 0 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 2 V 4 1 V 0 1 V 4 1 V 3 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 1 V 0 1 V 4 2 V 3 1 V 4 1 V 4 2 V 3 1 V 4 1 V 11 1 V 4 1 V 3 0 V 4 1 V 4 0 V 3 1 V 4 1 V 0 1 V 4 1 V 3 1 V 8 0 V 3 1 V 4 1 V 4 0 V 3 1 V 4 1 V 4 0 V 3 1 V 4 1 V 4 0 V 3 0 V 4 0 V 0 1 V 4 1 V 3 0 V 4 1 V 4 1 V 3 0 V 4 1 V 4 0 V 3 1 V 4 1 V 11 0 V 7 -1 V 4 0 V 3 0 V 4 0 V 7 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 0 1 V 4 0 V 4 1 V 3 1 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 0 1 V 3 0 V 4 1 V 4 1 V 3 0 V 4 1 V 0 1 V 4 1 V 3 1 V 11 0 V 8 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 3 0 V 4 0 V 4 1 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 0 1 V 3 0 V 4 1 V 0 1 V 4 1 V 3 1 V 4 1 V 4 0 V 3 1 V 4 1 V 4 0 V 3 1 V 4 0 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 0 1 V 4 2 V 4 1 V 3 1 V 11 0 V 15 0 V 4 0 V 3 -1 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 11 0 V 8 -1 V 3 -1 V 4 0 V 0 -1 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 0 V 8 0 V 3 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 7 0 V 4 1 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 0 V 4 1 V 4 1 V 3 0 V 4 1 V 4 1 V 3 0 V 4 1 V 4 0 V 3 1 V 4 0 V 4 0 V 3 0 V 4 0 V 4 1 V 3 0 V 0 1 V 4 0 V 0 1 V 4 1 V 3 1 V 4 1 V 4 0 V 11 1 V 14 -1 V 4 -1 V 4 -1 V 3 0 V 0 -1 V 4 0 V 4 -1 V 3 0 V 4 0 V 3 -1 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 0 V 4 0 V 3 1 V 11 -1 V 8 0 V 3 -1 V 4 -1 V 4 -1 V 3 0 V 4 -1 V 4 -1 V 3 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 0 V currentpoint stroke M 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 1 V 11 -1 V 7 -1 V 4 0 V 4 -1 V 3 -1 V 4 0 V 4 -1 V 3 -1 V 4 0 V 4 -1 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 0 -1 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 11 0 V 7 -1 V 4 -1 V 4 0 V 3 -1 V 4 -1 V 3 -1 V 4 0 V 0 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 0 V 4 1 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 0 V 4 0 V 0 1 V 4 1 V 3 0 V 4 1 V 4 1 V 3 0 V 4 1 V 4 0 V 11 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 1 V 11 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 -1 V 3 0 V 4 0 V 0 -1 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 0 1 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 4 0 V 4 1 V 3 0 V 0 1 V 4 0 V 11 0 V 7 0 V 4 0 V 4 -1 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 0 V 4 0 V 0 1 V 4 0 V 3 0 V 4 1 V 4 0 V 3 1 V 4 1 V 3 0 V 4 1 V 4 0 V 3 1 V 4 0 V 4 0 V 0 1 V 3 1 V 4 0 V 4 1 V 3 0 V 4 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 1 V 0 1 V 4 1 V 11 1 V 11 0 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 11 0 V 7 -1 V 4 -1 V 4 -1 V 0 -1 V 3 -1 V 4 -1 V 3 0 V 4 -1 V 4 -1 V 3 0 V 4 -1 V 4 -1 V 3 0 V 0 -1 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 0 V 4 0 V 0 1 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 4 0 V 4 1 V 3 1 V 4 0 V 4 1 V 11 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 0 V 4 1 V 4 0 V 0 1 V 3 0 V 4 0 V 4 0 V 0 1 V 3 1 V 4 0 V 4 1 V 3 0 V 4 1 V 4 0 V 3 1 V 4 1 V 4 0 V 7 0 V 4 1 V 3 0 V 4 1 V 7 0 V 11 0 V 4 -1 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 -1 V 4 -1 V 4 -1 V 3 0 V 4 -1 V 4 0 V 3 -1 V 4 0 V 11 -1 V 4 -1 V 3 -1 V 4 -1 V 0 -1 V 4 0 V 3 -1 V 4 -1 V 3 -1 V 4 0 V 4 -1 V 3 -1 V 4 0 V 4 -1 V 3 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 0 1 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 11 0 V 7 -1 V 4 -1 V 3 0 V 4 -1 V 4 -1 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 0 V 4 1 V 4 0 V 0 1 V 3 0 V 4 1 V 4 0 V 3 0 V 4 0 V 4 1 V 3 1 V 4 1 V 4 0 V 3 1 V 4 0 V 4 1 V 3 1 V 4 0 V 4 1 V 3 0 V 4 1 V 4 1 V 3 0 V 11 0 V 8 0 V 3 -1 V 4 0 V 4 0 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 1 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 0 1 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 0 V 0 1 V 4 1 V 4 0 V 3 1 V currentpoint stroke M 4 0 V 4 1 V 11 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 1 V 4 0 V 7 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 -1 V 0 1 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 3 0 V 4 1 V 4 -1 V 3 0 V 4 0 V 4 0 V 3 0 V 4 1 V 4 0 V 3 0 V 4 0 V 4 1 V 3 0 V 11 0 V 19 -2 V 3 -2 V 4 -2 V 4 -1 V 3 -2 V 4 -2 V 4 -1 V 3 -2 V 4 -2 V 4 -1 V 3 -2 V 4 -1 V 0 -2 V 4 -1 V 3 -1 V 4 -2 V 4 -1 V 0 -1 V 3 -1 V 4 -1 V 4 -1 V 0 -1 V 3 0 V 4 -1 V 4 -1 V 3 0 V 0 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 -1 V 3 0 V 0 -1 V 4 0 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 -1 V 11 -1 V 11 -1 V 0 -2 V 3 -1 V 4 -1 V 4 -1 V 3 -2 V 4 -1 V 4 -1 V 3 -1 V 0 -1 V 4 -1 V 4 -1 V 3 -1 V 4 -1 V 4 -1 V 0 -1 V 3 0 V 4 -1 V 4 0 V 3 -1 V 4 -1 V 4 0 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 1 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 7 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 7 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 1 V 4 1 V 4 1 V 3 1 V 4 0 V 4 1 V 3 0 V 4 0 V 0 1 V 4 1 V 3 0 V 4 1 V 4 1 V 3 0 V 4 1 V 0 1 V 4 1 V 3 1 V 4 1 V 11 0 V 11 0 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 0 1 V 4 0 V 3 1 V 4 1 V 4 0 V 3 1 V 4 1 V 4 0 V 3 0 V 4 1 V 4 1 V 3 1 V 4 0 V 4 1 V 0 1 V 3 1 V 4 1 V 4 1 V 3 1 V 4 1 V 11 0 V 7 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 1 V 4 0 V 3 0 V 4 0 V 4 1 V 3 0 V 4 0 V 4 1 V 3 0 V 4 0 V 4 1 V 3 0 V 0 1 V 4 0 V 4 1 V 3 0 V 4 0 V 4 0 V 0 1 V 3 1 V 4 0 V 4 1 V 3 1 V 4 0 V 4 1 V 3 0 V 4 1 V 7 0 V 4 1 V 4 0 V 3 0 V 0 1 V 4 0 V 7 1 V 11 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 -1 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 3 -1 V 4 0 V 4 -1 V 3 0 V 0 1 V 4 0 V 4 0 V 3 1 V 4 0 V 11 0 V 7 -1 V 4 -1 V 4 -1 V 3 0 V 0 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 0 V 4 -1 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 7 0 V 4 0 V 4 0 V 3 0 V 4 1 V 7 0 V 8 -1 V 3 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 -1 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 0 V 4 0 V 3 0 V 4 1 V 4 0 V 3 1 V 4 0 V 4 1 V 3 0 V 4 0 V 4 1 V 3 0 V 4 0 V 4 1 V 3 0 V 4 0 V 0 1 V 4 0 V 3 1 V stroke grestore end showpage %%Trailer %%DocumentFonts: Helvetica %%EndDocument @endspecial 2144 1029 a<3f5e>p Fw 2245 1029 a(9:) p Fx 2335 1029 a<3272>p 2415 1029 a<404f>p 2495 1029 a<376b>p 2575 1029 a<324c>p 2652 1029 a<2448>p 2732 1029 a<2537>p 2814 1029 a<255f>p 2893 1029 a<2565>p 2968 1029 a<256c>p 3053 1029 a<213c>p 3130 1029 a<2537>p 3213 1029 a<2567>p 3289 1029 a<2573>p 3374 1029 a<376b>p 3454 1029 a<324c>p 3531 1029 a<244e>p 3612 1029 a<4866>p 3693 1029 a<3353>p Fq 1972 1299 a<3b32>p 2068 1299 a<394d>p 2164 1299 a<4a38>p 2260 1299 a<3825>p Fw 2014 1426 a([1]) p 2152 1426 a(B.) p 2258 1426 a(Barden) p 2527 1426 a(et) p 2617 1426 a(al.,) p 2750 1426 a(\223Recommendations) p 3434 1426 a(on) p 3547 1426 a(queue) p 3774 1426 a(man-) 2152 1534 y(agement) p 2471 1534 a(and) p 2628 1534 a(congestion) p 3024 1534 a(a) n(v) n(oidance) p 3395 1534 a(in) p 3496 1534 a(the) p 3635 1534 a(Internet,) p 3910 1534 a(\224) p Fb 2152 1642 a(Request) p 2436 1642 a(for) p 2554 1642 a(Comments) p 2925 1642 a(\(RFC\)) p 3158 1642 a(2309) p Fw(,) p 3365 1642 a(Apr) p 3490 1642 a(.) p 3531 1642 a(1998.) 2014 1751 y([2]) p 2152 1751 a(S.) p 2266 1751 a(Flo) o(yd) p 2505 1751 a(and) p 2671 1751 a(V) p 2720 1751 a(.) p 2787 1751 a(Jacobson,) p 3165 1751 a(\223Random) p 3530 1751 a(early) p 3742 1751 a(detec-) 2152 1859 y(tion) p 2309 1859 a(gate) n(w) o(ays) p 2643 1859 a(for) p 2767 1859 a(congestion) p 3155 1859 a(a) n(v) n(oidance,) p 3505 1859 a(\224) p Fb 3569 1859 a(IEEE/A) n(CM) 2152 1967 y(T) p 2193 1967 a(r) o(ansactions) p 2623 1967 a(on) p 2750 1967 a(Networking) p Fw(,) p 3207 1967 a(v) n(ol.) p 3375 1967 a(1,) p 3486 1967 a(pp.) p 3634 1967 a(397\226413,) 2152 2076 y(Aug.) p 2337 2076 a(1993.) 2014 2184 y([3]) p 2152 2184 a(M.) p 2277 2184 a(Christiansen,) p 2745 2184 a(K.) p 2856 2184 a(Jef) n(f) o(ay) p 3052 2184 a(,) p 3104 2184 a(D.) p 3215 2184 a(Ott,) p 3374 2184 a(and) p 3524 2184 a(F) p 3563 2184 a(.) p 3615 2184 a(D.) p 3726 2184 a(Smith,) 2152 2292 y(\223T) l(uning) p 2443 2292 a(RED) p 2628 2292 a(for) p 2742 2292 a(W) p 2813 2292 a(eb) p 2911 2292 a(traf) n(\002c,) p 3123 2292 a(\224) p 3177 2292 a(in) p Fb 3260 2292 a(Pr) l(oceedings) p 3689 2292 a(of) p 3772 2292 a(A) n(CM) 2152 2401 y(SIGCOMM) p 2556 2401 a(2000) p Fw(,) p 2763 2401 a(pp.) p 2888 2401 a(139\226150,) p 3220 2401 a(aug) p 3361 2401 a(2000.) 2014 2509 y([4]) p 2152 2509 a(C.) p 2252 2509 a(Hollot,) p 2510 2509 a(V) p 2559 2509 a(.) p 2603 2509 a(Misra,) p 2842 2509 a(D.) p 2947 2509 a(T) p 2991 2509 a(o) n(wsle) o(y) p 3219 2509 a(,) p 3262 2509 a(and) p 3406 2509 a(W) p 3476 2509 a(.-B.) p 3625 2509 a(Gong,) p 3855 2509 a(\223) p 3885 2509 a(A) 2152 2617 y(control) p 2407 2617 a(theoretic) p 2718 2617 a(analysis) p 3006 2617 a(of) p 3095 2617 a(RED,) p 3276 2617 a(\224) p 3333 2617 a(T) p 3378 2617 a(ech.) p 3534 2617 a(Rep.) p 3708 2617 a(TR) p 3834 2617 a(00-) 2152 2726 y(41,) p 2277 2726 a(CMPSCI,) p 2623 2726 a(July) p 2782 2726 a(2000.) 2014 2834 y([5]) p 2152 2834 a(V) p 2201 2834 a(.) p 2256 2834 a(Firoiu) p 2493 2834 a(and) p 2647 2834 a(M.) p 2775 2834 a(Borden,) p 3077 2834 a(\223) p 3107 2834 a(A) p 3201 2834 a(study) p 3415 2834 a(of) p 3518 2834 a(acti) n(v) o(e) p 3747 2834 a(queue) 2152 2942 y(management) p 2606 2942 a(for) p 2732 2942 a(congestion) p 3121 2942 a(control,) p 3373 2942 a(\224) p 3440 2942 a(in) p Fb 3534 2942 a(Pr) l(oceedings) 2152 3051 y(of) p 2237 3051 a(IEEE) p 2438 3051 a(INFOCOM) p 2836 3051 a(2000) p Fw(,) p 3044 3051 a(pp.) p 3168 3051 a(1435\2261444,) p 3583 3051 a(Mar) p 3717 3051 a(.) p 3758 3051 a(2000.) 2014 3159 y([6]) p 2152 3159 a(M.) p 2272 3159 a(May) p 2420 3159 a(,) p 2465 3159 a(T) p 2510 3159 a(.) p 2556 3159 a(Bonald,) p 2842 3159 a(and) p 2987 3159 a(J.-C.) p 3169 3159 a(Bolot,) p 3400 3159 a(\223) p 3430 3159 a(Analytic) p 3742 3159 a(e) n(v) n(alu-) 2152 3267 y(ation) p 2347 3267 a(of) p 2444 3267 a(RED) p 2638 3267 a(performance,) p 3076 3267 a(\224) p 3140 3267 a(in) p Fb 3233 3267 a(Pr) l(oceedings) p 3672 3267 a(of) p 3765 3267 a(IEEE) 2152 3376 y(INFOCOM) p 2551 3376 a(2000) p Fw(,) p 2759 3376 a(Mar) p 2893 3376 a(.) p 2934 3376 a(2000.) 2014 3484 y([7]) p 2152 3484 a(H.) p 2287 3484 a(M.) p 2435 3484 a(Alazemi,) p 2799 3484 a(A.) p 2933 3484 a(Mokhtar) m(,) p 3298 3484 a(and) p 3472 3484 a(M.) p 3620 3484 a(Azizoglu,) 2152 3592 y(\223Stochastic) p 2559 3592 a(approach) p 2893 3592 a(for) p 3019 3592 a(modeling) p 3361 3592 a(random) p 3644 3592 a(early) p 3839 3592 a(de-) 2152 3701 y(tection) p 2398 3701 a(gate) n(w) o(ays) p 2722 3701 a(in) p 2806 3701 a(TCP/IP) p 3075 3701 a(netw) o(orks,) p 3395 3701 a(\224) p 3450 3701 a(in) p Fb 3534 3701 a(Pr) l(oceedings) 2152 3809 y(IEEE) p 2369 3809 a(International) p 2845 3809 a(Confer) m(ence) p 3262 3809 a(on) p 3382 3809 a(Communications) 2152 3917 y(2001) p Fw(,) p 2360 3917 a(June) p 2533 3917 a(2001.) 2014 4026 y([8]) p 2152 4026 a(H.) p 2251 4026 a(Ohsaki,) p 2526 4026 a(M.) p 2638 4026 a(Murata,) p 2917 4026 a(and) p 3055 4026 a(H.) p 3154 4026 a(Miyahara,) p 3512 4026 a(\223Steady) p 3793 4026 a(state) 2152 4134 y(analysis) p 2449 4134 a(of) p 2547 4134 a(the) p 2677 4134 a(RED) p 2872 4134 a(gate) n(w) o(ay:) p 3210 4134 a(stability) p 3473 4134 a(,) p 3524 4134 a(transient) p 3839 4134 a(be-) 2152 4242 y(ha) n(vior) m(,) p 2423 4242 a(and) p 2581 4242 a(parameter) p 2951 4242 a(setting,) p 3188 4242 a(\224) p 3267 4242 a(to) p 3370 4242 a(appear) p 3630 4242 a(in) p Fb 3733 4242 a(IEICE) 2152 4351 y(T) p 2193 4351 a(r) o(ansactions) p 2601 4351 a(on) p 2705 4351 a(Communications) p Fw(,) p 3309 4351 a(Jan.) p 3461 4351 a(2002.) 2014 4459 y([9]) p 2152 4459 a(S.) p 2251 4459 a(Flo) o(yd,) p 2499 4459 a(\223Discussions) p 2964 4459 a(on) p 3078 4459 a(setting) p 3331 4459 a(RED) p 3529 4459 a(parameters,) p 3910 4459 a(\224) 2152 4567 y(No) o(v) p 2290 4567 a(.) p 2355 4567 a(1997.) p 2651 4567 a(a) n(v) n(ailable) p 2993 4567 a(at) p Fa 3098 4567 a(http://www.aciri.) 2152 4676 y(org/floyd/REDparameters.txt) p Fw(.) 1972 4784 y([10]) p Fx 2152 4784 a<345f>p 2230 4784 a<4b5c>p 2328 4784 a<457d>p 2406 4784 a<3557>p Fw 2486 4784 a(,) p Fx 2526 4784 a<4267>p 2604 4784 a<3a6a>p 2702 4784 a<476e>p 2780 4784 a<4737>p Fw 2860 4784 a(,) p Fx 2899 4784 a<423c>p 2977 4784 a<4544>p 3075 4784 a<4035>p 3153 4784 a<392c>p Fw 3233 4784 a(,) p 3273 4784 a(\223TCP) p Fx 3478 4784 a<2533>p 3557 4784 a<254d>p 3636 4784 a<252f>p 3711 4784 a<2537>p 3789 4784 a<2567>p 3860 4784 a<2573>p 2152 4893 a<3f74>p 2229 4893 a<244e>p 2310 4893 a<4a51>p 2388 4893 a<4630>p 2461 4893 a<242c>p Fw 2565 4893 a(RED) p Fx 2746 4893 a<2532>p 2828 4893 a<213c>p 2900 4893 a<2548>p 2984 4893 a<2526>p 3060 4893 a<2527>p 3142 4893 a<2524>p 3216 4893 a<244e>p 3296 4893 a<3261>p 3394 4893 a<454f>p 3473 4893 a<4643>p 3552 4893 a<402d>p 3627 4893 a<244b>p 3709 4893 a<4d3f>p 3784 4893 a<2428>p 3865 4893 a<246b>p 2152 5001 a<3146>p 2230 5001 a<3641>p Fw 2310 5001 a(,) p 2325 5001 a(\224) p Fx 2380 5001 a<4545>p 2458 5001 a<3b52>p 2535 5001 a<3e70>p 2613 5001 a<4a73>p 2691 5001 a<444c>p 2768 5001 a<3f2e>p 2846 5001 a<3358>p 2923 5001 a<3271>p 3001 5001 a<353b>p 3078 5001 a<3d51>p 3156 5001 a<3826>p 3233 5001 a<3566>p 3311 5001 a<4a73>p 3389 5001 a<3970>p Fw 3486 5001 a(\(NS2001-04\),) 2152 5109 y(pp.) p 2277 5109 a(7\22612,) p 2484 5109 a(Apr) p 2609 5109 a(.) p 2650 5109 a(2001.) 1972 5218 y([11]) p 2152 5218 a(R.) p 2254 5218 a(Isermann,) p Fb 2611 5218 a(Digital) p 2872 5218 a(contr) l(ol) p 3134 5218 a(systems,) p 3436 5218 a(V) p 3478 5218 a(olume) p 3706 5218 a(1:) p 3811 5218 a(fun-) 2152 5326 y(damentails,) p 2585 5326 a(deterministic) p 3061 5326 a(contr) l(ol) p Fw(.) p 3416 5326 a(Springer) n(-V) p 3781 5326 a(erlag) 2152 5434 y(Berlin) p 2381 5434 a(Heidelber) o(g,) p 2789 5434 a(1989.) 1972 5543 y([12]) p 2152 5543 a(\223The) p 2347 5543 a(netw) o(ork) p 2647 5543 a(simulator) p 2989 5543 a(\226) p 3060 5543 a(ns2.) p 3191 5543 a(\224) p 3282 5543 a(a) n(v) n(ailable) p 3607 5543 a(at) p Fa 3696 5543 a(http:) 2152 5651 y(//www.isi.edu/nsnam/ns/) p Fw(.) p 90 rotate dyy eop %%Trailer end userdict /end-hook known{end-hook}if %%EOF