ieee14.c

一种求解目标函数最小化的MATLAB仿真程序.

   double   t362, t360, t173, t694, t357, t356, t354, t539, t199, t361;
   double   t366, t172, t1008, t352, t179, t370, t1207, t371, t495, t606;
   double   t522, t524, t528, t1637, t858, t11, t698, t306, t940, t365;
   double   t364, t175, t697, t1342, t6, t1034, t174, t358, t809, t931;
   double   t702, t177, t373, t379, t377, t376, t861, t374, t806, t372;
   double   t549, t975, t853, t191, t369, t477, t488, t368, t240, t180;
   double   t385, t862, t312, t706, t242, t331, t339, t383, t384, t814;
   double   t815, t1211, t705, t381, t382, t527, t547, t548, t607, t550;
   double   t551, t552, t554, t1639, t533, t810, t797, t525, t380, t762;
   double   t178, t822, t392, t390, t529, t866, t1361, t395, t340, t869;
   double   t1357, t37, t538, t877, t556, t558, t560, t562, t563, t1219;
   double   t1644, t1403, t85, t1369, t874, t536, t1462, t1759, t890, t181;
   double   t1364, t1365, t189, t530, t531, t887, t885, t537, t825, t182;
   double   t1761, t561, t878, t187, t534, t917, t923, t938, t937, t896;
   double   t1765, t901, t1378, t892, t183, t1446, t1077, t572, t573, t576;
   double   t610, t581, t580, t1646, t583, t586, t587, t609, t595, t185;
   double   t1372, t1370, t1651, t1362, t393, t945, t954, t953, t956, t957;
   double   t962, t965, t967, t986, t991, t999, t1000, t1767, t1004, t1005;
   double   t941, t1387, t184, t1450, t192, t829, t1380, t996, t977, t970;
   double   t1448, t1452, t1373, t830, t1458, t1013, t1017, t1021, t1024, t1655;
   double   t1030, t1081, t1036, t1428, t1395, t1456, t1464, t1040, t1042, t1046;
   double   t1049, t1050, t1055, t1057, t1495, t1509, t1516, t1518, t1522, t1528;
   double   t1532, t1536, t1657, t1540, t1560, t1576, t1580, t1594;

   double   s1, s2, s3, s4, s5, s6, s7, s8, s9, s10;

      t1 = data[0];      t2 = t1*t1;      t6 = data[8]*t1;      t7 = data[1];      t8 = x[0];      t9 = sin(t8);      t10 = t7*t9;      t11 = t6*t10;      t12 = cos(t8);      t13 = t12*t7; 
      t15 = t1*data[62];      t16 = t13*t15;      t18 = data[29]*t1;      t19 = x[6];      t20 = x[7];      t21 = sin(t20);      t22 = t19*t21;      t23 = t18*t22;      t24 = cos(t20);      t25 = t24*t19; 
      t26 = data[83];      t27 = t1*t26;      t28 = t25*t27;      f[0] = t2*data[59]-t11+t16-t23+t28-param[0];      t31 = data[6]*t7;      t32 = t1*t9;      t33 = t31*t32;      t34 = t12*t1;      t36 = t7*data[60];      t37 = t34*t36; 
      t38 = t7*t7;      t42 = data[13]*t7;      t43 = data[2];      t44 = x[1];      t45 = -t8+t44;      t46 = sin(t45);      t47 = t43*t46;      t48 = t42*t47;      t49 = cos(t45);      t50 = t49*t43; 
      t52 = t7*data[67];      t53 = t50*t52;      t55 = data[23]*t7;      t56 = x[4];      t57 = x[5];      t58 = t8-t57;      t59 = sin(t58);      t60 = t56*t59;      t61 = t55*t60;      t62 = cos(t58); 
      t63 = t62*t56;      t64 = data[77];      t65 = t7*t64;      t66 = t63*t65;      t68 = data[30]*t7;      t69 = t8-t20;      t70 = sin(t69);      t71 = t19*t70;      t72 = t68*t71;      t73 = cos(t69); 
      t74 = t73*t19;      t75 = data[84];      t76 = t7*t75;      t77 = t74*t76;      f[1] = t33+t37+t38*data[63]-t48+t53+t61+t66+t72+t77-param[1];      t80 = data[10]*t43;      t81 = t7*t46;      t82 = t80*t81;      t83 = t49*t7;      t85 = t43*data[64]; 
      t86 = t83*t85;      t87 = t43*t43;      t91 = data[24]*t43;      t92 = t44-t57;      t93 = sin(t92);      t94 = t56*t93;      t95 = t91*t94;      t96 = cos(t92);      t97 = t96*t56;      t98 = data[78]; 
      t99 = t43*t98;      t100 = t97*t99;      f[2] = t82+t86+t87*data[68]+t95+t100-param[2];      t102 = data[3];      t103 = t102*t102;      t107 = data[31]*t102;      t108 = x[2];      t109 = -t20+t108;      t110 = sin(t109);      t111 = t19*t110; 
      t112 = t107*t111;      t113 = cos(t109);      t114 = t113*t19;      t115 = data[85];      t116 = t102*t115;      t117 = t114*t116;      t119 = data[46]*t102;      t120 = x[14];      t121 = x[15];      t122 = t108-t121; 
      t123 = sin(t122);      t124 = t120*t123;      t125 = t119*t124;      t126 = cos(t122);      t127 = t126*t120;      t128 = data[100];      t129 = t102*t128;      t130 = t127*t129;      t132 = data[49]*t102;      t133 = x[16]; 
      t134 = x[17];      t135 = t108-t134;      t136 = sin(t135);      t137 = t133*t136;      t138 = t132*t137;      t139 = cos(t135);      t140 = t139*t133;      t141 = data[103];      t142 = t102*t141;      t143 = t140*t142; 
      t145 = data[52]*t102;      t146 = x[18];      t147 = x[19];      t148 = t108-t147;      t149 = sin(t148);      t150 = t146*t149;      t151 = t145*t150;      t152 = cos(t148);      t153 = t152*t146;      t154 = data[106]; 
      t155 = t102*t154;      t156 = t153*t155;      f[3] = t103*data[70]+t112+t117+t125+t130+t138+t143+t151+t156-param[3];      t158 = data[4];      t159 = t158*t158;      t163 = data[34]*t158;      t164 = x[8];      t166 = x[9];      t167 = -x[3]+t166;      t168 = sin(t167); 
      t169 = t164*t168;      t170 = t163*t169;      t171 = cos(t167);      t172 = t171*t164;      t173 = data[88];      t174 = t158*t173;      t175 = t172*t174;      f[4] = t159*data[75]-t170+t175-param[4];      t177 = data[11];      t178 = t177*t56; 
      t179 = t7*t59;      t180 = t178*t179;      t181 = t62*t7;      t182 = data[65];      t183 = t56*t182;      t184 = t181*t183;      t185 = data[15];      t186 = t185*t56;      t187 = t43*t93;      t188 = t186*t187; 
      t189 = t96*t43;      t190 = data[69];      t191 = t56*t190;      t192 = t189*t191;      t193 = t56*t56;      t194 = data[79];      t196 = data[32];      t197 = t196*t56;      t198 = t20-t57;      t199 = sin(t198); 
      t200 = t19*t199;      t201 = t197*t200;      t202 = cos(t198);      t203 = t202*t19;      t204 = data[86];      t205 = t56*t204;      t206 = t203*t205;      t207 = -t57+t166;      t208 = sin(t207);      t209 = t208*t164; 
      t210 = data[35];      t211 = t56*t210;      t212 = t209*t211;      t213 = data[89];      t214 = t213*t56;      t215 = cos(t207);      t216 = t164*t215;      t217 = t214*t216;      t218 = x[11];      t219 = -t57+t218; 
      t220 = sin(t219);      t221 = x[10];      t222 = t220*t221;      t223 = data[38];      t224 = t56*t223;      t225 = t222*t224;      t226 = data[92];      t227 = t226*t56;      t228 = cos(t219);      t229 = t221*t228; 
      t230 = t227*t229;      f[5] = -t180+t184-t188+t192+t193*t194-t201+t206-t212+t217-t225+t230-param[5];      t232 = data[7];      t233 = t232*t19;      t234 = t1*t21;      t235 = t233*t234;      t236 = t24*t1;      t237 = data[61];      t238 = t19*t237;      t239 = t236*t238; 
      t240 = data[12];      t241 = t240*t19;      t242 = t7*t70;      t243 = t241*t242;      t244 = t73*t7;      t245 = data[66];      t246 = t19*t245;      t247 = t244*t246;      t248 = t110*t102;      t249 = data[17]; 
      t250 = t19*t249;      t251 = t248*t250;      t252 = data[71];      t253 = t252*t19;      t254 = t102*t113;      t255 = t253*t254;      t256 = data[26];      t257 = t256*t19;      t258 = t56*t199;      t259 = t257*t258; 
      t260 = t202*t56;      t261 = data[80];      t262 = t19*t261;      t263 = t260*t262;      t264 = t19*t19;      t265 = data[87];      f[6] = t235+t239-t243+t247-t251+t255+t259+t263+t264*t265-param[6];      t268 = t168*t158;      t269 = data[22];      t270 = t164*t269; 
      t271 = t268*t270;      t272 = data[76];      t273 = t272*t164;      t274 = t158*t171;      t275 = t273*t274;      t276 = t208*t56;      t277 = data[27];      t278 = t164*t277;      t279 = t276*t278;      t280 = data[81]; 
      t281 = t280*t164;      t282 = t56*t215;      t283 = t281*t282;      t284 = t164*t164;      t285 = data[90];      t287 = -t166+t218;      t288 = sin(t287);      t289 = t288*t221;      t290 = data[39];      t291 = t164*t290; 
      t292 = t289*t291;      t293 = data[93];      t294 = t293*t164;      t295 = cos(t287);      t296 = t221*t295;      t297 = t294*t296;      f[7] = t271+t275+t279+t283+t284*t285-t292+t297-param[7];      t299 = t220*t56;      t300 = data[28];      t301 = t221*t300; 
      t302 = t299*t301;      t303 = data[82];      t304 = t303*t221;      t305 = t56*t228;      t306 = t304*t305;      t307 = t288*t164;      t308 = data[37];      t309 = t221*t308;      t310 = t307*t309;      t311 = data[91]; 
      t312 = t311*t221;      t313 = t164*t295;      t314 = t312*t313;      t315 = t221*t221;      t316 = data[94];      t318 = x[13];      t319 = -t218+t318;      t320 = sin(t319);      t321 = x[12];      t322 = t320*t321; 
      t323 = data[43];      t324 = t221*t323;      t325 = t322*t324;      t326 = data[97];      t327 = t326*t221;      t328 = cos(t319);      t329 = t321*t328;      t330 = t327*t329;      t331 = x[21];      t332 = -t218+t331; 
      t333 = sin(t332);      t334 = x[20];      t335 = t333*t334;      t336 = data[56];      t337 = t221*t336;      t338 = t335*t337;      t339 = data[110];      t340 = t339*t221;      t341 = cos(t332);      t342 = t334*t341; 
      t343 = t340*t342;      f[8] = t302+t306+t310+t314+t315*t316-t325+t330-t338+t343-param[8];      t345 = t320*t221;      t346 = data[41];      t347 = t321*t346;      t348 = t345*t347;      t349 = data[95];      t350 = t349*t321;      t351 = t221*t328;      t352 = t350*t351; 
      t353 = t321*t321;      t354 = data[98];      t356 = data[47];      t357 = t356*t321;      t358 = t121-t318;      t359 = sin(t358);      t360 = t120*t359;      t361 = t357*t360;      t362 = cos(t358);      t363 = t362*t120; 
      t364 = data[101];      t365 = t321*t364;      t366 = t363*t365;      f[9] = t348+t352+t353*t354-t361+t366-param[9];      t368 = data[18];      t369 = t368*t120;      t370 = t102*t123;      t371 = t369*t370;      t372 = t126*t102;      t373 = data[72]; 
      t374 = t120*t373;      t375 = t372*t374;      t376 = data[45];      t377 = t376*t120;      t378 = t321*t359;      t379 = t377*t378;      t380 = t362*t321;      t381 = data[99];      t382 = t120*t381;      t383 = t380*t382; 
      t384 = t120*t120;      t385 = data[102];      f[10] = -t371+t375+t379+t383+t384*t385-param[10];      t388 = data[19];      t389 = t388*t133;      t390 = t102*t136;      t391 = t389*t390;      t392 = t139*t102;      t393 = data[73];      t394 = t133*t393; 
      t395 = t392*t394;      t396 = t133*t133;      t397 = data[104];      t399 = -t134+t147;      t400 = sin(t399);      t401 = t400*t146;      t402 = data[53];      t403 = t133*t402;      t404 = t401*t403;      t405 = data[107]; 
      t406 = t405*t133;      t407 = cos(t399);      t408 = t146*t407;      t409 = t406*t408;      f[11] = -t391+t395+t396*t397-t404+t409-param[11];      t411 = data[20];      t412 = t411*t146;      t413 = t102*t149;      t414 = t412*t413;      t415 = t152*t102; 
      t416 = data[74];      t417 = t146*t416;      t418 = t415*t417;      t419 = t400*t133;      t420 = data[51];      t421 = t146*t420;      t422 = t419*t421;      t423 = data[105];      t424 = t423*t146;      t425 = t133*t407; 
      t426 = t424*t425;      t427 = t146*t146;      t428 = data[108];      t430 = -t147+t331;      t431 = sin(t430);      t432 = t431*t334;      t433 = data[57];      t434 = t146*t433;      t435 = t432*t434;      t436 = data[111]; 
      t437 = t436*t146;      t438 = cos(t430);      t439 = t334*t438;      t440 = t437*t439;      f[12] = -t414+t418+t422+t426+t427*t428-t435+t440-param[12];      t442 = t333*t221;      t443 = data[42];      t444 = t334*t443;      t445 = t442*t444;      t446 = data[96]; 
      t447 = t446*t334;      t448 = t221*t341;      t449 = t447*t448;      t450 = t431*t146;      t451 = data[55];      t452 = t334*t451;      t453 = t450*t452;      t454 = data[109];      t455 = t454*t334;      t456 = t146*t438; 
      t457 = t455*t456;      t458 = t334*t334;      t459 = data[112];      f[13] = t445+t449+t453+t457+t458*t459-param[13];      t462 = t183*t179;      t463 = t181*t178;      t464 = t191*t187;      t465 = t189*t186;      t466 = data[25];      t468 = t205*t200; 
      t469 = t203*t197;      t470 = t209*t214;      t471 = t211*t216;      t472 = t222*t227;      t473 = t224*t229;      f[14] = -t462-t463-t464-t465-t193*t466-t468-t469-t470-t471-t472-t473-param[14];      t475 = t238*t234;      t476 = t236*t233;      t477 = t246*t242;      t478 = t244*t241; 
      t479 = t248*t253;      t480 = t250*t254;      t481 = t262*t258;      t482 = t260*t257;      t483 = data[33];      f[15] = t475-t476-t477-t478-t479-t480+t481-t482-t264*t483-param[15];      t486 = t268*t273;      t487 = t270*t274;      t488 = t276*t281;      t489 = t278*t282; 
      t490 = data[36];      t492 = t289*t294;      t493 = t291*t296;      f[16] = t486-t487+t488-t489-t284*t490-t492-t493-param[16];      t495 = t299*t304;      t496 = t301*t305;      t497 = t307*t312;      t498 = t309*t313;      t499 = data[40];      t501 = t322*t327; 
      t502 = t324*t329;      t503 = t335*t340;      t504 = t337*t342;      f[17] = t495-t496+t497-t498-t315*t499-t501-t502-t503-t504-param[17];      t506 = t345*t350;      t507 = t347*t351;      t508 = data[44];      t510 = t365*t360;      t511 = t363*t357;      f[18] = t506-t507-t353*t508-t510-t511-param[18]; 
      t513 = t374*t370;      t514 = t372*t369;      t515 = t382*t378;      t516 = t380*t377;      t517 = data[48];      f[19] = -t513-t514+t515-t516-t384*t517-param[19];      t520 = t394*t390;      t521 = t392*t389;      t522 = data[50];      t524 = t401*t406; 
      t525 = t403*t408;      f[20] = -t520-t521-t396*t522-t524-t525-param[20];      t527 = t417*t413;      t528 = t415*t412;      t529 = t419*t424;      t530 = t421*t425;      t531 = data[54];      t533 = t432*t437;      t534 = t434*t439;      f[21] = -t527-t528+t529-t530-t427*t531-t533-t534-param[21]; 
      t536 = t442*t447;      t537 = t444*t448;      t538 = t450*t455;      t539 = t452*t456;      t540 = data[58];      f[22] = t536-t537+t538-t539-t458*t540-param[22];      J[0] = -t6*t13-t10*t15;      t547 = t42*t50;      t548 = t47*t52;      t549 = t55*t63; 
      t550 = t60*t65;      t551 = t68*t74;      t552 = t71*t76;      J[1] = t31*t34-t32*t36+t547+t548+t549-t550+t551-t552;      t553 = t80*t83;      t554 = t81*t85;      J[2] = -t553+t554;      J[3] = 0.0;      J[4] = 0.0;      J[5] = -t463-t462; 
      J[6] = -t478-t477;      J[7] = 0.0;      J[8] = 0.0;      J[9] = 0.0;      J[10] = 0.0;      J[11] = 0.0;      J[12] = 0.0;      J[13] = 0.0;      J[14] = -t184+t180;      J[15] = -t247+t243; 
      J[16] = 0.0;      J[17] = 0.0;      J[18] = 0.0;      J[19] = 0.0;      J[20] = 0.0;      J[21] = 0.0;      J[22] = 0.0;      J[23] = 0.0;      J[24] = -t547-t548;      t555 = t91*t97; 
      t556 = t94*t99;      J[25] = t553-t554+t555-t556;      J[26] = 0.0;      J[27] = 0.0;      J[28] = -t465-t464;      J[29] = 0.0;      J[30] = 0.0;      J[31] = 0.0;      J[32] = 0.0;      J[33] = 0.0; 
      J[34] = 0.0;      J[35] = 0.0;      J[36] = 0.0;      J[37] = -t192+t188;      J[38] = 0.0;      J[39] = 0.0;      J[40] = 0.0;      J[41] = 0.0;      J[42] = 0.0;      J[43] = 0.0; 
      J[44] = 0.0;      J[45] = 0.0;      J[46] = 0.0;      J[47] = 0.0;      J[48] = 0.0;      t557 = t107*t114;      t558 = t111*t116;      t559 = t119*t127;      t560 = t124*t129;      t561 = t132*t140; 
      t562 = t137*t142;      t563 = t145*t153;      t564 = t150*t155;      J[49] = t557-t558+t559-t560+t561-t562+t563-t564;      J[50] = 0.0;      J[51] = 0.0;      J[52] = -t480-t479;      J[53] = 0.0;      J[54] = 0.0;      J[55] = 0.0; 
      J[56] = -t514-t513;      J[57] = -t521-t520;      J[58] = -t528-t527;      J[59] = 0.0;      J[60] = 0.0;      J[61] = -t255+t251;      J[62] = 0.0;      J[63] = 0.0;      J[64] = 0.0;      J[65] = -t375+t371; 
      J[66] = -t395+t391;      J[67] = -t418+t414;      J[68] = 0.0;      J[69] = 0.0;      J[70] = 0.0;      J[71] = 0.0;      J[72] = 0.0;      J[73] = t163*t172+t169*t174;      J[74] = 0.0;      J[75] = 0.0;