ieee30.c

一种求解目标函数最小化的MATLAB仿真程序.

   double   t1836, t826, t824, t222, t636, t3259, t1180, t1402, t1295, t1296;
   double   t1297, t134, t2460, t422, t252, t1887, t887, t843, t2416, t1631;
   double   t841, t934, t2459, t2883, t1286, t1288, t1289, t1290, t375, t1596;
   double   t3460, t2458, t2330, t1247, t1448, t3165, t1884, t3167, t3459, t1447;
   double   t888, t514, t863, t777, t2705, t2600, t2328, t3458, t2331, t837;
   double   t3164, t996, t1882, t1190, t3466, t1709, t1763, t811, t2609, t227;
   double   t1890, t2886, t2306, t2337, t1762, t1189, t785, t2042, t1761, t433;
   double   t591, t855, t324, t1706, t1259, t1260, t3171, t2708, t2709, t225;
   double   t1759, t2885, t3463, t1456, t110, t124, t1760, t2339, t2159, t783;
   double   t1252, t1403, t852, t1598, t750, t3283, t1185, t1184, t849, t589;
   double   t594, t373, t697, t2605, t1251, t2105, t2603, t2461, t836, t1768;
   double   t1769, t2014, t1461, t229, t2170, t374, t2611, t1766, t121, t3175;
   double   t592, t1193, t532, t1192, t2710, t2711, t497, t2888, t230, t1892;
   double   t2108, t1765, t542, t1764, t1191, t2307, t1634, t1640, t2887, t3367;
   double   t3368, t3468, t593, t861, t860, t994, t1711, t1772, t3179, t2051;
   double   t859, t1770, t1771, t2419, t2109, t3041, t1199, t1106, t2713, t1463;
   double   t605, t1196, t3177, t2890, t906, t2712, t2717, t2310, t1936, t603;
   double   t2686, t240, t379, t3185, t1327, t1406, t864, t1899, t130, t1777;
   double   t2716, t2471, t177, t1469, t380, t1201, t1776, t2111, t2112, t3044;
   double   t2470, t1775, t383, t655, t990, t3183, t1514, t1644, t1646, t2715;
   double   t3043, t2016, t1774, t1773, t2015, t1319, t1321, t1897, t2469, t3042;
   double   t1004, t2018, t2895, t1605, t3471, t728, t749, t3047, t1781, t2894;
   double   t1636, t1780, t1409, t266, t301, t602, t251, t2473, t117, t676;
   double   t1257, t995, t596, t2472, t2113, t1471, t2893, t1203, t2426, t2421;
   double   t1368, t1011, t3474, t249, t3473, t2687, t2688, t3364, t1476, t1714;
   double   t1209, t1609, t1522, t3050, t2623, t2350, t1608, t737, t2479, t2622;
   double   t2021, t2721, t104, t1474, t2020, t2349, t1846, t872, t2896, t1473;
   double   t2621, t2115, t3049, t335, t1607, t3472, t246, t2476, t753, t329;
   double   t33, t597, t1268, t1606, t102, t3048, t607, t2023, t1333, t2180;
   double   t1343, t1349, t1351, t1352, t1390, t2352, t258, t1211, t1212, t526;
   double   t138, t2625, t2317, t1903, t1210, t1525, t598, t2351, t897, t1610;
   double   t1789, t2624, t3479, t1235, t1531, t2319, t1267, t1716, t1530, t2628;
   double   t2693, t2424, t1791, t2723, t1715, t2676, t2481, t1527, t2118, t2898;
   double   t3195, t1533, t2806, t1717, t1792, t2116, t899, t2730, t678, t1411;
   double   t1279, t871, t3201, t1486, t973, t2484, t606, t726, t303, t614;
   double   t2068, t732, t1491, t759, t2726, t2357, t874, t2633, t810, t1214;
   double   t282, t2725, t608, t3476, t686, t268, t604, t244, t2637, t1543;
   double   t3365, t1617, t1219, t313, t890, t2487, t334, t1910, t1911, t2636;
   double   t1616, t3204, t878, t284, t2486, t1722, t2184, t1797, t600, t654;
   double   t1615, t2728, t2485, t2185, t876, t2321, t3478, t1216, t870, t323;
   double   t853, t599, t464, t2183, t2127, t2126, t935, t2489, t1914, t2492;
   double   t3063, t1618, t1619, t2641, t2188, t1913, t601, t1549, t2644, t3062;
   double   t1262, t2445, t1800, t2187, t1852, t3206, t1912, t2639, t3067, t2638;
   double   t2186, t27, t2646, t2679, t1917, t2734, t3065, t2191, t129, t2491;
   double   t1495, t1915, t2643, t2190, t133, t260, t883, t1287, t1854, t3481;
   double   t1553, t3064, t2189, t1721, t881, t1919, t2323, t2327, t2028, t1858;
   double   t1813, t842, t1299, t1300, t1625, t135, t1225, t1559, t2194, t2494;
   double   t1724, t1223, t145, t1497, t3210, t2193, t1622, t154, t1918, t1857;
   double   t2129, t1291, t1292, t2325, t3066, t1555, t3337, t3072, t1565, t2197;
   double   t1865, t914, t159, t1809, t3069, t25, t2195, t2196, t1860, t1808;
   double   t793, t917, t1354, t2199, t1359, t1361, t1371, t2198, t1373, t2914;
   double   t1821, t1822, t1811, t2736, t2913, t1308, t1307, t2370, t2154, t2155;
   double   t2163, t3302, t3303, t2912, t2372, t1316, t2921, t2333, t2916, t3074;
   double   t2181, t2332, t2915, t2165, t2169, t1567, t3375, t148, t2200, t1313;
   double   t3214, t1627, t1819, t2203, t1572, t2171, t2173, t2917, t2694, t2137;
   double   t1788, t1304, t1305, t1727, t2202, t2375, t2374, t1323, t1318, t149;
   double   t1867, t2690, t2691, t1578, t2919, t2205, t1883, t1885, t1889, t2139;
   double   t1891, t3222, t2382, t2657, t1896, t3220, t2683, t2684, t2682, t1629;
   double   t2656, t2204, t2410, t2209, t1589, t2208, t2664, t3080, t3079, t1894;
   double   t2142, t1906, t2038, t2443, t3078, t1922, t1923, t1924, t1925, t1926;
   double   t1927, t1928, t1929, t1930, t1931, t1934, t1937, t1728, t1583, t3263;
   double   t2210, t2662, t2141, t2146, t1405, t1939, t1941, t2503, t1952, t1953;
   double   t1954, t1955, t3077, t2201, t2335, t2920, t2219, t2220, t3493, t2227;
   double   t2229, t2230, t2231, t2234, t3315, t3316, t3314, t3232, t3082, t1594;
   double   t1729, t2457, t2144, t3322, t2748, t2749, t3494, t2925, t2746, t3085;
   double   t919, t3234, t2668, t2669, t2934, t2674, t2673, t1932, t3084, t1600;
   double   t2680, t2753, t2667, t2927, t2145, t3502, t2768, t2774, t2779, t2780;
   double   t2932, t2781, t2782, t3332, t2766, t2758, t2760, t2764, t2738, t2740;
   double   t2930, t3087, t1735, t2929, t2150, t1603, t3328, t3243, t2811, t2813;
   double   t2814, t3354, t3355, t3360, t2809, t3324, t3349, t3351, t3352, t3353;
   double   t3350, t3503, t2786, t2787, t2788, t2789, t2790, t2793, t2796, t2798;
   double   t2801, t2802, t2803, t2804, t3334, t3335, t3336, t3240, t3370, t3371;
   double   t3373, t3379, t3381, t3385, t3389, t3391, t3393, t2152, t1611, t2755;
   double   t3356, t3358, t3359, t2671, t3318, t3319, t3320;

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

      t1 = data[0];      t2 = t1*t1;      t6 = data[19]*t1;      t7 = data[5];      t8 = x[4];      t9 = sin(t8);      t10 = t7*t9;      t12 = cos(t8);      t13 = t12*t7;      t15 = t1*data[131]; 
      t19 = x[51];      t20 = x[52];      t21 = sin(t20);      t24 = cos(t20);      f[0] = t2*data[118]-t6*t10+t13*t15-data[115]*t1*t19*t21+t24*t19*t1*data[227]-param[0];      t30 = data[1];      t31 = t30*t30;      t35 = data[59]*t30;      t36 = x[25];      t38 = x[26]; 
      t39 = x[0]-t38;      t40 = sin(t39);      t41 = t36*t40;      t43 = cos(t39);      t44 = t43*t36;      t45 = data[171];      t46 = t30*t45;      f[1] = t31*data[121]+t35*t41+t44*t46-param[1];      t49 = data[2];      t50 = t49*t49; 
      t54 = data[84]*t49;      t55 = x[37];      t57 = x[38];      t58 = -x[1]+t57;      t59 = sin(t58);      t60 = t55*t59;      t62 = cos(t58);      t63 = t62*t55;      t65 = t49*data[196];      f[2] = t50*data[123]-t54*t60+t63*t65-param[2]; 
      t68 = data[3];      t69 = t68*t68;      t73 = data[88]*t68;      t74 = x[39];      t75 = x[2];      t76 = x[40];      t77 = -t75+t76;      t78 = sin(t77);      t79 = t74*t78;      t81 = cos(t77); 
      t82 = t81*t74;      t84 = t68*data[200];      t87 = data[98]*t68;      t88 = x[45];      t89 = x[46];      t90 = -t75+t89;      t91 = sin(t90);      t92 = t88*t91;      t94 = cos(t90);      t95 = t94*t88; 
      t97 = t68*data[210];      f[3] = t69*data[125]-t73*t79+t82*t84-t87*t92+t95*t97-param[3];      t100 = data[4];      t101 = t100*t100;      t105 = data[20]*t100;      t106 = x[3];      t107 = -t8+t106;      t108 = sin(t107);      t109 = t7*t108;      t111 = cos(t107); 
      t112 = t111*t7;      t114 = t100*data[132];      t117 = data[95]*t100;      t118 = x[43];      t119 = x[44];      t120 = -t106+t119;      t121 = sin(t120);      t122 = t118*t121;      t124 = cos(t120);      t125 = t124*t118; 
      t127 = t100*data[207];      f[4] = t101*data[128]+t105*t109+t112*t114-t117*t122+t125*t127-param[4];      t131 = data[7]*t7;      t132 = t1*t9;      t134 = t12*t1;      t136 = t7*data[119];      t139 = data[17]*t7;      t140 = t100*t108;      t142 = t111*t100;      t144 = t7*data[129]; 
      t146 = t7*t7;      t150 = data[99]*t7;      t151 = -t8+t89;      t152 = sin(t151);      t153 = t88*t152;      t155 = cos(t151);      t156 = t155*t88;      t158 = t7*data[211];      t161 = data[110]*t7;      t162 = x[49]; 
      t163 = x[50];      t164 = -t8+t163;      t165 = sin(t164);      t166 = t162*t165;      t168 = cos(t164);      t169 = t168*t162;      t171 = t7*data[222];      f[5] = t131*t132+t134*t136-t139*t140+t142*t144+t146*data[133]-t150*t153+t156*t158-t161*t166+t169*t171-param[5];      t174 = x[5];      t175 = t174*t174; 
      t176 = data[136];      t178 = data[27];      t179 = t178*t174;      t180 = x[7];      t181 = x[6];      t182 = x[8];      t183 = t181-t182;      t184 = sin(t183);      t185 = t180*t184;      t186 = t179*t185; 
      t187 = cos(t183);      t188 = t187*t180;      t189 = data[139];      t190 = t174*t189;      t191 = t188*t190;      t192 = data[54];      t193 = t192*t174;      t194 = x[23];      t195 = x[24];      t196 = t181-t195; 
      t197 = sin(t196);      t198 = t194*t197;      t199 = t193*t198;      t200 = cos(t196);      t201 = t200*t194;      t202 = data[166];      t203 = t174*t202;      t204 = t201*t203;      f[6] = t175*t176+t186+t191+t199+t204-param[6];      t206 = data[25]; 
      t207 = t206*t180;      t208 = t174*t184;      t209 = t207*t208;      t210 = t187*t174;      t211 = data[137];      t212 = t180*t211;      t213 = t210*t212;      t214 = t180*t180;      t215 = data[140];      t217 = data[31];