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📄 test_fcn.ps

📁 王小平《遗传算法——理论、应用与软件实现》随书光盘
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Schwefel's function 7) 621 26 h[50 0 0 -50 0 0] /Times-Roman MF284 2283 M(Schwefel's function is deceptive in that the global minimum is geometrically distant, over) 1772 90 h284 2358 M(the parameter space, from the next best local minima. Therefore, the search algorithms) 1772 86 h284 2433 M(are potentially prone to convergence in the wrong direction.) 1191 60 h1 j1 setlinecap16 sln836 2506 M836 2566 LCM 0.129 0.129 scalesSMn885 2506 M885 2566 LCM 0.129 0.129 scalesSMn802 2545 M808 2542 LCM 0.129 0.129 scalesSM32 sln808 2543 M818 2568 LCM 0.129 0.129 scalesSM16 sln819 2568 M831 2497 LCM 0.129 0.129 scalesSMn831 2497 M892 2497 LCM 0.129 0.129 scalesSM[49.871 0 0 -49.871 0 0] /Times-Italic MF413 2549 M(f)t469 2549 M(x)t655 2549 M(x)t844 2549 M(x)t1222 2549 M(x)t[29.090 0 0 -29.090 0 0] /Times-Italic MF678 2561 M(i)t867 2561 M(i)tgsn8 33 569 2570 CB569 2597 M(i)tgr581 2497 M(n)t1245 2561 M(i)t[29.090 0 0 -29.090 0 0] /Times-Roman MF428 2561 M(7)tgsn15 32 595 2571 CB595 2597 M(1)tgr[49.871 0 0 -49.871 0 0] /Times-Roman MF1094 2549 M(500)t1309 2549 M(500)t%%BeginResource: font Fences_Regular099.7510 dict dup begin/FontType 3 def/FontMatrix [1 99 div 0 0 1 99 div 0 0] def/FontBBox [-1 -84 92 20 ] def/Encoding 256 array def0 1 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65 1255 2636 CB1255 2681 M(f)tgr[50 0 0 -50 0 0] /Times-Roman MF284 2814 M(This function is implemented in the m-file ) 836 43 h[50 0 0 -50 0 0] /Courier MF1120 2814 M(objfun7.m) 270 9 h[50 0 0 -50 0 0] /Times-Roman MF1390 2814 M(.)tPageSV restoreshowpage%%Page: 5 5/PageSV save def17 819 translate 72 300 div dup neg scale0 0 transform .25 add round .25 sub exch .25 add round .25 sub exch itransform translate[38 0 0 -38 0 0] /Times-Roman MF284 152 M(2. Parametric Optimization) 414 26 h1954 152 M(Page ) 83 5 h2037 152 M(5)tn1783 2 278 165 Bf284 3156 M(Genetic Algorithm Toolbox) 420 25 h1831 3156 M(Test Functions) 225 14 hn1783 2 278 3070 Bf[58 0 0 -58 0 0] /Times-Bold MF284 266 M(2.7. Griewangk's function 8) 677 27 h[50 0 0 -50 0 0] /Times-Roman MF284 442 M(Griewangk's function is similar to Rastrigin's function. It has many widespread local) 1772 85 h284 517 M(minima. However, the location of the minima are regularly distributed.) 1396 70 h1 j1 setlinecap16 sln622 620 M729 620 LCM 0.129 0.129 scalesSMn942 662 M948 658 LCM 0.129 0.129 scalesSM32 sln948 659 M957 674 LCM 0.129 0.129 scalesSM16 sln958 674 M971 628 LCM 0.129 0.129 scalesSMn971 628 M990 628 LCM 0.129 0.129 scalesSMn937 620 M994 620 LCM 0.129 0.129 scalesSM[49.871 0 0 -49.871 0 0] /Times-Italic MF413 633 M(f)t468 633 M(x)t654 601 M(x)t948 601 M(x)t973 672 M(i)t1395 633 M(x)t[29.090 0 0 -29.090 0 0] /Times-Italic MF677 614 M(i)tgsn8 33 568 654 CB568 681 M(i)tgr580 581 M(n)t971 614 M(i)tgsn8 33 786 654 CB786 681 M(i)tgr799 581 M(n)t1418 645 M(i)t[29.090 0 0 -29.090 0 0] /Times-Roman MF427 645 M(8)tgsn15 32 680 554 CB680 579 M(2)tgrgsn15 32 594 655 CB594 681 M(1)tgrgsn15 32 813 655 CB813 681 M(1)tgr[49.871 0 0 -49.871 0 0] /Times-Roman MF626 672 M(4000)t1062 633 M(1)t1267 633 M(600)t1481 633 M(600)t%%BeginRes

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