test_fcn.ps

王小平《遗传算法——理论、应用与软件实现》随书光盘

n
5 2 2053 1482 B
f
n
5 74 257 1485 B
f
n
2 74 459 1485 B
f
n
2 74 932 1485 B
f
n
5 74 2053 1485 B
f
377 1548 M
(6)t
[50 0 0 -50 0 0] /Courier MF
485 1546 M
(objfun7) 210 7 h
[50 0 0 -50 0 0] /Times-Roman MF
957 1548 M
(Schwefel's function) 384 19 h
n
5 2 257 1560 B
f
n
195 2 263 1560 B
f
n
2 2 459 1560 B
f
n
469 2 462 1560 B
f
n
2 2 932 1560 B
f
n
1117 2 935 1560 B
f
n
5 2 2053 1560 B
f
n
5 74 257 1563 B
f
n
2 74 459 1563 B
f
n
2 74 932 1563 B
f
n
5 74 2053 1563 B
f
377 1626 M
(7)t
[50 0 0 -50 0 0] /Courier MF
485 1624 M
(objfun8) 210 7 h
[50 0 0 -50 0 0] /Times-Roman MF
957 1626 M
(Griewangk's function) 422 20 h
n
5 2 257 1638 B
f
n
195 2 263 1638 B
f
n
2 2 459 1638 B
f
n
469 2 462 1638 B
f
n
2 2 932 1638 B
f
n
1117 2 935 1638 B
f
n
5 2 2053 1638 B
f
n
5 74 257 1641 B
f
n
2 74 459 1641 B
f
n
2 74 932 1641 B
f
n
5 74 2053 1641 B
f
377 1704 M
(8)t
[50 0 0 -50 0 0] /Courier MF
485 1702 M
(objfun9) 210 7 h
[50 0 0 -50 0 0] /Times-Roman MF
957 1704 M
(sum of different power) 454 22 h
n
5 5 257 1716 B
f
n
195 5 263 1716 B
f
n
5 5 459 1716 B
f
n
466 5 465 1716 B
f
n
5 5 932 1716 B
f
n
1114 5 938 1716 B
f
n
5 5 2053 1716 B
f
n
5 74 257 1722 B
f
n
2 74 459 1722 B
f
n
2 74 932 1722 B
f
n
5 74 2053 1722 B
f
377 1785 M
(9)t
[50 0 0 -50 0 0] /Courier MF
485 1783 M
(objdopi) 210 7 h
[50 0 0 -50 0 0] /Times-Roman MF
957 1785 M
(double integrator) 342 17 h
n
5 2 257 1797 B
f
n
195 2 263 1797 B
f
n
2 2 459 1797 B
f
n
469 2 462 1797 B
f
n
2 2 932 1797 B
f
n
1117 2 935 1797 B
f
n
5 2 2053 1797 B
f
n
5 74 257 1800 B
f
n
2 74 459 1800 B
f
n
2 74 932 1800 B
f
n
5 74 2053 1800 B
f
352 1863 M
(10) 50 2 h
[50 0 0 -50 0 0] /Courier MF
485 1861 M
(objharv) 210 7 h
[50 0 0 -50 0 0] /Times-Roman MF
957 1863 M
(harvest problem) 319 15 h
n
5 2 257 1875 B
f
n
195 2 263 1875 B
f
n
2 2 459 1875 B
f
n
469 2 462 1875 B
f
n
2 2 932 1875 B
f
n
1117 2 935 1875 B
f
n
5 2 2053 1875 B
f
n
5 74 257 1878 B
f
n
2 74 459 1878 B
f
n
2 74 932 1878 B
f
n
5 74 2053 1878 B
f
352 1941 M
(11) 50 2 h
[50 0 0 -50 0 0] /Courier MF
485 1939 M
(objlinq) 210 7 h
[50 0 0 -50 0 0] /Times-Roman MF
957 1941 M
(linear-quadratic problem \(discrete function\)) 864 44 h
n
5 2 257 1953 B
f
n
195 2 263 1953 B
f
n
2 2 459 1953 B
f
n
469 2 462 1953 B
f
n
2 2 932 1953 B
f
n
1117 2 935 1953 B
f
n
5 2 2053 1953 B
f
n
5 74 257 1956 B
f
n
2 74 459 1956 B
f
n
2 74 932 1956 B
f
n
5 74 2053 1956 B
f
352 2019 M
(12) 50 2 h
[50 0 0 -50 0 0] /Courier MF
485 2017 M
(objlinq2) 240 8 h
[50 0 0 -50 0 0] /Times-Roman MF
957 2019 M
(linear-quadratic problem \(continuous function\)) 928 46 h
n
5 2 257 2031 B
f
n
195 2 263 2031 B
f
n
2 2 459 2031 B
f
n
469 2 462 2031 B
f
n
2 2 932 2031 B
f
n
1117 2 935 2031 B
f
n
5 2 2053 2031 B
f
n
5 74 257 2034 B
f
n
5 5 257 2109 B
f
n
5 5 257 2109 B
f
n
195 5 263 2109 B
f
n
2 74 459 2034 B
f
n
5 5 459 2109 B
f
n
466 5 465 2109 B
f
n
2 74 932 2034 B
f
n
5 5 932 2109 B
f
n
1114 5 938 2109 B
f
n
5 74 2053 2034 B
f
n
5 5 2053 2109 B
f
n
5 5 2053 2109 B
f
352 2097 M
(13) 50 2 h
[50 0 0 -50 0 0] /Courier MF
485 2095 M
(objpush) 210 7 h
[50 0 0 -50 0 0] /Times-Roman MF
957 2097 M
(push-cart problem) 362 17 h
[42 0 0 -42 0 0] /Times-Roman MF
284 2180 M
(Table ) 106 6 h
390 2180 M
(1)t
411 2180 M
(:)t
461 2180 M
(Set of available test functions) 495 31 h
[50 0 0 -50 0 0] /Times-Roman MF
284 2303 M
(All of the test function implementations are scalable, i.e. the dimension of the test) 1772 85 h
284 2378 M
(functions are adjustable via a single parameter value inside the function.) 1420 74 h
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17 819 translate 72 300 div dup neg scale
0 0 transform .25 add round .25 sub exch .25 add round .25 sub exch itransform translate
[38 0 0 -38 0 0] /Times-Roman MF
284 152 M
(2. Parametric Optimization) 414 26 h
1954 152 M
(Page ) 83 5 h
2037 152 M
(3)t
n
1783 2 278 165 B
f
284 3156 M
(Genetic Algorithm Toolbox) 420 25 h
1831 3156 M
(Test Functions) 225 14 h
n
1783 2 278 3070 B
f
[67 0 0 -67 0 0] /Times-Bold MF
284 368 M
(2. Parametric Optimization) 788 26 h
[58 0 0 -58 0 0] /Times-Bold MF
284 595 M
(2.1. De Jong's function 1) 603 25 h
[50 0 0 -50 0 0] /Times-Roman MF
284 771 M
(The simplest test function is De Jong's function 1. It is continuos, convex and unimodal.) 1743 89 h
[59.625 0 0 -66.820 0 0] /Symbol MF
451 895 M
(\()t
496 895 M
(\))t
[50.117 0 0 -50.117 0 0] /Times-Italic MF
418 892 M
(f)t
471 892 M
(x)t
626 892 M
(x)t
938 892 M
(x)t
[29.234 0 0 -29.234 0 0] /Times-Italic MF
647 904 M
(i)t
570 940 M
(i)t
582 839 M
(n)t
959 904 M
(i)t
[29.234 0 0 -29.234 0 0] /Times-Roman MF
434 904 M
(1)t
652 869 M
(2)t
597 940 M
(1)t
[50.117 0 0 -50.117 0 0] /Times-Roman MF
804 892 M
(5)t
835 892 M
(12) 50 2 h
1022 892 M
(5)t
1053 892 M
(12) 50 2 h
[50.117 0 0 -50.117 0 0] /Symbol MF
523 892 M
(=)t
769 892 M
(-)t
896 892 M
(\243)t
985 892 M
(\243)t
[29.234 0 0 -29.234 0 0] /Symbol MF
581 940 M
(=)t
[75.176 0 0 -75.176 0 0] /Symbol MF
563 903 M
(\345)t
[50.117 0 0 -50.117 0 0] /Times-Roman MF
826 892 M
(,)t
1045 892 M
(,)t
[50.25 0 0 -50.25 0 0] /Times-Roman MF
405 1029 M
(global minimum)t
737 1029 M
(:)t
[50.25 0 0 -50.25 0 0] /Times-Italic MF
gs
n
22 59 798 983 CB
798 1029 M
(x)t
gr
gs
n
14 59 1017 983 CB
1017 1029 M
(f)t
gr
gs
n
22 59 1061 983 CB
1061 1029 M
(x)t
gr
[29.313 0 0 -29.313 0 0] /Times-Italic MF
821 1042 M
(i)t
[50.25 0 0 -50.25 0 0] /Symbol MF
gs
n
28 61 847 983 CB
847 1029 M
(=)t
gr
gs
n
28 61 1114 983 CB
1114 1029 M
(=)t
gr
[50.25 0 0 -50.25 0 0] /Times-Roman MF
886 1029 M
(0)t
1154 1029 M
(0)t
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