📄 c01.rtf
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常用优化方法 ——复合形法 惩罚函数法
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一、初始数据
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设计变量个数 N = 2
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不等式约束个数 KG = 3 复合形顶点个数 K = 4
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收敛精度 EPS = 1E-6
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设计变量初始点 X0:
X[1]=4
X[2]=2
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设计变量下界 BL:
BL[1]=0
BL[2]=0
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设计变量上界 BU:
BU[1]=5
BU[2]=5
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初始点目标函数值 F(X0)= 0
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初始点处的不等约束函数值 G(X0):
GX[1]= -5.000000E+00
GX[2]= -4.000000E+00
GX[3]= -2.000000E+00
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二、计算过程__数据
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复合形迭代次数 ITE = 1
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设计变量迭代点 X:
X[1]= 2.982282E-01
X[2]= 1.491141E+00
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目标函数值 F(X)= -13.0305887609672
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复合形迭代次数 ITE = 10
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设计变量迭代点 X:
X[1]= 1.638700E-01
X[2]= 4.182768E+00
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目标函数值 F(X)= -28.8400706345012
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复合形迭代次数 ITE = 20
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设计变量迭代点 X:
X[1]= 1.254970E-01
X[2]= 4.994842E+00
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目标函数值 F(X)= -36.4464603668613
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复合形迭代次数 ITE = 30
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设计变量迭代点 X:
X[1]= 2.722049E-04
X[2]= 4.998387E+00
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目标函数值 F(X)= -36.982782443495
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复合形迭代次数 ITE = 40
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设计变量迭代点 X:
X[1]= 4.773405E-04
X[2]= 4.999972E+00
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目标函数值 F(X)= -36.9978139985268
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复合形迭代次数 ITE = 50
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设计变量迭代点 X:
X[1]= 2.451233E-05
X[2]= 4.999991E+00
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目标函数值 F(X)= -36.9998126193016
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复合形迭代次数 ITE = 60
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设计变量迭代点 X:
X[1]= 3.076680E-07
X[2]= 5.000000E+00
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目标函数值 F(X)= -36.9999944112317
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三、优化结果__数据
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复合形迭代次数 ITE = 65 目标函数计算次数 IFX = 136
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设计变量最优点 X*:
X[1]= 4.971035E-07
X[2]= 5.000000E+00
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最优值 F(X*)= -36.9999973341055
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最优点处的不等约束函数值 G(X*):
GX[1]= -6.774801E-07
GX[2]= -4.971035E-07
GX[3]= -5.000000E+00
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--- STOP ---
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