首页> 外文期刊>Pure Mathematics >求解一类凸多目标规划最小弱有效解的填充函数法 A Filled Function Method of Finding Weak Efficient Mi-nimizer for Convex Multi-Objective Optimization
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求解一类凸多目标规划最小弱有效解的填充函数法 A Filled Function Method of Finding Weak Efficient Mi-nimizer for Convex Multi-Objective Optimization

机译:求解一类凸多目标规划最小弱有效解的填充函数法 A Filled Function Method of Finding Weak Efficient Mi-nimizer for Convex Multi-Objective Optimization

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针对一类目标函数为凸向量值函数且约束为箱子集的多目标规划,先利用线性加权和法将其转化为非凸单目标规划,再利用填充函数法求得该单目标规划的全局最优解,从而得到原规划的最小弱有效解。To a kind of multi-objective optimization problem, which objective function is convex vector function and which constraints are box sets, firstly we use linear weighted method to turn it into nonconvex single-objective optimization problem, secondly we get the global minimizer of the single-objective optimi-zation problem by implying the filled function method, then we attain the weak efficient minimizer of the prime multi-objective optimization problem.
机译:针对一类目标函数为凸向量值函数且约束为箱子集的多目标规划,先利用线性加权和法将其转化为非凸单目标规划,再利用填充函数法求得该单目标规划的全局最优解,从而得到原规划的最小弱有效解。To a kind of multi-objective optimization problem, which objective function is convex vector function and which constraints are box sets, firstly we use linear weighted method to turn it into nonconvex single-objective optimization problem, secondly we get the global minimizer of the single-objective optimi-zation problem by implying the filled function method, then we attain the weak efficient minimizer of the prime multi-objective optimization problem.

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    《Pure Mathematics》 |2011年第1期|共7页
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  • 入库时间 2022-08-18 14:46:11

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