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A modified particle swarm optimization algorithm for dynamic multiresponse optimization based on goal programming approach

机译:基于目标规划的动态多响应优化粒子群优化算法

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While many of the previous applications based on the Taguchi method only focus on single-response optimization in static system, dynamic multiresponse optimization has received only limited attentions. Optimization of dynamic multiresponse aims at finding out a setting combination of input controllable factors that will result in optimal solutions for all response variables at each signal level. However, it is often difficult to find an optimal setting when multiple responses are simultaneously considered because of their contradiction among the requirements. Hence, a new robust design optimization procedure based on response surface methodology is proposed in the article. The polynomial models of system sensitivity and the error variance for each response are firstly fitted, and corresponding individual desirability functions based on their respective characteristic are defined. Then, goal programming approach is used to resolve multiresponse optimization problems. Because the problems are often multiobjective optimization problems and are often with multipeak distribution, multiconstraint and high nonlinearity, traditional gradient algorithms are easy to obtain local optimal solutions. So a modified particle swarm optimization algorithm is proposed to search global optimal solution. The example shows that the proposed approach can obtain more effectively solutions for dynamic multiresponse optimization problems.
机译:尽管许多基于Taguchi方法的先前应用程序只专注于静态系统中的单响应优化,但动态多响应优化仅受到了有限的关注。动态多响应的优化旨在找出输入可控因素的设置组合,这些组合将为每个信号级别的所有响应变量提供最佳解决方案。但是,由于要求之间存在矛盾,因此当同时考虑多个响应时,通常很难找到最佳设置。因此,本文提出了一种基于响应面方法的鲁棒性设计优化程序。首先拟合系统灵敏度和每个响应的误差方差的多项式模型,然后根据它们各自的特性定义相应的单个期望函数。然后,采用目标规划方法解决多响应优化问题。由于这些问题通常是多目标优化问题,并且通常具有多峰分布,多约束和高非线性,因此传统的梯度算法很容易获得局部最优解。为此,提出了一种改进的粒子群优化算法来寻找全局最优解。算例表明,该方法可以有效地解决动态多响应优化问题。

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