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Genetic algorithm based global optimization algorithm used to solving System Analysis of Multi-Disciplinary Optimization

机译:基于遗传算法的全局优化算法求解多学科优化系统分析

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Multi-Disciplinary Feasible (MDF) is a promising solving architecture for Multi-Disciplinary Optimization (MDO) problem. But traditional iteration based solving method for System Analysis (SA) of MDF has poor computational performance. The solving trouble due to SA prevents its application in complex, tight-coupled system design. The intent of this research is to improve the computational performance of SA and MDF. By analyzing the characteristics of FPI and NRI method, the reasons of computational difficulties were summarized. Then, the requirements to SA solving method were presented. To meet these requirements, original formulation of SA was changed to a Non-Linear Programming (NLP) problem. The special requirements for this NLP necessitate a new optimization algorithm. Hence, two optimization algorithms, GA and DFP, were combined in series to GA-DFP. By a test example, GA-DFP has been validated in capabilities of global search and local convergence, and meets all requirements of SA. By introducing GA-DFP into MDF, a new architecture, BO-MDF, was established. The results of typical problem show that BO-MDF has better performance than other MDO solving architectures of MDF, IDF, AAO, and CO.
机译:多学科可行性(MDF)是一种有前途的解决方案,可解决多学科优化(MDO)问题。但是,传统的基于迭代的MDF系统分析(SA)求解方法具有较差的计算性能。由于SA所带来的解决问题阻止了其在复杂的紧密耦合系统设计中的应用。这项研究的目的是提高SA和MDF的计算性能。通过分析FPI和NRI方法的特点,总结了计算困难的原因。然后,提出了对SA解决方法的要求。为了满足这些要求,将SA的原始公式更改为非线性编程(NLP)问题。此NLP的特殊要求需要一种新的优化算法。因此,将GA和DFP这两种优化算法与GA-DFP串联在一起。通过测试示例,GA-DFP已在全局搜索和局部融合的能力中得到验证,并且满足SA的所有要求。通过将GA-DFP引入MDF,建立了新的体系结构BO-MDF。典型问题的结果表明,BO-MDF的性能优于MDF,IDF,AAO和CO的其他MDO解决方案体系结构。

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