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Biobjective Optimization Algorithms Using Neumann Series Expansion for Engineering Design

机译:基于Neumann级数展开的工程设计双目标优化算法。

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In this paper, two novel algorithms are designed for solving biobjective optimization engineering problems. In order to obtain the optimal solutions of the biobjective optimization problems in a fast and accurate manner, the algorithms, which have combined Newton’s method with Neumann series expansion as well as the weighted sum method, are applied to deal with two objectives, and the Pareto optimal front is achieved through adjusting weighted factors. Theoretical analysis and numerical examples demonstrate the validity and effectiveness of the proposed algorithms. Moreover, an effective biobjective optimization strategy, which is based upon the two algorithms and the surrogate model method, is developed for engineering problems. The effectiveness of the optimization strategy is proved by its application to the optimal design of the dummy head structure in the car crash experiments.
机译:本文设计了两种新颖的算法来解决双目标优化工程问题。为了快速,准确地获得双目标优化问题的最优解,将牛顿法与诺伊曼级数展开法以及加权和法相结合的算法用于处理两个目标,而帕累托法则通过调整加权因子可以达到最佳的效果。理论分析和数值算例表明了所提算法的有效性。此外,针对工程问题,开发了一种基于两种算法和替代模型方法的有效双目标优化策略。通过将其应用于汽车碰撞实验中假人头部结构的优化设计,证明了该优化策略的有效性。

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