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A metamodel optimization methodology based on multi-level fuzzy clustering space reduction strategy and its applications

机译:基于多级模糊聚类空间缩减策略的元模型优化方法及其应用

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摘要

This paper proposes metamodel optimization methodology based on multi-level fuzzy-clustering space reduction strategy with Kriging interpolation. The proposed methodology is composed of three levels. In the 1st level, the initial samples need partitioning into several clusters due to design variables by fuzzy-clustering method. Sequentially, only some of the clusters are involved in building metamodels locally in the 2nd level. Finally, the best optimized result is collected from all metamodels in the 3rd level. The nonlinear problems with multi-humps as test functions are implemented for proving accuracy and efficiency of proposed method. The practical nonlinear engineering problems are optimized by suggested methodology and satisfied results are also obtained.
机译:本文提出了基于多级模糊聚类空间约简策略的Kriging插值元模型优化方法。所提出的方法包括三个层次。在第一层中,由于设计变量的缘故,需要使用模糊聚类方法将初始样本划分为几个聚类。依次地,只有部分集群参与了在第二级本地构建元模型的工作。最后,从第三级的所有元模型中收集最佳的优化结果。实现了以多峰为测试函数的非线性问题,以证明所提方法的准确性和有效性。通过提出的方法对实际的非线性工程问题进行了优化,并获得了满意的结果。

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