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Optimization of Variable Blank Holder Force Based on a Sharing Niching RBF Neural Network and an Improved NSGA-II Algorithm

机译:基于共享抗性RBF神经网络的可变空白保持力的优化及改进的NSGA-II算法

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Variable blank holder force (VBHF) is an important process parameter in sheet metal forming. The purpose of this study is to propose a sharing niching radial basis function (SNRBF) neural network for VBHF optimization. Two methods are put forward to improve the prediction accuracy of a RBF neural network. (1) A RBF neural network is trained by a sharing niching technique to achieve global optimal nodes. (2) In Latin hypercube design, Spearman correlation analysis is employed to decrease sample correlation. In addition, in order to improve the performance of the non-dominated sorting genetic algorithm (NSGA-II), excellent individuals in each class of non-dominated individuals are selected by employing immune operators. Based on the Spearman correlation analysis and the Latin hypercube method, training samples are generated and numerical simulations are performed for a double C part. The surrogate models between VBHF and forming quality are constructed by a SNRBF neural network. The Pareto frontier solutions are achieved by employing the improved NSGA-II algorithm. Grey relational analysis is applied to determine the optimal VBHF loading trajectory. The results show decreased wrinkles in the optimized forming part and greater uniformity in the plastic deformation by employing the optimized VBHF, thereby leading to improvement in the forming quality of the double C.
机译:可变空白保持力(VBHF)是金属板成形中的重要过程参数。本研究的目的是提出用于VBHF优化的径向基函数(SNRBF)神经网络。提出了两种方法以提高RBF神经网络的预测准确性。 (1)RBF神经网络是由共享职能技术训练的,以实现全局最优节点。 (2)在拉丁超立体设计中,使用Spearman相关性分析来降低样品相关性。另外,为了改善非主导的分选遗传算法(NSGA-II)的性能,通过使用免疫算子选择每种非主导个体中的优异个体。基于Spearman相关性分析和拉丁超立方体方法,产生训练样本,并对双C部分进行数值模拟。 VBHF与形成质量之间的代理模型由SNRBF神经网络构成。通过采用改进的NSGA-II算法来实现帕累托前沿解决方案。灰色关系分析应用于确定最佳的VBHF加载轨迹。结果表明,通过采用优化的VBF,优化的成形部分中的优化成形部分和塑性变形的更大均匀性降低,从而导致双C的形成质量改善。

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