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Topology Optimization of Hyperelastic Material

机译:超弹性材料的拓扑优化

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摘要

A topology optimization using a continuum-based design sensitivity analysis (DSA) method is developed for structural components with hyperelastic material. The nonlinear structures with hyperelastic material are analyzed by using the total Lagrangian formulation and a Newton-Raphson iteration method. The sensitivities of the objective function and the constraint are calculated by using the adjoint method of the continuum-based DSA in developed program. And the topology optimizations of nonlinear structure with hyperelastic material are solved by using the SLP method. In the analysis and the optimization, Mooney-Rivlin's constants of the energy sensitivity function are selected as the design variables and the volume of the model is considered as the constraints through the topology optimization.
机译:针对具有超弹性材料的结构部件,开发了一种基于连续性的设计敏感性分析(DSA)方法的拓扑优化。使用总拉格朗日公式和牛顿-拉夫森迭代法分析了具有超弹性材料的非线性结构。通过在开发程序中使用基于连续体的DSA的伴随方法来计算目标函数和约束的敏感度。利用SLP方法解决了超弹性材料非线性结构的拓扑优化问题。在分析和优化中,选择能量敏感函数的Mooney-Rivlin常数作为设计变量,并通过拓扑优化将模型的体积视为约束。

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