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Design of materials using topology optimization and energy-based homogenization approach in Matlab

机译:在Matlab中使用拓扑优化和基于能量的均质化方法设计材料

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摘要

This paper presents a Matlab code for the optimal topology design of materials with extreme properties. For code compactness, an energy-based homogenization approach is adopted rather than the asymptotic approach. The effective constitutive parameters are obtained in terms of element mutual energies. A corresponding solution scheme with periodic boundary conditions is implemented. With a single constraint on material volume fraction, this code allows to maximize or minimize objective functions constituted by homogenized stiffness tensors such as bulk modulus, shear modulus and Poisson’s ratio. The complete Matlab code built on top of the 88-line code (Andreassen et al. Struct Multidiscip Optim 43(1):1–16, 2011) is given in the Appendix.
机译:本文提出了Matlab代码,用于具有极端特性的材料的最佳拓扑设计。为了使代码紧凑,采用基于能量的均化方法而不是渐近方法。有效的本构参数是根据元素的互能获得的。实现了具有周期性边界条件的相应求解方案。只需限制材料的体积分数,此代码即可最大化或最小化由均质的刚度张量构成的目标函数,例如体积模量,剪切模量和泊松比。附录中给出了在88行代码之上构建的完整Matlab代码(Andreassen等人,Struct Multidiscip Optim 43(1):1-16,2011年)。

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