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MULTISCALE TOPOLOGY OPTIMIZATION OF STRUCTURES AND PERIODIC CELLULAR MATERIALS

机译:结构和周期细胞材料的多尺度拓扑优化

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摘要

The introduction of cellular materials models in topology optimization allows designers to achieving significant weight reductions in structural applications. However, higher material savings and increased performance can be achieved if the material and the structure topologies are concurrently designed. The objective of this paper is to incorporate and establish a design methodology to obtaining optimal macro-scale structures and the corresponding optimal meso-scale periodic material designs in continuum design domains. The proposed approach makes use of homogenization theory to establish communication bridges between both material and structural scales. The periodicity constraint makes such cellular materials manufacturable. Penalization methods are used to obtaining binary solutions in both scales. This proposed methodology is demonstrated in the design of compliant mechanisms and structures of minimum compliance. The results demonstrate potential benefits when this multi-scale design algorithm when applied to the design of ultra-lightweight structures.
机译:在拓扑优化中引入蜂窝材料模型使设计人员能够在结构应用中实现轻量化。但是,如果同时设计材料和结构拓扑,则可以实现更高的材料节省和更高的性能。本文的目的是结合并建立一种设计方法,以在连续设计领域中获得最佳的宏观尺度结构和相应的最佳中尺度周期性材料设计。所提出的方法利用均质化理论在材料和结构尺度之间建立了沟通桥梁。周期性约束使得这种蜂窝材料可以制造。惩罚方法用于获得两个尺度的二元解。拟议的方法论在合规性机制和最低合规性结构的设计中得到了证明。当将这种多尺度设计算法应用于超轻型结构设计时,结果证明了潜在的好处。

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