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TOPOLOGY OPTIMIZATION UNDER LINEAR THERMO-ELASTIC BUCKLING

机译:线性热弹性屈曲下的拓扑优化

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摘要

This paper focuses on topology optimization of structures subject to a compressive load in a thermal environment. Such problems are important, for example, in aerospace, where structures are prone to thermally induced buckling.Popular strategies for thermo-elastic topology optimization include Solid Isotropic Material with Penalization (SIMP) and Rational Approximation of Material Properties (RAMP). However, since both methods fundamentally rely on material parameterization, they are often challenged by: (1) pseudo buckling modes in low-density regions, and (2) ill-conditioned stiffness matrices.To overcome these, we consider here an alternate level-set approach that relies discrete topological sensitivity. Buckling sensitivity analysis is carried out via direct and adjoint formulations. Augmented Lagrangian method is then used to solve a buckling constrained compliance minimization problem. Finally, 3D numerical experiments illustrate the efficiency of the proposed method.
机译:本文着重于在热环境中承受压缩载荷的结构的拓扑优化。例如,在结构易于受热屈曲影响的航空航天领域,此类问题非常重要。用于热弹性拓扑优化的流行策略包括带有罚分的固体各向同性材料(SIMP)和材料特性的合理近似(RAMP)。但是,由于这两种方法从根本上都依赖于材料参数化,因此它们通常面临以下挑战:(1)低密度区域中的伪屈曲模式,以及(2)病态刚度矩阵。依赖离散拓扑敏感性的集合方法。屈曲敏感性分析通过直接和伴随公式进行。然后,使用增强拉格朗日方法来解决屈曲约束的依从性最小化问题。最后,3D数值实验说明了该方法的有效性。

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