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Uncertainty-oriented topology optimization of interval parametric structures with local stress and displacement reliability constraints

机译:具有局部应力和位移可靠度约束的区间参数结构面向不确定性的拓扑优化

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This paper presents the interval reliability-based topology optimization (IRBTO) framework and an effective solution procedure for interval parametric structures to achieve optimal material configurations under consideration of local stiffness and strength failure. Firstly, e-relaxed stress criterion and global stress aggregation approach are involved to circumvent the stress singularity and multi-constrained problems. Combined the orthogonal polynomial expansion with the set allocation theorem, an interval dimension-by-dimension method (IDDM) is proposed to determine feasible bounds of structural responses under unknown-but-bounded load and material uncertainties. The interval reliability (IR) is then applied to handle the limited reliability constraints of concerned displacements and the global stress measure. Meanwhile, the adjoint-vector based sensitivity analysis of presented IR indexes to design variables is further discussed to avoid expensive computational cost from the large-scale nature of variable updating. The usage, rationality, and superiority of the developed methodology are demonstrated by several case applications. (C) 2019 Elsevier B.V. All rights reserved.
机译:本文提出了基于区间可靠性的拓扑优化(IRBTO)框架和区间参数结构的有效解决程序,以在考虑局部刚度和强度破坏的情况下实现最佳材料配置。首先,采用电子松弛应力准则和整体应力聚集方法来规避应力奇异性和多约束问题。结合正交多项式展开式与集合分配定理,提出了区间维数法(IDDM)来确定结构在未知但有界载荷和材料不确定性条件下的可行边界。然后将区间可靠性(IR)应用于处理有关位移和整体应力测度的有限可靠性约束。同时,进一步讨论了针对提出的IR指标对设计变量的基于伴随向量的敏感性分析,以避免由于变量更新的大规模性质而导致昂贵的计算成本。几个案例应用证明了所开发方法的用法,合理性和优越性。 (C)2019 Elsevier B.V.保留所有权利。

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