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Sensitivity analysis of an optimized bar-spring model with hill-top branching

机译:具有山顶分支的优化杆弹簧模型的灵敏度分析

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摘要

Characteristics of optimal solutions under nonlinear buckling constraints are investigated by using a bar-spring model. It is demonstrated that optimization under buckling constraints of a symmetric system often leads to a structures with hill-top branching, where a limit point and bifurcation points coincide. A general formulation is derived for imperfection sensitivity of the critical load factor corresponding to a hill-top branching point. It is shown that the critical load is not imperfection-sensitive even for the case where an asymmetric bifurcation point exists at the limit point.
机译:利用条形弹簧模型研究了非线性屈曲约束下最优解的特征。结果表明,在对称系统屈曲约束下的优化常常导致具有山顶分支的结构,其中极限点和分叉点重合。对于与山顶分支点相对应的临界载荷因数的缺陷敏感性,导出了一个通用公式。结果表明,即使在极限点处存在非对称分叉点的情况下,临界载荷也不是完美的。

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