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Semidefinite Programming For Uncertain Linear Equations In Static Analysis Of Structures

机译:结构静态分析中不确定线性方程的半定规划

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摘要

This paper presents a method for computing a minimal bound that contains the solution set to the uncertain linear equations. Particularly, we aim at finding a bounding ellipsoid for static response of structures, where both external forces and elastic moduli of members are assumed to be imprecisely known and bounded. By using the g-lemma, we formulate a semidefinite programming (SDP) problem which provides an outer approximation of the minimal bounding ellipsoid. Bounding ellipsoids are computed for nodal displacements of uncertain braced frames as the solutions of the presented SDP problems by using the primal-dual interior-point method.
机译:本文提出了一种计算最小界限的方法,其中包含不确定线性方程组的解。特别是,我们的目标是找到结构的静态响应的有界椭圆体,其中假定构件的外力和弹性模量都是未知的和有界的。通过使用g引理,我们制定了一个半定规划(SDP)问题,该问题提供了最小边界椭球的外部近似。通过使用原对偶内点法,对不确定支撑框架的节点位移计算出边界椭球,作为提出的SDP问题的解决方案。

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