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首页> 外文期刊>Journal of Soft Computing in Civil Engineering >An Interior-Constraint BEM for Regularization of Problems with Improper Boundary Conditions
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An Interior-Constraint BEM for Regularization of Problems with Improper Boundary Conditions

机译:边界条件不正确的正则内部约束BEM

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A well-posed problem in analysis of elastic bodies requires the definition of appropriate constrains of the boundary to prevent rigid body motion. However, one is sometimes presented with the problem of non-self-equilibrated tractions on an elastic body that will cause rigid body motion, while the boundary should remain unconstrained. One such case is the analysis of multi-particle dynamics where the solution is obtained in a quasi-static approach. In such cases, the motion of the particles is governed by the dynamic equilibrium while the contact forces between particles may be computed from elastostatic solutions. This paper presents two regularization methods of Interior-Constraint Boundary Element techniques for elastostatic analysis with improper boundary supports. In the proposed method rigid body modes are eliminated by imposing constrains on the interior of an elastic body. This is accomplished through simultaneously solving the governing Boundary Integral Equation and Somigliana’s Identity. The proposed method is examined through assessment and verification studies where it is demonstrated, that for all considered problems rigid body motion is successfully constrained with minimal effects on body deformations.
机译:弹性体分析中一个恰当的问题要求定义适当的边界约束以防止刚体运动。但是,有时会出现一个问题,即弹性体上的非自平衡牵引力会引起刚体运动,而边界应保持不受约束。一种这样的情况是对多粒子动力学的分析,其中以准静态方法获得了溶液。在这种情况下,粒子的运动由动态平衡控制,而粒子之间的接触力则可以根据弹性静力计算得出。本文提出了用内部约束边界元技术对边界支撑不当进行弹力分析的两种正则化方法。在提出的方法中,通过在弹性体的内部施加约束来消除刚体模式。这可以通过同时求解控制边界积分方程和Somigliana的恒等式来实现。通过评估和验证研究对提出的方法进行了检验,结果表明,对于所有考虑到的问题,刚体运动都已成功地受到约束,并且对体形的影响最小。

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