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首页> 外文期刊>International Journal for Numerical Methods in Engineering >POST-BUCKLING ANALYSIS WITH FRICTIONAL CONTACTS COMBINING COMPLEMENTARITY RELATIONS AND AN ARC-LENGTH METHOD
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POST-BUCKLING ANALYSIS WITH FRICTIONAL CONTACTS COMBINING COMPLEMENTARITY RELATIONS AND AN ARC-LENGTH METHOD

机译:互补关系与弧长法相结合的摩擦接触后屈曲分析

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摘要

A linear complementarity problem formulation combined with an arc-length method is presented for post-buckling analysis of geometrically non-linear structures with frictional contact constraints. The arc-length method with updated normal plane constraint is used to trace the equilibrium paths of the structures after limit points. Under the proportional loading assumption, the unknown load scale parameter used in the arc-length method is expressed in terms of contact forces, and eliminated to formulate as a linear complementarity problem. The unknown contact variables such as contact status and contact forces can be directly solved in this formulation without any ad hoc technique. Complicated non-linear buckling behaviours, such as snap-buckling, can be efficiently solved by the developed method, as shown by several buckling and post-buckling problems with frictional contact constraints.
机译:提出了一种线性互补问题公式,结合了弧长方法,对具有摩擦接触约束的几何非线性结构进行了屈曲分析。具有更新的法向平面约束的弧长方法用于跟踪结构在极限点之后的平衡路径。在比例载荷假设下,弧长法中使用的未知载荷比例参数以接触力表示,将其消除以表示为线性互补问题。无需任何专门技术,就可以在此公式中直接求解未知的接触变量,例如接触状态和接触力。复杂的非线性屈曲行为(例如快速屈曲)可以通过开发的方法有效解决,如具有摩擦接触约束的多个屈曲和后屈曲问题所示。

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