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Boundary element method for shear deformable plates with combined geometric and material nonlinearities

机译:几何和材料非线性相结合的剪切变形板的边界元方法

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In this paper a new boundary element formulation for shear deformable plate theory with combined geometric and material nonlinearities is presented. The material is assumed to undergo large deflection with small strains. The von Mises criteria is used to evaluate the plastic zone and an elastic perfectly plastic material behaviour is assumed. An initial stress formulation is used to formulate the boundary integral equations. The domain integrals involving geometrical and material nonlinear terms are evaluated using a cell discretization technique. A total incremental method is applied to solve the nonlinear boundary integral equations. Numerical examples are presented to demonstrate the validity and the accuracy of the proposed formulation.
机译:本文提出了结合几何和材料非线性的剪切变形板理论的新边界元公式。假定该材料经受小应变的大挠曲。冯·米塞斯(von Mises)准则用于评估塑性区,并假定具有弹性的完美塑性材料性能。初始应力公式用于公式化边界积分方程。使用单元离散技术评估涉及几何和材料非线性项的区域积分。应用总增量法求解非线性边界积分方程。数值算例表明了所提出配方的有效性和准确性。

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