首页> 外文会议>Proceedings of SEC 2001, Oct 29-31, 2001 >FINITE ELEMENT ELASTO-PLASTIC ANALYSIS OF PLATE BENDING USING LAYERED HIGHER ORDER SHEAR DEFORMATION THEORY
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FINITE ELEMENT ELASTO-PLASTIC ANALYSIS OF PLATE BENDING USING LAYERED HIGHER ORDER SHEAR DEFORMATION THEORY

机译:层状高阶剪切变形理论的板弯曲有限元弹塑性分析

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In the present work a layered model based on Higher Order Shear Deformation Theory has been successfully applied for Elasto-Plastic analysis of plate bending. In this layered model, spread of plastic zones with respect to the loads in the cross-section of the plate can be determined. Incremental Finite Element formulation is used for the development of the present model. In finite element formulation 9-noded Heterosis element with the provision of Selective Integration and Reduced Integration have been used. Modified Newton-Raphson method has been used to solve the non-linear equations. Von-Mises and Tresca yield criteria have been applied for yielding of the materials along with the associated flow rule. The material is considered to be free from Bauschinger effect by assuming the isotropic hardening. A computer program has been developed and a number of plate-bending problems have been solved. The results have been compared with existing benchmark solutions. Comparisons clearly indicate the good performance of the theory in non-linear analysis also.
机译:在目前的工作中,基于高阶剪切变形理论的分层模型已成功应用于板弯曲的弹塑性分析。在此分层模型中,可以确定塑料区域相对于板横截面中的载荷的分布。增量有限元公式用于开发本模型。在有限元公式中,使用了带有选择性积分和简化积分的9节点杂种元素。改进的牛顿-拉夫森方法已用于求解非线性方程。 Von-Mises和Tresca屈服准则已应用于材料的屈服以及相关的流动规则。通过假定各向同性硬化,该材料被认为没有鲍辛格效应。已经开发了计算机程序,并且已经解决了许多印版弯曲问题。将结果与现有基准解决方案进行了比较。比较清楚地表明了该理论在非线性分析中的良好性能。

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