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Plasticity with non-linear kinematic hardening: modelling and shakedown analysis by the bipotential approach

机译:非线性运动硬化的可塑性:通过双电势方法进行建模和振动分析

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The class of generalised standard materials is not relevant to model the non--associative constitutive equations. The possible generalisation of Fenchel's inequality proposed by de Saxce allows the recovery of flow rule normality for non--associative behaviours. The normality rule is written in the weak form of an implicit relation. This leads to the introduction of the class of implicit standard materials. This formulation is applied to constitutive equations involving non-linear kinematic hardening, indispensable to describe accurate]y and realistically the cyclic plasticity of metallic materials. For these plastic flow rules shakedown bound theorems can be extended; an analytical example of the shakedown of a thin--walled tube under constant traction and alternate cyclic torsion is considered and the obtained solution is proved to be exact.
机译:广义标准材料的类别与非关联本构方程的建模无关。 de Saxce提出的Fenchel不等式的可能概括允许恢复非关联行为的流规则正态性。正则性规则以隐式关系的弱形式编写。这导致引入了隐式标准材料类。该公式适用于涉及非线性运动硬化的本构方程,这对于准确,真实地描述金属材料的循环可塑性是必不可少的。对于这些塑性流动规则,可以扩展击落界定理。考虑了薄壁管在恒定牵引力和交替循环扭转作用下的摇晃分析实例,并证明了所获得的解决方案是准确的。

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