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首页> 外文期刊>International Journal of Damage Mechanics >Discontinuous failure in micropolar elastic-degrading models
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Discontinuous failure in micropolar elastic-degrading models

机译:小龙骨弹性降级模型中的不连续故障

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摘要

The present paper investigates the phenomenon of discontinuous failure (or localization) in elastic-degrading micropolar media. A recently proposed unified formulation for elastic degradation in micropolar media, defined in terms of secant tensors, loading functions and degradation rules, is used as a starting point for the localization analysis. Well-known concepts on acceleration waves propagation, such as the Maxwell compatibility condition and the Fresnel-Hadamard propagation condition, are derived for the considered material model in order to obtain a proper failure indicator. Peculiar problems are investigated analytically in details, in order to evaluate the effects on the onset of localization of two of the additional material parameters of the micropolar continuum, the Cosserat's shear modulus and the internal bending length. Numerical simulations with a finite element model are also presented, in order to show the regularization behaviour of the micropolar formulation on the pathological effects due to the localization phenomenon.
机译:本文研究了弹性降解的微息培养基中不连续失育(或定位)的现象。最近提出的统一制剂在微基波培养基中的弹性降解,在割割张量,装载功能和降级规则方面定义,用作本地化分析的起点。众所周知的加速波传播,例如Maxwell兼容条件和Fresnel-Hadamard传播条件,用于所考虑的材料模型,以获得适当的失败指示。详细研究了特殊问题,以便评估对微波利隆连续体的两种附加材料参数的局部局部化的局面的效果,Cosserat的剪切模量和内部弯曲长度。还介绍了具有有限元模型的数值模拟,以便显示微多波利卡制剂对由于定位现象引起的病理效应的正则化行为。

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