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Two field multibody method for periodic homogenization in fracture mechanics of nonlinear heterogeneous materials

机译:非线性非均质材料断裂力学中周期性均匀化的两场多体方法

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摘要

This paper presents a new computational approach dedicated to the fracture of nonlinear heterogeneous materials. This approach extends the standard periodic homogenization problem to a two field cohesive-volumetric finite element scheme, This two field finite element formulation is written as a generalization Non-Smooth Contact Dynamics framework involving Frictional Cohesive Zone Models. The associated numerical platform allows to simulate, at finite strain, the fracture of nonlinear composites from crack initiation to post-fracture behavior. The ability of this computational approach is illustrated by the fracture of the hydrided Zircaloy under transient loading.
机译:本文提出了一种致力于非线性异质材料断裂的新计算方法。这种方法将标准周期均化问题扩展到两场内聚体积有限元方案。这两场有限元公式被编写为涉及摩擦内聚区模型的广义非光滑接触动力学框架。相关的数值平台允许在有限应变下模拟非线性复合材料从裂纹萌生到断裂后行为的断裂。这种计算方法的能力通过瞬态载荷作用下氢化锆合金的断裂来说明。

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