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Material forces for inelastic models at large strains: application to fracture mechanics

机译:大应变非弹性模型的材料力:在断裂力学中的应用

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摘要

Elastomeric materials show a wide range of different elastic and inelastic properties. Additionally, this class of materials is subjected to large deformations. Considering all these effects, fracture mechanical investigations are very challenging tasks and cannot be performed with standard approaches. Effects of inhomogeneities and discontinuities such as cracks can be investigated with the so-called material force approach in an efficient and elegant way. For comprehensive investigations of inelastic materials, the complete balance of the material motion problem has to be formulated. In this case, the material volume forces depend on the internal history variables which are required for the inelastic constitutive model. This paper derives a general formulation for rate-dependent and rate-independent inelastic materials based on a multiplicative split of the deformation gradient to cover viscoelastic and elastoplastic materials at finite deformations.
机译:弹性材料显示出各种不同的弹性和非弹性性质。另外,这类材料会经受较大的变形。考虑到所有这些影响,断裂力学研究是非常具有挑战性的任务,无法使用标准方法进行。不均匀性和不连续性(例如裂纹)的影响可以通过所谓的材料力方法以有效而优雅的方式进行研究。为了对非弹性材料进行全面研究,必须制定材料运动问题的完全平衡。在这种情况下,材料体积力取决于非弹性本构模型所需的内部历史变量。本文基于形变梯度的乘法分裂,以涵盖有限变形下的粘弹性和弹塑性材料,得出了与速率无关和速率无关的非弹性材料的一般公式。

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