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首页> 外文期刊>International Journal of Solids and Structures >Anisotropic continuum damage constitutive model to describe the cyclic response of quasi-brittle materials: The regularized unilateral effect
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Anisotropic continuum damage constitutive model to describe the cyclic response of quasi-brittle materials: The regularized unilateral effect

机译:各向异性连续体损伤本构模型来描述准脆性材料的循环反应:正规化单侧效应

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摘要

Within the framework of damage mechanic, numerous anisotropic damage models have been proposed in the literature with the aim to represent the anisotropic degradation of quasi-brittle materials. The benefits from such models arise from the fact they are consistent with the principles of the continuum mechanics enabling easy numerical implementation in the majority of finite element codes. Despite the wealth of anisotropic models in the literature, further developments are needed to simulate correctly the responses involving phenomena related to crack closure. The present paper proposes a new class of anisotropic damage models characterized by its capabilities to describe non linear progressive stiffness recovery with the possibility to introduce permanent strains. The theoretical framework takes benefits from some results of the operator function theory. Further mathematical features are established for sets of functions, which are termed opening (closure) cracking functions. These features are useful to control the material behavior when the tensile or the compressive strains are activated (deactivated) with more or less smoothness. The thermodynamical admissibility condition is fulfilled, as long as the damage variable and the cracking functions satisfy further conditions. The robustness associated with the time integration of the proposed class of models is illustrated by a structural case study. (C) 2018 Elsevier Ltd. All rights reserved.
机译:在损坏机械框架内,文献中提出了许多各向异性损伤模型,目的是表示准脆性材料的各向异性降解。这种模型的好处是由于它们符合Continulum Mechanics的原理,因此在大多数有限元代码中实现了易于数值执行的事实。尽管文献中有丰富的各向异性模型,但需要进一步的发展来正确模拟涉及与裂纹关闭相关现象的反应。本文提出了一种新的各种各向异性损伤模型,其特征是其能够描述非线性渐近刚度恢复的能力,以便引入永久性菌株。理论框架从操作员函数理论的一些结果中获益。为一组功能建立了进一步的数学特征,其被称为打开(闭合)开裂功能。当具有或多或少平滑的抗拉或压缩菌株激活(停用)时,这些特征可用于控制材料行为。尽管损伤变量和开裂功能满足进一步的条件,实现了热力学可容许条件。结构案例研究说明了与所提出的模型的时间集成相关的鲁棒性。 (c)2018年elestvier有限公司保留所有权利。

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