用局部多轴应力状态函数修正Lemaitre损伤模型

IF 1.8 4区 材料科学 Q2 MATERIALS SCIENCE, CHARACTERIZATION & TESTING
A. V. Tumanov
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引用次数: 0

摘要

在引入对Lode参数敏感的函数的基础上,提出了对Lemaitre损伤模型的修正。修改后的模型作为动态链接的自定义标记库导入到ANSYS软件中。该模型考虑了基于指数Voice模型的各向同性硬化和基于Armstrong–Frederick模型的运动学硬化。通过数值有限元分析,获得了三种试验圆柱试样的极限状态曲线:附加外压下的压缩试样、单轴拉伸下的圆形缺口试样和复合拉伸、扭转和内压下的空心圆柱试样。考虑了所提出的模型的优点和缺点。给出了选择模型参数预测多轴载荷下极限状态的建议。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Modification of the Lemaitre Damage Model by a Local Multiaxial Stress State Function

Modification of the Lemaitre Damage Model by a Local Multiaxial Stress State Function

A modification of the Lemaitre damage model is proposed based on the introduction of a function sensitive to the Lode parameter. The modified model is imported into the ANSYS software as a dynamically linked custom tag library. The model takes into account isotropic hardening based on the exponential Voice model and kinematic hardening based on the Armstrong–Frederick model. Limit state curves are obtained by numerical finite element analysis for three types of experimental cylindrical specimens: a compression specimen under additional external pressure, a circular-notch specimen under uniaxial tension, and a hollow cylindrical specimen under combined tension, torsion, and internal pressure. The advantages and disadvantages of the proposed model are considered. Recommendations are given for choosing model parameters to predict limit states under multiaxial loading.

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来源期刊
Physical Mesomechanics
Physical Mesomechanics Materials Science-General Materials Science
CiteScore
3.50
自引率
18.80%
发文量
48
期刊介绍: The journal provides an international medium for the publication of theoretical and experimental studies and reviews related in the physical mesomechanics and also solid-state physics, mechanics, materials science, geodynamics, non-destructive testing and in a large number of other fields where the physical mesomechanics may be used extensively. Papers dealing with the processing, characterization, structure and physical properties and computational aspects of the mesomechanics of heterogeneous media, fracture mesomechanics, physical mesomechanics of materials, mesomechanics applications for geodynamics and tectonics, mesomechanics of smart materials and materials for electronics, non-destructive testing are viewed as suitable for publication.
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