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Perzyna粘塑性模型的参变量变分原理*
引用本文:曾攀 钟万勰. Perzyna粘塑性模型的参变量变分原理*[J]. 应用数学和力学, 1991, 12(5): 409-414
作者姓名:曾攀 钟万勰
作者单位:大连理工大学工程力学研究所
摘    要:Perzyna模型是粘塑性本构关系的主要形式之一,本文给出该模型的参变量变分原理,该原理将原问题化为求解带约束条件的泛函极值,其约束条件就是由粘塑性本构关系推导出的系统状态方程,所讨论的问题其塑性流动不受Drucker假定的限制,文中给出原理的证明,并研究弹塑性蠕变问题.

关 键 词:粘塑性   参变量变分原理   蠕变
收稿时间:1989-11-13

The Parametric Variational Principle for Perzyna Model in Viscoplasticity
Zeng Pan Zhong Wan-xie. The Parametric Variational Principle for Perzyna Model in Viscoplasticity[J]. Applied Mathematics and Mechanics, 1991, 12(5): 409-414
Authors:Zeng Pan Zhong Wan-xie
Affiliation:Research Institute of Engineering Mechanics, Dalian University of Technology, Dalian
Abstract:This paper presents the parametric variational principle for Perzyna model which, is one of the mainconstitutive relations of visceplasticity. The principle, by which the potential energy function is minimized under a constrained conditiontransformed by the constitutive relations of viscoplasticity, is frue from the bound of Drucker's postulate of plastic flow and consequently suitable for solving the nonas-sociated plastic flow problems. Furthermore, the paper has proven the presented principle and discussed the creep problem.
Keywords:viscoplasticity   parametric variational principle   creep
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