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1)  multilinear kinematic hardening rules
多线性随动强化
1.
A simple sample with crack is analyzed on thermal fatigue applying finite element method and multilinear kinematic hardening rules of material, based on which the processes and rules of the thermal fatigue crack opening are studied.
用有限元方法并考虑材料的多线性随动强化性质对带有裂纹的简单试件模型进行热疲劳分析,研究热疲劳裂纹张开的过程和规律。
2)  non-linear kinematic hardening
非线性随动强化
1.
A stress-strain constitutive equation of non-linear combined hardening rule was proposed based on non-linear kinematic hardening theory of Lemaitre and Chaboche,isotropic hardening and Mises yielding criterion.
基于Lemaitre and Chaboche非线性随动强化理论、等向强化和Mises屈服准则,建立了复杂加载模式下非线性混合强化材料模型的弹塑性应力应变本构关系,并采用Backward Euler切向预测径向返回算法计算应力应变增量。
3)  bilinear kinematic hardening
双线性随动强化
1.
A detailed study of the rules of stress and strain during the creep and thermal fatigue process is made by considering the bilinear kinematic hardening and creep characteristic of the material,and a method for life prediction is proposed by equaling the cr.
考虑材料的双线性随动强化和蠕变特性,深入研究了蠕变-热疲劳过程中应力和应变的规律。
4)  kinematic hardening
随动强化
1.
Numerical algorithm of plasticity with superposed A-F kinematic hardening rule;
叠加型A-F类随动强化模型塑性应变的数值计算法
2.
To theoretically investigate the influence of Bauschinger effect on springback in sheet metal stretch bending,the constitution relation of a kinematic hardening was used to determine the stress distributions of stretch bending by numerical calculation,so that the springback was calculated.
为从理论上研究包辛格效应对板材拉弯回弹的影响,利用随动强化本构方程,采用数值方法,确定拉弯的应力分布,由此计算回弹,并与按等向强化本构方程计算的结果加以比较,根据应力分布的特点,分析包氏效应对拉弯回弹的作用。
3.
The elastoplastic constitutive formulas are deduced based on the scalar damage variables with the kinematic hardening effects of concrete.
混凝土三参数统一强度理论在Haigh-Westgaard空间的偏平面上的边界线为十二边形,通过调整中间主应力的影响系数消除角点的奇异性,根据相关流动准则推导基于标量损伤的弹塑性本构方程,考虑了混凝土材料的随动强化效应,结合塑性损伤理论给出了应力计算的数值方法,编制了相应的Fortran语言程序,并将其用于钢管混凝土构件承载能力的计算,计算结果验证了所用模型的预测能力。
5)  strongly nonlinear stochastic dynamic systems
强非线性随机动力系统
1.
Application of homotopy technique with the parameter expansion to strongly nonlinear stochastic dynamic systems;
基于参数展开的同伦分析法在强非线性随机动力系统中的应用
6)  kinematic hardening rule
随动强化律
1.
A discussion of several kinematic hardening rules based on nonproportional cyclic experiments of 42CrMo steel is presented.
对于42CrMoA钢的非比例循环实验,讨论了几个随动强化律的适用性,其中包括Prager、Zigler、Chaboche、Mroz和Tseng-Lee强化律。
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