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The calculation of fourth-rank constitutive parameters of consistent tangent modulus and plastic modulus in finite element analysis

机译:一致切线模量和塑性模量在有限元分析中的第四秩组成型参数的计算

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Newton-Raphson method is used in global equilibrium for the numerical solution of elasto-plastic problems. It is necessary to determine the fourth-rank constitutive parameters of consistent tangent modulus in each integration point. Euler backward method and implicit stress integration is applied while constitutive model is implemented into ANSYS software. Take Chen, Jiao, and Kim model (2005) as an example, comparison of fourth-rank constitutive parameters and without fourth-rank constitutive parameters of consistent tangent modulus indicates that the convergence is obviously influenced by fourth-rank constitutive parameters of consistent tangent modulus for the larger load case, whereas the influence of plastic modulus is almost neglected.
机译:Newton-Raphson方法用于全局均衡,用于弹塑性问题的数值溶液。有必要在每个集成点中确定一致切线模数的第四级组成型参数。应用euler后向方法和隐式应力集成,而本构模型实现为ANSYS软件。以陈,娇和金模型(2005)为例,第四级本构型参数的比较和一致切线模量的第四级组成型参数表明,收敛性明显受到一致切线模量的第四级组成型参数的影响对于较大的载荷案例,虽然塑料模量的影响几乎忽略了。

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