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Finite-Element Implementation of Schapery-Type Constitutive Theories Based on an Internal Variable Approach

机译:基于内部变量法的Schapery型本构理论的有限元实现

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This paper presents two new strategies for implementing Schapery-typernnonlinearly viscoelastic constitutive theories into Finite Element (FE) codes. The firstrnstrategy uses the original differential equations that lead to the integral formulation ofrnSchapery-type constitutive theories and Finite Difference (FD) scheme. This strategyrnis quite different from all the other strategies found in the literature. The secondrnstrategy is an improvement of recursive strategies, used by many authors, based on thernintegral formulation of the constitutive theory. The performances of the newrnalgorithms are compared to that of existing strategies for various loading histories andrnnonlinearities. It is shown that the newly developed strategy relying on FD schemesrncan exhibit quadratic convergence rate when one time step is stored and 4th orderrnconvergence rate when two time steps are stored, which is a major improvement overrnthe recursive strategies.
机译:本文提出了两种将Schapery型非线性粘弹性本构理论实现为有限元(FE)代码的新策略。第一种策略使用原始的微分方程,从而形成了Schapery型本构理论和有限差分(FD)方案的积分公式。该策略与文献中发现的所有其他策略完全不同。第二种策略是基于本构理论的整体表述,对许多作者所使用的递归策略的一种改进。将新算法的性能与针对各种加载历史和非线性的现有策略的性能进行比较。结果表明,新开发的基于FD方案的策略在存储一个时间步长时可以表现出二次收敛速度,而在存储两个时间步长时可以表现出四阶收敛速度,这是递归策略的主要改进。

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