本构模型在塑料非线性有限元分析中的应用

I. Skrypnyk, J. Spoormaker, W. Smit
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引用次数: 5

摘要

描述了早期开发的塑料非线性粘弹性模型的有限元分析(FEA)包的主要实现要素。遗传积分的离散化选择了Henriksen格式来实现。该方案使粘弹性行为的快速建模程序的发展成为可能。因此,计算粘弹性问题所需的时间并不比模拟弹塑性行为所需的计算时间大多少。对几种离散化方案进行了分析,并在MARC有限元软件中进行了验证。通过比较选择的数值算法,可以使我们在广泛的加载水平范围内对PMMA和HDPE的蠕变和恢复进行建模,总偏差小于8%至10%。以横向分布荷载作用下厚板为例,比较了Schapery模型和新方法的计算结果。
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Implementation of Constitutive Model in FEA for Nonlinear Behavior of Plastics
The main elements of implementation into a finite-element analysis (FEA) package of the earlier developed model for nonlinear viscoelastic behavior of plastics are described. The Henriksen scheme of discretization of the hereditary integral has been chosen for implementation. This scheme enables development of a fast procedure for modeling of viscoelastic behavior. As a result, the time necessary for calculation of problems of viscoelasticity is not much larger than the calculation time required for simulation of elasto-plastic behavior. Several discretization schemes have been analyzed, implemented in FEA software MARC and verified. The numerical algorithm, which is chosen as a result of comparison, allows us to reach a total deviation of less than 8% to 10% for the modeling of creep and recovery of PMMA and HDPE for the broad range of loading levels. The case study of a thick plate under distributed transversal loading is examined to compare the results achieved using the Schapery model with the newly proposed approach.
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