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首页> 外文期刊>Computational Mechanics: Solids, Fluids, Fracture Transport Phenomena and Variational Methods >Explicit, fully implicit and forward gradient numerical integration of a hyperelasto-viscoplastic constitutive model for amorphous polymers undergoing finite deformation
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Explicit, fully implicit and forward gradient numerical integration of a hyperelasto-viscoplastic constitutive model for amorphous polymers undergoing finite deformation

机译:封闭式变形中的非晶态聚合物的超速率粘塑本构模型的明确,完全隐含的和前向梯度数值积分

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摘要

Following the growing use of amorphous polymers in an expanding range of applications, interest for numerical modeling of polymer behavior has greatly increased. Together with reliable constitutive models, stable, accurate and rapid integration algorithms valid for large deformations need to be developed. Here, in the framework of hyperelasto-viscoplasticity and multiplicative split formulation, three integration algorithms (explicit, fully implicit and forward gradient) are generated for a constitutive polymer model and respective stability is investigated. The algorithms are furthermore implemented in a commercial Finite Element code and simulation of a full field tensile test is shown to capture the actual deformation behavior of polymers.
机译:在越来越多的非晶态聚合物在扩展的应用范围内使用,聚合物行为的数值模拟的兴趣大大增加。 需要开发具有可靠的本构模型,稳定,准确,快速的集成算法,以实现对大变形的有效性。 这里,在超弹性粘膜塑性和乘法分体式制剂的框架中,为组分聚合物模型产生三个积分算法(明确,完全隐式和正向梯度),并研究了各自的稳定性。 此外,该算法还在商业有限元码中实现,并且示出了全场拉伸试验的仿真以捕获聚合物的实际变形行为。

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