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Large deformation analysis of two-dimensional visco-hyperelastic beams and frames

机译:二维粘膜超弹簧和框架的大变形分析

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This contribution aims at developing a formulation for the large viscoelastic deformation of hyperelastic beams and frames under various loading and boundary conditions. To do so, the kinematics of deformation in two-dimensional space is formulated and basic kinematics and kinetic quantities are introduced. The quasi-linear viscoelasticity theory is employed to capture the time-dependent behavior of the underlying material. The corresponding time integration scheme and the consistent tangent moduli are then presented. Because of the highly nonlinear nature of governing equations at the large regime of deformations including time dependency, a nonlinear finite element formulation in the total Lagrangian framework is developed. Several numerical examples are provided to investigate the applicability of derived formulations. It is observed that the formulation can successfully capture the relaxation and creep phenomena in visco-hyperelastic beams and frames.
机译:该贡献旨在开发用于在各种装载和边界条件下的高速束和框架的大粘弹性变形的配方。 为此,配制了二维空间中变形的运动学,并介绍了基本的运动学和动力学。 采用准线性粘弹性理论捕获底层材料的时间依赖性行为。 然后呈现相应的时间积分方案和一致的切线模。 由于在包括时间依赖性的大变形的大规制度的高度非线性性质,开发了总拉格朗日框架中的非线性有限元制剂。 提供了几个数值例子以研究衍生制剂的适用性。 观察到制剂可以成功地捕获粘液超弹束和框架中的松弛和蠕变现象。

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