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Integrating Peridynamics with Material Point Method for Elastoplastic Material Modeling

机译:结合周动力与材料点法进行弹塑性材料建模

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We present a novel integral-based Material Point Method (MPM) using state based peridynamics structure for modeling elastoplastic material and fracture animation. Previous partial derivative based MPM studies face challenges of underlying instability issues of particle distribution and the complexity of modeling discontinuities. To alleviate these problems, we integrate the strain metric in the basic elastic constitutive model by using material point truss structure, which outweighs differential-based methods in both accuracy and stability. To model plasticity, we incorporate our constitutive model with deviatoric flow theory and a simple yield function. It is straightforward to handle the problem of cracking in our hybrid framework. Our method adopts two time integration ways to update crack interface and fracture inner parts, which overcome the unnecessary grid duplication. Our work can create a wide range of material phenomenon including elasticity, plasticity, and fracture. Our framework provides an attractive method for producing elastoplastic materials and fracture with visual realism and high stability.
机译:我们提出了一种新颖的基于积分的材料点方法(MPM),该方法使用基于状态的围力学结构对弹塑性材料和断裂动画进行建模。以前基于偏导数的MPM研究面临着潜在的粒子分布不稳定性问题以及建模间断的复杂性的挑战。为了缓解这些问题,我们通过使用材料点桁架结构将应变度量集成到基本弹性本构模型中,该方法在准确性和稳定性方面均优于基于差分的方法。为了模拟可塑性,我们将本构模型与偏流理论和简单的屈服函数相结合。在我们的混合框架中处理破解问题很简单。我们的方法采用两种时间积分方式来更新裂纹界面和断裂内部零件,从而克服了不必要的网格重复。我们的工作会产生各种材料现象,包括弹性,可塑性和断裂。我们的框架提供了一种有吸引力的方法来生产弹塑性材料和具有视觉逼真度和高稳定性的断裂。

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