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A variational multiscale discontinuous Galerkin formulation for both implicit and explicit dynamic modeling of interfacial fracture

机译:用于界面断裂隐式和显式动力学建模的变分多尺度不连续Galerkin公式

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A stabilized Discontinuous Galerkin method is presented for modeling interfacial debonding under dynamic conditions. The method's distinctive feature is its treatment of the inelastic gap at the interface as an internal variable that is evolved through a traction-separation constitutive model, enabling initially perfect adhesion to be captured. Numerical stability is derived using Variational Multiscale ideas, and comparisons are drawn with both the intrinsic cohesive zone method and hybrid Discontinuous Galerkin-cohesive zone method to expose subtle differences. The proposed formulation is applied to model the nonlinear response of a composite unit cell under impact loading. Both explicit and implicit time integration schemes provide similar accuracy and stability, and the critical time step for explicit analyses is only slightly reduced below the value for the continuous Galerkin mesh without an interface. Further studies of mesh refinement and adjustments to the initial elastic interface stiffness in the reference cohesive zone model reveal the improved accuracy of the Variational Multiscale Discontinuous Galerkin method on coarser grids. (C) 2018 Elsevier B.V. All rights reserved.
机译:提出了一种稳定的不连续Galerkin方法,用于在动态条件下对界面剥离进行建模。该方法的显着特征是将界面处的无弹性间隙作为内部变量进行处理,该内部变量是通过牵引分离本构模型演变而来的,从而可以捕获最初的完美附着力。使用变分多尺度思想推导了数值稳定性,并使用固有粘聚区方法和混合不连续Galerkin-粘聚区方法进行了比较,以揭示细微差异。所提出的公式可用于模拟复合材料单元在冲击载荷下的非线性响应。显式和隐式时间积分方案都提供相似的准确性和稳定性,显式分析的关键时间步仅略微减少到低于不带界面的连续Galerkin网格的值以下。在参考内聚力区域模型中对网格细化和对初始弹性界面刚度的调整的进一步研究表明,变分多尺度不连续Galerkin方法在较粗网格上的精度有所提高。 (C)2018 Elsevier B.V.保留所有权利。

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