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A coupling approach of state-based peridynamics with node-based smoothed finite element method

机译:基于状态的动力学与基于节点的平滑有限元方法的耦合方法

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In this work, a novel approach to couple ordinary state-based peridynamics (OSPD) with node-based smoothed finite element method (NS-FEM) is proposed. In present method, the solution domain is partitioned into two regions, one is discretized by OSPD, the other by NS-FEM, and more importantly, no transition region is introduced. The physical information is transmitted mutually from local to non-local regions, which is governed by the unified coupling equations of motion. The coupling takes full advantage of the generality of OSPD and the efficiency of NS-FEM. The parts of regions where damage and fracture either exist or are expected to propagate are described by OSPD, and the rest of regions are described by NS-FEM to reduce the computational cost and surface effect. Additionally, the critical bond work in OSPD is assumed to depend on the bond length, which is derived by the relation with the critical energy release rate in this study. Several numerical examples involving crack propagation are investigated under either dynamic or quasi-static conditions and satisfactory results have been obtained demonstrating the validity and efficiency of the proposed coupling approach. (C) 2017 Elsevier B.V. All rights reserved.
机译:在这项工作中,提出了一种新颖的方法,将基于状态的常态动力学(OSPD)与基于节点的平滑有限元方法(NS-FEM)耦合。在本方法中,解决方案域分为两个区域,一个区域由OSPD离散化,另一个区域由NS-FEM离散,更重要的是,没有引入过渡区域。物理信息从本地区域到非本地区域相互传输,这由统一的运动耦合方程控制。这种耦合充分利用了OSPD的通用性和NS-FEM的效率。 OSPD描述了损坏或断裂存在或预期传播的区域部分,NS-FEM描述了其余区域,以减少计算成本和表面效果。此外,假设OSPD中的关键键功取决于键长,该键长是通过与本研究中的临界能量释放速率的关系得出的。研究了在动态或准静态条件下涉及裂纹扩展的几个数值示例,并获得了令人满意的结果,证明了所提出的耦合方法的有效性和效率。 (C)2017 Elsevier B.V.保留所有权利。

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