Seamless Coupling of Peridynamics and Finite Element Method in Commercial Software of Finite Element to Solve Elasto-Dynamics Problems

Xiaonan Wang, S. Kulkarni, A. Tabarraei
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Abstract

Peridynamics formulation provides a strong tool for modeling of crack propagation. Although its ability to handle crack propagation is impressive it suffers from the drawback of high computational cost. In order to reduce the computational cost, peridynamics can be coupled with the finite element method. In this approach, peridynamics is used in critical areas where crack growth can happen and finite element formulation is used everywhere else. We use an Arlequin based coupling method to couple both peridynamics and finite element domain and implement the coupling approach in an existing finite element package. Initially, the user meshes the whole domain using finite elements. The software converts finite element mesh in the critical areas into peridynamics points. The proposed approach automatically creates a seamless coupling between the two regions. An example of a bar hitting a fixed plate is solved and compared with pure finite element results to prove the robustness of the method. Also, a problem of crack propagation under mixed mode loading is solved.
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商业有限元软件中周动力与有限元法的无缝耦合求解弹性动力学问题
周动力学公式为裂纹扩展建模提供了一个强有力的工具。虽然它处理裂纹扩展的能力令人印象深刻,但它的缺点是计算成本高。为了降低计算成本,可以将周动力学与有限元法相结合。在这种方法中,在可能发生裂纹扩展的关键区域使用周动力学,在其他地方使用有限元公式。我们使用基于Arlequin的耦合方法来耦合周动力学和有限元域,并在现有的有限元包中实现该耦合方法。最初,用户使用有限元对整个域进行网格划分。该软件将关键区域的有限元网格转换为周动力点。所提出的方法自动在两个区域之间创建无缝耦合。通过算例验证了该方法的鲁棒性,并与纯有限元结果进行了比较。同时,还解决了混合模式加载下的裂纹扩展问题。
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