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Comparison of Multiresolution Continuum Theory and Nonlocal Dame model for use in Simulation of Manufacutring Processes

机译:多分辨率连续谱理论与非局部Dame模型在制造过程仿真中的比较

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摘要

Modelling and simulation of manufacturing processes may require the capability to account for localization behavior, often associated with damage/fracture. It may be unwanted localization indicating a failure in the process or, as in the case of machining and cutting, a wanted phenomenon to be controlled. The latter requires a higher accuracy regarding the modelling of the underlying physics, as well as the robustness of the simulation procedure. Two different approaches for achieving mesh-independent solutions are compared in this paper. They are the multiresolution continuum theory (MRCT) and nonlocal damage model. The MRCT theory is a general multilength-scale finite element formulation, while the nonlocal damage model is a specialized method using a weighted averaging of softening internal variables over a spatial neighborhood of the material point. Both approaches result in a converged finite element solution of the localization problem upon mesh refinement. This study compares the accuracy and robustness of their numerical schemes in implicit finite element codes for the plane strain shear deformation test case. Final remarks concerning ease of implementation of the methods in commercial finite element packages are also given.
机译:制造过程的建模和仿真可能需要考虑通常与损坏/断裂相关的定位行为的能力。可能是不希望的定位,指示过程失败,或者如在机加工和切割的情况下那样,可能是需要控制的现象。后者要求有关基础物理建模以及仿真过程的鲁棒性更高的准确性。本文比较了两种实现网格无关解决方案的不同方法。它们是多分辨率连续体理论(MRCT)和非局部损伤模型。 MRCT理论是一种通用的多尺度尺度有限元公式,而非局部损伤模型是一种在材料点的空间邻域上使用软化内部变量的加权平均值的专用方法。两种方法都会在网格细化后得出局部化问题的收敛有限元解。这项研究在平面应变剪切变形测试案例中,比较了其数值方案在隐式有限元编码中的准确性和鲁棒性。最后还给出了有关在商业有限元程序包中实现该方法的简便性的最后评论。

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