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Parallel point interpolation method for three-dimensional metal forming simulations

机译:三维金属成形模拟的并行点插值方法

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Parallel point interpolation method (PIM) is developed for metal forming with large deformation analysis of three-dimensional (3-D) solids, based on the Galerkin weak form formulation using 3-D meshless shape functions constructed using radial basis functions (RBFs). As the radial PIM (RPIM) shape functions have the Kronecker delta functions property, essential boundary conditions can be enforced as easily as in the finite element method (FEM). The kinematics and the explicit integration scheme for PIM meshless method are given. The OpenMP parallelization toolkit is used to parallelize our meshless code, and the parallelization of the PIM meshless code has been conducted for a shared memory system using OpenMP. Some examples are then presented to demonstrate the efficiency and accuracy of the proposed implementations concerning the accuracy and efficiency of the code. It is demonstrated that the present parallel 3-D PIM meshless program is robust, stable, reliable and efficiency for metal forming analysis of 3-D problems.
机译:平行点插值法(PIM)是基于Galerkin弱形式公式而开发的,用于对三维(3-D)实体进行大变形分析的金属成形,该公式使用通过径向基函数(RBF)构造的3-D无网格形状函数。由于径向PIM(RPIM)形状函数具有Kronecker增量函数属性,因此可以像在有限元方法(FEM)中一样容易地强制执行基本边界条件。给出了PIM无网格方法的运动学和显式积分方案。 OpenMP并行化工具包用于并行化我们的无网格代码,并且已经为使用OpenMP的共享内存系统进行了PIM无网格代码的并行化。然后提供一些示例,以证明所提出的实现的效率和准确性,这些实现涉及代码的准确性和效率。证明了本发明的并行3-D PIM无网格程序对于3-D问题的金属成形分析是鲁棒的,稳定的,可靠的和高效的。

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