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首页> 外文期刊>Engineering Computations >An efficient coupled pressure-velocity solver for three-dimensional injection molding simulation using Schur complement preconditioned FGMRES
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An efficient coupled pressure-velocity solver for three-dimensional injection molding simulation using Schur complement preconditioned FGMRES

机译:使用Schur补码预处理的FGMRES进行三维注模仿真的高效耦合压力-速度求解器

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Purpose The purpose of this paper is to develop a coupled approach to solve the pressure-velocity-coupled problem efficiently in the three-dimensional injection molding simulation. Design/methodology/approach A fully coupled pressure-velocity algorithm is developed to solve the coupled problem, by treating the pressure gradient term implicitly. And, the Schur complement preconditioned FGMRES is applied to decompose the resulting coupled pressure-velocity equation into pressure and velocity subsystems. Then, BoomerAMG is adopted to solve the pressure subsystem, and block Jacobi preconditioned FGMRES is applied to the velocity subsystem. Findings According to the several experiments, the fully coupled pressure-velocity algorithm was demonstrated to have faster convergence than the traditional SIMPLE algorithm, and the calculating time was reduced by up to 70 per cent. And, the Schur complement preconditioned FGMRES worked more efficiently than block Gauss-Seidel preconditioned FGMRES, block-selective AMG and AMG with block ILU(0) smoother and could take at least 47.4 per cent less time. The proposed solver had good scalability for different-size problems, including various cases with different numbers of elements. It also kept good speedup and efficiency in parallel performance. Originality/value A coupled solver has been proposed to effectively solve the coupled problem in the three-dimensional injection molding simulation, which is more robust and efficient than existing methods.
机译:目的本文的目的是开发一种耦合方法,以有效地解决三维注塑成型仿真中的压力-速度耦合问题。设计/方法/方法开发了一种完全耦合的压力-速度算法,通过隐式处理压力梯度项来解决耦合问题。并且,将Schur补码预处理的FGMRES用于将所得的耦合压力-速度方程分解为压力和速度子系统。然后,采用BoomerAMG求解压力子系统,并将块Jacobi预处理的FGMRES应用于速度子系统。结果根据几次实验,证明了完全耦合的压力-速度算法比传统的SIMPLE算法具有更快的收敛速度,并且计算时间最多减少了70%。而且,Schur补体预处理的FGMRES比块高斯-赛德尔预处理的FGMRES,块选择性AMG和具有ILU(0)块的AMG更有效,并且可以节省至少47.4%的时间。所提出的求解器对于不同大小的问题(包括元素数量不同的各种情况)具有良好的可伸缩性。它还在并行性能上保持了良好的加速和效率。独创性/价值已经提出了一种耦合求解器,可以有效地解决三维注塑成型仿真中的耦合问题,它比现有方法更鲁棒,更有效。

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