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An Accurate SPH Scheme for Dynamic Fragmentation modelling

机译:动态分段建模的精确SPH方案

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摘要

We focus on the use of a meshless numerical method called Smooth Particle Hydrodynamics (SPH), to solve fragmentation issues as Hyper Velocity Impact (HVI) cases. Firstly applied to fluid flow simulations, this method can be extended to the solid dynamics framework. However it suffers from a lack of accuracy when evaluating state variables as the pressure field. And such inaccuracy generally generates non-physical processes (as numerical fragmentation). In the hydrodynamic context, SPH-ALE methods based on Riemann solvers significantly improve this evaluation, but increase the scheme complexity and low-Mach issues are difficult to prevent. We propose an alternative scheme called γ -SPH-ALE, firstly implemented to solve multi-regime barotropic flows, and secondly extended to solid dynamic cases. It relies on the combination of the SPH-ALE formalism and a finite volume stabilizing low-Mach scheme. Its characteristics are detailed and evaluated through a nonlinear stability analysis, highlighting CFL-like conditions on the scheme parameters. Finally, its implementation on several test cases reveals that the proposed scheme actually increases both stability and accuracy, in reduced computation time, with respect to classical solvers.
机译:我们专注于使用称为平滑粒子流体动力学(SPH)的无网格数值方法来解决超高速碰撞(HVI)情况下的碎片问题。该方法首先应用于流体流动模拟,可以扩展到固体动力学框架。然而,当评估状态变量作为压力场时,其缺乏准确性。而且这种不准确性通常会产生非物理过程(如数字碎片)。在流体动力学方面,基于Riemann求解器的SPH-ALE方法显着改善了此评估,但增加了方案复杂度,并且难以避免低马赫数问题。我们提出了一种称为γ-SPH-ALE的替代方案,该方案首先用于解决多区域正压流,其次扩展到固体动力情况。它依靠SPH-ALE形式主义和有限体积稳定低马赫数方案的结合。通过非线性稳定性分析来详细描述其特性,并在方案参数上突出显示类似于CFL的条件。最后,它在几个测试用例上的实现表明,相对于经典求解器,该方案实际上在减少计算时间的同时提高了稳定性和准确性。

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