A study on efficiency of semi-implicit, density-based solver for simulation of evaporating particle-laden flow

Younghwa Cho, Rahul Bale, M. Tsubokura, N. Oshima
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Abstract

In this work, we propose a semi-implicit, density-based solver for compressible, evaporating particle-laden flow, and investigate its efficiency. It is established on a Cartesian-grid-based, scalable, numerical framework named CUBE. In this solver, the governing equation system is divided into three subsystems (compressible Navier– Stokes, species transport, and Lagrangian), and these subsystems are weakly coupled in two ways. In the Lagrangian domain, the fuel spray is treated as a set of discrete particles, and the particle-source-in-cell (PSICell) method is employed for the coupling between the Eulerian and Lagrangian domains. Furthermore, the species transport and Lagrangian subsystems are subcycled with smaller time step, and the Navier–Stokes equation is temporally integrated with a larger step size. The proposed solver's verification and evaluation is conducted on the supercomputer Fugaku by comparing the results with those of the original, fully explicit solver where all equations have the same time step. The results show that this solver reduces the computational cost while ensuring similar accuracy. The solution of the proposed solver is consistent with that of the original solver. Finally, we brief our perspective on the future application of the proposed solver to our target problem: the largescale simulation of evaporating particle-laden flow in a combustor of an aviation engine.
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基于密度的半隐式求解器模拟蒸发颗粒流的效率研究
在这项工作中,我们提出了一种基于密度的半隐式求解器,用于可压缩的蒸发颗粒流,并研究了其效率。它建立在一个基于笛卡尔网格、可扩展、名为 CUBE 的数值框架上。在该求解器中,控制方程系统分为三个子系统(可压缩纳维-斯托克斯、物种传输和拉格朗日),这些子系统以两种方式弱耦合。在拉格朗日域中,燃料喷射被视为一组离散粒子,欧拉域和拉格朗日域之间的耦合采用粒子源在单元(PSICell)方法。此外,物种传输和拉格朗日子系统以较小的时间步长进行子循环,纳维-斯托克斯方程以较大的步长进行时间积分。我们在超级计算机 Fugaku 上对所提出的求解器进行了验证和评估,将其结果与所有方程具有相同时间步长的原始完全显式求解器的结果进行了比较。结果表明,该求解器降低了计算成本,同时确保了相似的精度。建议求解器的求解结果与原始求解器的求解结果一致。最后,我们简要介绍了拟议求解器未来在目标问题上的应用前景:航空发动机燃烧器中蒸发粒子流的大规模模拟。
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