Application of Gas-Kinetic Scheme for Continuum and Near-Continuum Flow on Unstructured Mesh

IF 1.1 4区 工程技术 Q4 MECHANICS International Journal of Computational Fluid Dynamics Pub Date : 2022-10-21 DOI:10.1080/10618562.2023.2189704
G. Zhao, Chengwen Zhong, Sha Liu, Yong Wang, Congshan Zhuo
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Abstract

A gas-kinetic scheme (GKS) with kinetic boundary condition based on unstructured mesh is present here. In the GKS method, the solid wall boundary conditions can be constructed by virtue of the gas distribution function, which is similar to the diffuse-scattering rule used in the other kinetic schemes. The kinetic boundary condition has a concise form and easy to implement. The use of unstructured mesh expands the adaptability of GKS to simulate the flows with complex geometry. The kinetic boundary condition can recover to the non-slip boundary condition in the continuum regime. In the slip regime, the slip velocity can be accurately predicted by kinetic boundary condition, which turns into the slip boundary condition. The use of kinetic boundary condition improves the calculation results of GKS in near-continuum flow. A series of test cases, from incompressible to compressible flow with a wide range of Knudsen number, are investigated to demonstrate the performance of kinetic boundary condition in near-continuum flow, which can provide a reference for the construction and optimisation for GKS-based multi-scale hybrid algorithms.
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连续和近连续流动气体动力学格式在非结构网格上的应用
本文提出了一种基于非结构网格的带有动力学边界条件的气体动力学格式。在GKS方法中,可以利用气体分布函数来构造固壁边界条件,这与其他动力学格式中使用的扩散-散射规则类似。该动力学边界条件形式简洁,易于实现。非结构化网格的使用扩大了GKS对复杂几何流场模拟的适应性。在连续介质状态下,动力学边界条件可以恢复到无滑移边界条件。在滑移区,滑移速度可由动力学边界条件精确预测,由动力学边界条件转化为滑移边界条件。动力学边界条件的使用改善了近连续流中GKS的计算结果。研究了从不可压缩流到大范围Knudsen数可压缩流的一系列测试用例,验证了近连续流中动力学边界条件的性能,为基于gks的多尺度混合算法的构建和优化提供了参考。
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来源期刊
CiteScore
2.70
自引率
7.70%
发文量
25
审稿时长
3 months
期刊介绍: The International Journal of Computational Fluid Dynamics publishes innovative CFD research, both fundamental and applied, with applications in a wide variety of fields. The Journal emphasizes accurate predictive tools for 3D flow analysis and design, and those promoting a deeper understanding of the physics of 3D fluid motion. Relevant and innovative practical and industrial 3D applications, as well as those of an interdisciplinary nature, are encouraged.
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