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A lattice Boltzmann model for the viscous shallow water equations with source terms

机译:含源项的粘性浅水方程的格子玻尔兹曼模型

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In this paper, a lattice Boltzmann (LB) model is proposed for a class of viscous shallow water equations, in which a second-order moment of the source term is applied to recover the viscosity in the governing equation and eliminate the additional errors generated during the Chapman-Enskog analysis. There are three different schemes based on different treatments of the source term. Through numerical simulations of several classical benchmark problems, we find that the second-order moment of the source term can not only improve the accuracy of the LB model, but also ensure the conservation of the system. In addition, the influence of rainfall intensity on shallow water flow is also taken into account, and the results show that present LB model can also accurately study such problems as overland flows.
机译:本文针对一类粘性浅水方程提出了格子玻尔兹曼(LB)模型,其中应用源项的二阶矩来恢复控制方程中的黏度,并消除Chapman-Enskog分析过程中产生的附加误差。根据对源术语的不同处理,有三种不同的方案。通过对几个经典基准问题的数值模拟,我们发现源项的二阶矩不仅可以提高LB模型的精度,而且可以保证系统的守恒。此外,还考虑了降雨强度对浅水流量的影响,结果表明,所提LB模型也能准确研究陆上流量等问题。

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