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Numerical simulations of convection heat transfer in porous media using a cascaded lattice Boltzmann method

机译:使用级联晶格Boltzmann方法模拟多孔介质对流热传递的数值模拟

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摘要

Convection heat transfer in porous media is a universal phenomenon in nature, and it is also frequently encountered in scientific and engineering fields. An in-depth understanding of the fundamental mechanism of convection heat transfer in porous media requires efficient and powerful numerical tools. In this paper, a cascaded lattice Boltzmann (CLB) method for convection heat transfer in porous media at the representative elementary volume (REV) scale is presented. In the CLB method, the flow field is solved by an isothermal CLB model with the D20.9 lattice based on the generalized non-Darcy model, while the temperature field is solved by a temperature-based CLB model with the D2Q5 lattice. The key point is to incorporate the influence of the porous media into the CLB method by introducing the porosity and heat capacity ratio into the shift matrices. The effectiveness and practicability of the present method are validated by numerical simulations of several heat transfer problems in porous media at the REV scale. It is shown that the present method for convection heat transfer in porous media is second-order accurate in space. Moreover, in comparison with the Bhatnagar-Gross-Krook lattice Boltzmann method, the present method has sufficient tunable parameters and possesses better numerical stability.
机译:多孔介质中的对流传热是自然界的普遍现象,并且在科学和工程领域也经常遇到。深入了解多孔介质中对流热传递基本机制需要有效和强大的数值工具。本文介绍了代表基本体积(REV)规模的多孔介质中对对流传热的级联晶格Boltzmann(CLB)方法。在CLB方法中,基于广义非达西模型的具有D20.9晶格的等温CLB模型解决了流​​场,而温度场通过具有D2Q5晶格的温度基CLB模型解决。关键点是通过将孔隙率和热容比引入换档矩阵来将多孔介质的影响结合到CLB方法中。本方法的有效性和实用性通过在Rev比例下多孔介质中的多个传热问题的数值模拟来验证。结果表明,多孔介质中的对流热传递的本方法是空间中的二阶精确。此外,与Bhatnagar-gross-krook格子Boltzmann方法相比,本方法具有足够的可调谐参数并且具有更好的数值稳定性。

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