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Lattice Boltzmann modelling of electro-thermo-convection in a planar layer of dielectric liquid subjected to unipolar injection and thermal gradient

机译:经受单极性注入和热梯度作用的电介质平面层中电热对流的格子Boltzmann建模

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In this paper, the electro-thermo-convective phenomena induced by the simultaneous action of a unipolar injection of ions and a thermal gradient in a dielectric liquid lying between two parallel plates are studied. We develop a lattice Boltzmann model (LBM) to solve the whole set of coupled governing equations, including the Navier-Stokes equations, the conservation equation of charge density, the Poisson's equation for electric potential and the energy equation. In this method, four different particle distribution functions are used to calculate the flow field, electric potential, charge density distribution and temperature field, respectively. A multi-scale analysis is also performed to recover the macroscopic equations from the discrete lattice Boltzmann equations (LBEs). The present method is validated with several carefully chosen test cases, and all LBM results are found to be highly consistent with available analytical solutions or other numerical works. Besides, the typical subcritical bifurcations and the hysteresis loops in electro-thermo-convective are clearly presented and analyzed.
机译:在本文中,研究了由单极离子注入和两个平行板之间的介电液体中的热梯度的同时作用引起的电热对流现象。我们开发了一个格子Boltzmann模型(LBM)来解决整套耦合的控制方程,包括Navier-Stokes方程,电荷密度守恒方程,电势的泊松方程和能量方程。在此方法中,使用四个不同的粒子分布函数分别计算流场,电势,电荷密度分布和温度场。还执行了多尺度分析,以从离散晶格玻尔兹曼方程(LBE)中恢复宏观方程。本方法已通过几个精心选择的测试案例进行了验证,并且所有LBM结果都与可用的分析解决方案或其他数值工作高度一致。此外,清楚地展示和分析了电热对流中典型的亚临界分叉和磁滞回线。

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