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A simple direct heating thermal immersed boundary-lattice Boltzmann method for its application in incompressible flow

机译:一种简单的直接加热热浸没边界 - 格子玻璃晶晶型方法,其应用于不可压缩流动

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摘要

A simple direct heating thermal immersed boundary-lattice Boltzmann method for buoyancy-driven incompressible flow with complex geometry boundaries is developed to simulate natural convection with curved boundary. In the newly developed method, both Dirichlet and Neumann boundary conditions in macroscopic equation are deduced into a novel mesoscopic discrete heat source. The mesoscopic discrete heat source consists of simplified explicit discrete heat source scheme which reduces the computational complexities and is introduced into lattice Boltzmann equation for temperature field, which extends the idea of the previous direct forcing IB-LBM. Both isothermal boundary condition (i.e. Dirichlet boundary condition) and constant heat flux boundary condition (i.e. Neumann boundary condition) are considered in our simulations. The efficiency and accuracy of the present method are demonstrated by simulating both two dimensional and three dimensional thermal flow with curved boundaries. Numerical results indicate that the efficiency and accuracy of the present method are well consistent with experimental and the other numerical results. The present method has also been successfully applied to three dimensional simulations of natural convection in a thin annulus with adiabatic wall at both vertical sides. (C) 2020 Elsevier Ltd. All rights reserved.
机译:开发了一种简单的直接加热热浸没边界晶格玻璃晶晶晶晶晶系统,用于具有复杂几何边界的浮力驱动的不可压缩流量,以模拟曲线边界的自然对流。在新开发的方法中,推导到宏观方程中的Dirichlet和Neumann边界条件,以进入新颖的介于离散热源。介观离散热源包括简化的显式离散热源方案,其降低了计算复杂性,并被引入到温度场的格子Boltzmann方程中,这延伸了先前直接强制IB-LBM的思想。在我们的模拟中考虑了等温边界条件(即Dirichlet边界条件)和恒定热通量边界条件(即Neumann边界条件)。通过用弯曲边界模拟二维和三维热流来证明本方法的效率和准确性。数值结果表明,本方法的效率和准确性与实验性和其他数值效果均匀。本方法也已成功地应用于具有在两个垂直侧的绝热壁的薄环中的自然对流的三维模拟。 (c)2020 elestvier有限公司保留所有权利。

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