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Three-dimensional natural convection in a porous cavity by the boundary element method

机译:边界元法在多孔腔内三维自然对流

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A thee-dimensional numerical simulation of convective flow in porous media using an algorithm based on a combination of a single domain and a subdomain boundary element method (BEM) is presented. The fluid flow in porous media is modeled with the modified Navier-Stokes equations (Brinkman-extended Darcy formulation with inertial term included) coupled with the energy and species equations using the Boussinesq approximation. The velocity-vorticity formulation is adopted to solve the governing set of equations, which results in decoupling of the computational scheme into the kinematic and kinetic computational parts. The boundary vorticity values are calculated by a single domain BEM solution of the kinematics equation, while the subdomain BEM is used to solve the vorticity, energy and species transport equations. Computations are performed for various governing parameters (Rayleigh number, Darcy number, Lewis number, buoyancy coefficient) and, simulation results are compared to the results of some published studies. Heat and mass flux through the cavity and flow fields are analyzed, focusing on the 3D nature of the phenomena.
机译:提出了一种基于单域和子域边界元方法(BEM)相结合的算法的多孔介质对流流动的三维数值模拟。使用改进的Navier-Stokes方程(包括惯性项的Brinkman扩展Darcy公式)以及能量和物质方程,使用Boussinesq近似模型对多孔介质中的流体模型进行建模。采用速度涡度公式求解控制方程组,这导致计算方案解耦为运动和动力学计算部分。边界涡度值是通过运动学方程的单域BEM解计算的,而子域BEM用于求解涡度,能量和物质传输方程。对各种控制参数(瑞利数,达西数,刘易斯数,浮力系数)进行计算,并将模拟结果与某些已发表研究的结果进行比较。分析了通过空腔和流场的热量和质量通量,重点是现象的3D性质。

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