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Rayleigh-Benard type natural convection heat transfer in two-dimensional geometries

机译:瑞利·奔都型自然对流传热在二维几何形状中

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摘要

The natural convection of Rayleigh-Benard type for various Rayleigh numbers, in two-dimensional L shape and diagonally flipped-L shape enclosures is studied using multiple relaxation time (MRT) based lattice Boltzmann method (LBM). Two separate particle distribution functions (i.e. the use of double distribution functions (DDF) approach) are employed to obtain the flow- and temperature-fields. The variables are intrinsically coupled by considering the effect of density difference in the buoyancy term and neglecting the viscous heat dissipation and compression work due to pressure. The benchmark simulations are first performed for differentially heated square enclosure to ascertain the correctness of in-house build code. Then, simulations are carried out for L shape and diagonally flipped-L shape 2D enclosures by varying Rayleigh number from 10(3) to 10(8). The steady Rayleigh-Benard convection (RBC) is observed for both the enclosures at low Rayleigh numbers (i.e. Ra = 10(3), 10(4) and 10(5)). However, for higher Rayleigh numbers, unsteadiness in the flow-structure is observed. This unsteady behavior of the flow is then characterized by using time-dependency signal of spatially averaged Nusselt number on the hot wall and its corresponding frequency analysis.
机译:使用基于多个弛豫时间(MRT)的格子Boltzmann方法(LBM)研究了各种瑞利数,以二维L形和对角线翻转的L形外壳进行瑞利奔腾类型的自然对流。使用两个单独的粒子分布函数(即,使用双分配功能(DDF)方法)来获得流动和温度场。通过考虑浮力术语中的密度差异并忽略由于压力而忽略粘性散热和压缩工作的效果,变量是本质的耦合。首先为差分加热的方形外壳进行基准模拟,以确定内部建立代码的正确性。然后,通过改变10(3)至10(8)的瑞利数来实现L形和对角线翻转-L形2D外壳的模拟。对于低瑞利数(即Ra = 10(3),10(4),10(5)),观察到稳定的瑞利人对流(RBC)。然而,对于较高的瑞利数,观察到流动结构中的不稳定性。然后,通过在热壁上使用空间平均的衬布数的时间依赖性信号及其相应的频率分析来表征流的这种不稳定行为。

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