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Lattice Boltzmann Method for simulation of mixed convection of a Bingham fluid in a lid-driven cavity

机译:盖驱动腔中宾汉流体混合对流的格子Boltzmann方法

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In this paper, a two-dimensional simulation of steady mixed convection in a square enclosure with differentially heated sidewalls has been performed when the enclosure is filled with a Bingham fluid. The problem has been solved by the Bingham model without any regularisations and also by applying the regularised Papanatasiou model. An innovative approach based on a modification of the Lattice Boltzmann Method (LBM) has been applied to solve the problem. Yield stress effects on heat and momentum transport using the Papanatasiou model are investigated for certain pertinent parameters of the Reynolds number (Re = 100, 500, and 1000), the Prandtl number (Pr = 0.1, 1, and 10) and the Bingham number (Bn = 0, 1, 5 and 10), when the Grashof number is fixed at Gr = 10,000. Results show that a rise in the Reynolds number augments the heat transfer and changes the extent of the unyielded section. Furthermore, for fixed Reynolds and Prandtl numbers, an increase in the Bingham number decreases the heat transfer while enlarging the unyielded section. Although an increase in the Prandtl number enhances heat transfer, it does not affect the proportions of the unyielded/yielded regions in the cavity. Finally, the results of the Bingham and Papanatasiou models are compared and it is found that there is a visible difference between the two models especially in the yielded/unyielded sections.
机译:在本文中,当方形壳体中装有宾汉姆流体时,已经进行了二维模拟,模拟了具有不同加热侧壁的方形壳体中的稳态混合对流。该问题已通过不带任何正则化的Bingham模型以及通过应用正则化的Papanatasiou模型得以解决。基于对格子Boltzmann方法(LBM)进行修改的一种创新方法已被应用来解决该问题。使用Papanatasiou模型研究了雷诺数(Re = 100、500和1000),Prandtl数(Pr = 0.1、1和10)和Bingham数的某些相关参数时,使用Papanatasiou模型对屈服应力对热量和动量传输的影响。 (Bn = 0、1、5和10),当Grashof数固定为Gr = 10,000时。结果表明,雷诺数的增加会增加热传递并改变未屈服部分的程度。此外,对于固定的雷诺数和普朗特数,宾厄姆数的增加会减小传热,同时增大未屈服的截面。尽管普朗特数的增加增强了热传递,但是它不影响腔中未屈服/屈服区域的比例。最后,比较了Bingham模型和Papanatasiou模型的结果,发现这两个模型之间存在明显的差异,尤其是在屈服/未屈服部分中。

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