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Numerical investigation of incompressible fluid flow and heat transfer across a bluff body in a channel flow

机译:不可压缩流体流动及通道流中阻流体的传热数值研究

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The Lattice Boltzmann Method is applied to computationally investigate the laminar flow and heat transfer of an incompressible fluid with constant material properties in a two-dimensional channel with a built-in bluff body. In this study, a triangular prism is taken as the bluff body. Not only the momentum transport, but also the energy transport is modeled by the Lattice Boltzmann Method. A uniform lattice structure with a single time relaxation rule is used. For obtaining a higher flexibility on the computational grid, interpolation methods are applied, where the information is transferred from the lattice structure to the computational grid by Lagrange interpolation. The flow is investigated for different Reynolds numbers, while keeping the Prandtl number at the constant value of 0.7. The results show how the presence of a triangular prism effects the flow and heat transfer patterns for the steady-state and unsteady-periodic flow regimes. As an assessment of the accuracy of the developed Lattice Boltzmann code, the results are compared with those obtained by a commercial Computational Fluid Dynamics code. It is observed that the present Lattice Boltzmann code delivers results that are of similar accuracy to the well-established Computational Fluid Dynamics code, with much smaller computational time for the prediction of the unsteady phenomena.
机译:运用格子Boltzmann方法来计算研究具有内置钝体的二维通道中具有恒定材料特性的不可压缩流体的层流和传热。在这项研究中,以三棱柱作为钝体。不仅动量传输,而且能量传输都通过莱迪思·玻耳兹曼方法建模。使用具有单个时间松弛规则的均匀晶格结构。为了在计算网格上获得更高的灵活性,应用了插值方法,其中通过拉格朗日插值将信息从晶格结构转移到计算网格。针对不同的雷诺数研究流量,同时将普朗特数保持在恒定值0.7。结果表明,三角棱镜的存在如何影响稳态和非稳态流动状态下的流动和传热模式。为了评估已开发的Lattice Boltzmann代码的准确性,将结果与通过商业计算流体动力学代码获得的结果进行比较。可以观察到,当前的莱迪思·玻耳兹曼(Lattice Boltzmann)码所提供的结果的准确性与公认的计算流体力学(Computational Fluid Dynamics)码相似,而用于预测非稳态现象的计算时间要短得多。

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