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Three-Dimensional Flow Problems in a Lid-Driven Cubical Cavity with a Circular Cylinder

机译:具有圆筒的盖式立方体腔中的三维流量问题

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Three-dimensional numerical simulations were conducted for lid-driven cavity phenomena around an inner circular cylinder positioned in the center of a cubic enclosure in the Reynolds number range of (100 <= Re <= 2000) at the Prandtl number of Pr = 0.71. The numerical method is based on the finite volume method (FVM) and multigrid acceleration. In this study, the transition of the flow regime from steady state to the unsteady state and consequent three-dimensionality in the system induced by the increase of Reynolds number to (Re = 1798) were investigated. By increasing further Reynolds number over the critical value, the flow in the cavity exhibits a complex behavior. Typical distributions of the transverse velocity contours and kinetic energy fields at (Re = 2000) have been obtained.
机译:在PRANDTL PR = 0.71的PRANDTL数量的雷诺数范围内定位在立方体数范围内的内圆柱中的盖子圆柱体周围的盖子数值模拟。 数值方法基于有限体积法(FVM)和多重型加速度。 在该研究中,研究了从雷诺数增加到(RE = 1798)的系统引起的系统中从稳态到不稳定状态的稳态到不稳定状态的流动状态和随之的三维性的转变。 通过在临界值上增加进一步的雷诺数,腔中的流动表现出复杂的行为。 已经获得(RE = 2000)的横向速度轮廓和动能场的典型分布。

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