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Coupling the algebraic model of bypass transition with EARSM model of turbulence

机译:耦合旁路转换的代数模型与静电湍流模型

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The article deals with numerical solution of the laminar-turbulent transition. A mathematical model consists of the Reynolds-averaged Navier-Stokes equations, which are completed by the explicit algebraic Reynolds stress model (EARSM) of turbulence. The algebraic model of laminar-turbulent transition, which is integrated to the EARSM, is based on the work of Kubacki and Dick (Int. J. Heat Fluid Flow 58, 68-83, 2016) where the turbulent kinetic energy is split in to the small-scale and large-scale parts. The algebraic model is simple and does not require geometry data such as wall-normal distance and all formulas are calculated using local variables. A numerical solution is obtained by the finite volume method based on the HLLC scheme and explicit Runge-Kutta method.
机译:该物品涉及层流湍流过渡的数值解。 数学模型由雷诺平均的Navier-Stokes方程组成,该方程由明确的代数雷诺应力模型(Earsm)完成的湍流。 层压湍流过渡的代数模型,它集成在耳塞上,基于Kubacki和Dick(int。J.热流体流58,68-83,2016),其中湍流动能分裂到 小规模和大规模的部件。 代数模型简单,不需要诸如壁正常距离的几何数据,并且使用局部变量计算所有公式。 基于HLLC方案的有限体积法和显式跳动-Kutta方法获得数值解决方案。

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