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A Strongly-Coupled Time-Marching Method for Solving the Navier-Stokes and k-omega Turbulence Model Equations with Multigrid

机译:一种强烈耦合的时间线程方法,用于求解Navier-Stokes和K-Omega湍流模型方程与多重型

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Many researchers use a time-lagged or loosely coupled approach in solvign the Navier-Stokes equations and two-equation turbulence model equations in a time-marching method. The Navier-Stokes equations and the turbulence model equatiosn are solved separately and often with different methods. In this paper a strongly-coupled method is presented for such calculations. The Navier-Stokes equations and two-equation turbuelnce model equations, in particular, the k-omega equations, are considered as one single set of strongly coupled equations and solved with the same explicit time-marching algorithm without time-lagging.
机译:许多研究人员使用时间滞后或松散耦合的方法在纳米·斯托克斯方程中,以行进的方法在Solvign“Navier-Stokes方程和两方程湍流模型方程中。 Navier-Stokes方程和湍流模型方程是单独解决的,通常用不同的方法解决。本文提出了一种强烈耦合的方法,用于这种计算。 Navier-Stokes方程和两个等式turbuelnce模型方程,特别是k-oomega方程,被认为是一组强耦合的方程,并且用相同的显式时间行进算法解决而没有时间滞后。

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