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Inviscid and viscous simulations of the Taylor-Green vortex flow using a modal Discontinuous Galerkin approach

机译:使用模态不连续的Galerkin方法,泰勒 - 绿色涡流流动的粘性和粘性模拟

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A modal Discontinuous Galerkin (DG) method is assessed for the Direct Numerical Simulation (DNS) and Large Eddy Simulation (LES) of freely decaying turbulence. We consider as benchmark test case the Taylor-Green vortex flow. Inviscid computations show the conservation and dissipation properties of the DG scheme in the context of 3D non-linear flow problems. DG DNS computations carried at low and moderate Reynolds numbers (Re = 400 and Re = 1600, respectively) show good agreement with a reference solution generated using a Fourier pseudo-spectral code. LES computations are carried out at larger Reynolds number (Re = 3000), and compared to a reference filtered DNS. The Variational Multiscale Simulation framework, which can be straightforwardly implemented in a modal DG code is compared to the classical Smagorinsky approach for LES.
机译:为自由腐烂湍流进行直接数值模拟(DNS)和大型涡流模拟(LES)进行评估模态不连续的Galerkin(DG)方法。我们认为泰勒 - 绿色涡流的基准测试案例。 INCISCID计算在3D非线性流动问题的背景下,DG方案显示了DG方案的节约和耗散特性。 DG DNS计算以低和中等雷诺数(RE = 400和RE = 1600)携带,与使用傅立叶伪频谱代码生成的参考解决方案进行良好的一致性。 LES计算以较大的雷诺数(RE = 3000)执行,并与参考滤波的DNS进行比较。与LES的经典Smagorinsky方法进行比较,可以在模态DG码中直接实现的变分型多尺度仿真框架。

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