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Extension of the Flux Reconstruction Method to Triangular Elements using Collapsed-Edge Quadrilaterals

机译:使用塌陷四边形将通量重建方法扩展到三角形元素

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This paper presents an extension of the Flux Reconstruction (FR) method to viscous flow problems on triangular elements using collapsed-edge tensor product quadrilaterals. First, an overview of the direct Flux Reconstruction (DFR) formulation of the FR method is given. Following this, a description of the procedure to apply the tensor product FR formulation on quadrilaterals directly to triangular elements is provided. Results verifying that the developed methodology maintains the expected order of accuracy for linear and nonlinear fluxes on triangular meshes are provided, specifically for an advection-diffusion problem and planar Couette flow problem. Followint this, the results of an additional test case solving the Navier-Stokes equations viscous flow around a NACA0012 airfoil geometry using curved elements and a mixed mesh are presented, illustrating the performance of the developed methodology for more realistic flows.
机译:本文提出了使用倒塌边缘张量积四边形将通量重构(FR)方法扩展到三角形单元上的粘性流动问题的方法。首先,给出了FR方法的直接通量重建(DFR)公式的概述。之后,提供了将四边形上的张量积FR公式直接应用于三角形元素的过程的说明。结果验证了所开发的方法保持了三角形网格上线性和非线性通量的预期精度顺序,特别是对流扩散问题和平面库埃特流动问题。紧随其后的是,提出了另外一个测试案例的结果,该案例解决了使用弯曲元素和混合网格解决NACA0012机翼几何形状周围的Navier-Stokes方程粘性流的问题,从而说明了所开发方法在更逼真的流动方面的性能。

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