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On the Numerical Simulation of a Scramjet Intake using a Space-Time-Expansion Discontinuous Galerkin Scheme

机译:关于使用空时扩展的不连续Galerkin方案的瘙痒喷射摄入量的数值模拟

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During the last years, discontinuous Galerkin (DG) methods became a prominent candidate for high order calculations since they combine high order spatial accuracy with geometrical flexibility and further involve effective parallelization. Hence, these features make the DG methods particularly suitable for complex large scale computations of a wide range of applications. A main drawback of high order schemes, though, is that they can lead to spurious oscillations when discontinuities, e.g. shock waves, are present within the flow field. In order to prevent such non-physical oscillations, a shock capturing mechanism is required to robustly approximate the shocks. In this context, we will discuss an efficient artificial viscosity based shock capturing mechanism within the Space-Time-Expansion discontinuous Galerkin (STE-DG) framework and apply it to typical shock capturing test cases and further to the three-dimensional simulation of the intake flow of a scramjet with a freestream Mach number of 8. As we focus on the shock waves and their proper resolution in a high order DG computation in this work, the numerical investigations base upon the inviscid Euler equations.
机译:在过去几年中,不连续的Galerkin(DG)方法成为高阶计算的突出候选者,因为它们将高阶空间精度与几何灵活性结合起来,并且进一步涉及有效的并行化。因此,这些特征使DG方法特别适用于各种应用的复杂大规模计算。然而,高阶方案的主要缺点是,当不连续性时,它们可以导致杂散振荡,例如,冲击波,存在于流场内。为了防止这种非物理振荡,需要冲击捕获机制来强大地近似冲击。在这种情况下,我们将讨论在空间膨胀不连续的Galerkin(STE-DG)框架内的高效的人工粘度基于冲击捕获机制,并将其应用于典型的冲击捕获测试用例,并进一步应用于进气的三维模拟带有FreeStream Mach数量的Scramjet的流量为8.当我们专注于在这项工作中以高阶DG计算中的冲击波和它们的正确分辨率,基于INCISCID欧拉方程的数值调查。

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