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Flux Corrected Finite Volume Scheme for Preserving Scalar Boundedness in Reacting Large-Eddy Simulations

机译:在大涡模拟中保留标量有界度的流量校正有限体积方案

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摘要

Preserving scalar boundedness is an important prerequisite to performing large-eddy simulations of turbulent reacting flows. A number of popular combustion models use a conserved-scalar, mixture-fraction to parameterize reactions that, by definition, is bound between zero and one. To avoid unphysical clipping, the numerical scheme solving the conserved-scalar transport equation must preserve these bounds, while minimizing the amount of numerical diffusivity. To this end, a flux correction method is presented and applied to the quadratic-upwind biased interpolative convective scheme that ensures preservation of the scalar's physical bounds while retaining the low numerical diffusivity of the original quadratic-upwind biased interpolative convective scheme. It is demonstrated that this bounded quadratic-upwind biased interpolative convective scheme outperforms the third-order weighted essentially nonoscillatory scheme in maintaining spatial accuracy and reducing numerical dissipation errors both in generic test cases as well as direct numerical simulation of canonical flows.
机译:保持标量有界是进行湍流反应流的大涡模拟的重要前提。许多流行的燃烧模型使用守恒标量,混合分数来参数化定义为在零和一之间的反应。为了避免非物理的削波,求解守恒标量输运方程的数值方案必须保留这些界限,同时使数值扩散率最小。为此,提出了一种通量校正方法,并将其应用于二次偏风偏插值对流方案,该方法确保标量的物理范围得以保留,同时保留了原始二次偏风偏插值对流方案的低数值扩散性。结果表明,在一般测试案例以及规范流的直接数值模拟中,该有界二次风偏向插值对流方案在保持空间精度和减少数值耗散误差方面均优于三阶加权基本非振荡方案。

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