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Calculation of Numerical Uncertainty Using Richardson Extrapolation: Application to Some Simple Turbulent Flow Calculations

机译:使用Richardson外推法计算数值不确定性:在一些简单的湍流计算中的应用

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Richardson extrapolation has been applied to turbulent pipe flow and turbulent flow past a backward facing step. A commercial CFD code is used for this purpose. It is found that the application of the method is not straightforward and some aspects need careful consideration. Some of the problems are elucidated. The particular code used for the present application employs a hybrid scheme, and it does not give monotonic convergence for all the variables in all regions as the grid is refined. The flow regions and the variables which converge monotonically in these regions should be identified first before the method is applied. When this is done Richardson extrapolation gives good results in calculating the apparent order of the numerical procedure used, as well as obtaining grid independent results with which discretization error bounds can be calculated as measures of numerical uncertainty. Even in cases where it does not work, the method can be used as an error indicator for some obscured user mistakes. This paper also demonstrates several shortcomings of using commercial CFD codes. The present findings should help the users of CFD software in general, to quantify discretization errors in their calculations.
机译:理查森外推法已应用于湍流管道流和经过后向台阶的湍流。商业CFD代码用于此目的。发现该方法的应用不是直接的,并且某些方面需要仔细考虑。阐明了一些问题。用于本申请的特定代码采用了混合方案,并且随着网格的细化,它没有为所有区域中的所有变量提供单调收敛。在应用该方法之前,应首先确定流动区域和在这些区域中单调收敛的变量。完成此操作后,Richardson外推法可以很好地计算所用数值程序的阶数,并获得与网格无关的结果,从而可以计算出离散误差范围作为数值不确定性的度量。即使在该方法不起作用的情况下,该方法也可以用作某些模糊的用户错误的错误指示。本文还展示了使用商业CFD代码的一些缺点。目前的发现应该可以帮助CFD软件的用户在计算中量化离散误差。

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