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Robust and simple non-reflecting boundary conditions for the space-time conservation element and solution element method

机译:时空守恒元和解元方法的鲁棒和简单的非反射边界条件

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This paper reports on a significant advance in the area of nonreflecting boundary conditions for unsteady flow computations. ^Sets of new nonreflecting boundary conditions for 1D Euler problems are developed without using any characteristics-based techniques. ^These conditions are much simpler than those commonly reported in the CFD literature, yet so robust that they are applicable to subsonic, transonic and supersonic flows even in the presence of discontinuities. ^The paper details the theoretical underpinning of the boundary conditions, and explains their unique robustness and accuracy, in terms of the conservation of space-time fluxes. ^Some numerical results for an extended Sod's (1978) shock-tube problem, illustrating the effectiveness of the boundary conditions, are included, together with the simple FORTRAN computer program with which they were obtained. ^Since the properties of the numerical boundary conditions are closely linked to the previously developed interior schemes, a summary of the interior schemes is also provided. ^(Author)
机译:本文报道了非反射边界条件在非恒定流计算领域的重大进展。 ^在不使用任何基于特征的技术的情况下,为一维欧拉问题开发了一组新的非反射边界条件。 ^这些条件比CFD文献中通常报道的条件要简单得多,但功能强大,即使在存在不连续性的情况下也适用于亚音速,跨音速和超音速流动。 ^本文详细介绍了边界条件的理论基础,并根据时空通量的守恒解释了其独特的鲁棒性和准确性。 ^包括扩展的Sod(1978)激波管问题的一些数值结果,这些结果说明了边界条件的有效性,并包括获得它们的简单FORTRAN计算机程序。 ^由于数值边界条件的属性与以前开发的内部方案紧密相关,因此也提供了内部方案的摘要。 ^(作者)

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