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贴体曲线坐标系中恢复函数的一种构造方法及应用
引用本文:王保国,郭延虎,沈孟育,李荣先.贴体曲线坐标系中恢复函数的一种构造方法及应用[J].空气动力学学报,1999,17(1):117-122.
作者姓名:王保国  郭延虎  沈孟育  李荣先
作者单位:清华大学工程力学系,北京,100084
摘    要:本文在结构网格下,从三点迎风紧致逼近出发提出了一种适合于有限体积离散的恢复函数生成办法,在光滑区它具有三阶精度,并且在捕捉激波时有较高的激波分辨率。典型的几个内流算例表明:用该方法得到的恢复函数去计算数值能量时能得到与实验数据较接近的数值解。

关 键 词:恢复函数  迎风紧致格式  Euler方程

Third Order Accurate Reconstruction with Upwind Compact Difference in Curvilinear Coordinate and Its Application
Wang Baoguo,Guo Yanhu,Shen Mengyu,Li Rongxian.Third Order Accurate Reconstruction with Upwind Compact Difference in Curvilinear Coordinate and Its Application[J].Acta Aerodynamica Sinica,1999,17(1):117-122.
Authors:Wang Baoguo  Guo Yanhu  Shen Mengyu  Li Rongxian
Abstract:A new reconstruction method based on the difference of a primitive function derivation is developed on structure meshes.Such a scheme is based on a finite volume discretization.It achieves the 3 order spatial accuracy with an upwind compact difference.High order Runge Kutta methods are employed for time integration,thus make such schemes best suited for unsteady problems. Numerical experiments of transonic channel flows and the shock propagation through a nozzle are carried out to validate the methodology.It illustrates the capability of the method to resolve a complicated shock structure without oscillatory behavior.
Keywords:reconstruction  upwind  compact  difference  Euler  equation
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