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Colocated pressure-velocity coupling in finite difference methods

机译:有限差分法中的共置压力速度耦合

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A simple method to be used for colocated pressure-velocity coupling in incompressible flows is presented with a full derivation. A number of standard test cases are shown that demonstrate the ability of the method to produce accurate results. The method avoids spurious pressure oscillations while keeping the pressure Poisson equation stencil compact. This is obtained by discretising the continuity and pressure derivatives with first order differences with opposite directions, i.e., backward difference for continuity and forward difference for pressure (BCFP). The equations are also approximated using a forward difference for continuity and a backward difference for pressure (FCBP). In order to obtain a second order approximation the mean between BCFP and FCBP is used, i.e., a central difference. The paper gives a useful alternative to existing methods for pressure-velocity coupling in finite difference methods in which a staggered arrangement is not desirable.
机译:通过全推导,提出了一种用于不可压缩流中的共置压力-速度耦合的简单方法。显示了许多标准测试案例,这些案例证明了该方法产生准确结果的能力。该方法避免了杂散压力振荡,同时保持了压力泊松方程模板的紧凑性。这是通过离散具有连续方向和相反方向的一阶差的连续性和压力导数获得的,即,连续性的后向差和压力的前向差(BCFP)。还使用连续性的前向差异和压力的后向差异(FCBP)来近似方程式。为了获得二阶近似,使用BCFP和FCBP之间的平均值,即中心差。本文提供了一种有用的替代方法,可用于不希望采用交错排列的有限差分法中压力-速度耦合的现有方法。

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