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An Algorithm for the Numerical Solution of the Pseudo Compressible Navier-stokes Equations Based on the Experimenting Fields Approach

机译:基于实验场方法的伪可压缩Navier-stokes方程数值解算法

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摘要

In this work, the experimenting fields approach is applied to the numerical solution of the Navier-Stokes equation for incompressible viscous flow. In this work, the solution is sought for both the pressure and velocity fields in the same time. Apparently, the correct velocity and pressure fields satisfy the governing equations and the boundary conditions. In this technique a set of predefined fields are introduced to the governing equations and the residues are calculated. The flow according to these fields will not satisfy the governing equations and the boundary conditions. However, the residues are used to construct the matrix of coefficients. Although, in this setup it seems trivial constructing the global matrix of coefficients, in other setups it can be quite involved. This technique separates the solver routine from the physics routines and therefore makes easy the coding and debugging procedures. We compare with few examples that demonstrate the capability of this technique.
机译:在这项工作中,将实验场方法应用于不可压缩粘性流的Navier-Stokes方程的数值解。在这项工作中,同时寻求压力场和速度场的解决方案。显然,正确的速度场和压力场满足控制方程式和边界条件。在该技术中,将一组预定义字段引入控制方程,并计算残差。根据这些场的流动将不满足控制方程和边界条件。但是,残差用于构造系数矩阵。尽管在此设置中,似乎并不容易构建系数的全局矩阵,但在其他设置中,它可能会涉及很多。此技术将求解器例程与物理例程分开,因此使编码和调试过程变得容易。我们将与几个示例进行比较,以证明该技术的功能。

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