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A numerical study of primal mixed finite element approximations of Darcy equations

机译:Darcy方程的原始混合有限元逼近的数值研究

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A numerical study of several finite element approximations for the primal mixed formulation of the Darcy equations is presented. In all cases the pressure is approximated by continuous piecewise-linear functions. The difference between each scheme is in the choice of the finite element approximation space for the velocity. Numerical tests confirm the theoretical convergence of some of these schemes and we investigate the convergence properties of schemes for which theoretical results are not available. Numerical results for some 2D problems suggest that some of the new schemes provide better convergence properties for the velocity.
机译:给出了达西方程原始混合公式的几个有限元逼近的数值研究。在所有情况下,压力都是通过连续的分段线性函数来近似的。每种方案之间的差异在于对速度的有限元近似空间的选择。数值测试证实了其中一些方案的理论收敛性,我们研究了没有理论结果的方案的收敛性。一些二维问题的数值结果表明,某些新方案为速度提供了更好的收敛性。

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