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An efficient two-level finite element algorithm for the natural convection equations

机译:自然对流方程的高效两级有限元算法

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An efficient two-level finite element algorithm for solving the natural convection equations is developed and studied in this paper. By solving one small nonlinear system on a coarse mesh H and two large linearized problems on a fine mesh h = O(H7-6/2) with different loads, we can obtain an approximation solution (u~h,p~h, T~h) with the convergence rate of same order as the usual finite element solution, which involves one large nonlinear natural convection system on the same fine mesh h. Furthermore, compared with the results of Si's algorithm in 2011, the given algorithm costs less computed time to get almost the same precision.
机译:本文开发并研究了一种有效的求解自然对流方程的两级有限元算法。通过在一个粗网格H上求解一个小的非线性系统,并在不同载荷下在一个细网格h = O(H7-6 / 2)上求解两个大的线性化问题,我们可以获得一个近似解(u〜h,p〜h,T 〜h)的收敛速度与通常的有限元解的阶次相同,其中涉及在相同的精细网格h上的一个大型非线性自然对流系统。此外,与Si算法在2011年的结果相比,该算法花费更少的计算时间来获得几乎相同的精度。

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