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The Schur complement Method as a Fast Parallel Solver for elliptic Partial differential Equations in Oceanography

机译:Schur补数法作为海洋学中椭圆偏微分方程的快速并行求解器

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摘要

Elliptic PDEs with variable coefficients in a domain with complex geometry occur in many ocean models. The parallelization of the elliptic solver by the shur complement method is presented for the ice-ocean model BRIOS. The Schur complement method is usually employed as an iterative solver, but for this special class of elliptic problems the direct approach with an explicitly inverted Schur complement matrix proves to be very well suited.
机译:在具有复杂几何形状的域中,系数可变的椭圆形PDE出现在许多海洋模型中。针对海洋模型BRIOS,提出了通过shur补充法实现的椭圆求解器的并行化。通常将Schur补码方法用作迭代求解器,但是对于这类特殊的椭圆问题,采用显式倒置Schur补码矩阵的直接方法证明非常适合。

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