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Galerkin finite difference Laplacian operators on isolated unstructured triangular meshes by linear combinations

机译:基于线性组合的孤立非结构三角网格上的Galerkin有限差分拉普拉斯算子

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The Galerkin weighted residual technique using linear triangular weight functions is employed to develop finite difference formulae in Cartesian coordinates for the Laplacian operator on isolated unstructured triangular grids. The weighted residual coefficients associated with the weak formulation of the Laplacian operator along with linear combinations of the residual equations are used to develop the algorithm. The algorithm was tested for a wide variety of unstructured meshes and found to give satisfactory results.

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