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A POSTERIORI ERROR ESTIMATION FOR THE DISCRETE DUALITY FINITE VOLUME DISCRETIZATION OF THE LAPLACE EQUATION

机译:Laplace方程离散对偶有限体积离散的Posteriori误差估计

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摘要

An efficient and fully computable a posteriori error bound is derived for the discrete duality finite volume discretization of the Laplace equation on very general two-dimensional meshes. The main ingredients are the equivalence of this method with a finite element like scheme and tools from the finite element framework. Numerical tests are performed with a stiff solution on highly nonconforming locally refined meshes and with a singular solution on triangular meshes.
机译:对于非常普通的二维网格上的Laplace方程的离散对偶有限体积离散,推导了一种有效且可完全计算的后验误差界。主要成分是这种方法与有限元(如方案和有限元框架中的工具)的等效性。在高度不合格的局部细化网格上使用刚性解进行数值测试,而在三角形网格上使用奇异解进行数值测试。

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