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Mimetic scalar products of discrete differential forms

机译:离散微分形式的模拟标量积

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摘要

We propose a strategy for the systematic construction of the mimetic inner products on cochain spaces for the numerical approximation of partial differential equations on unstructured polygonal and polyhedral meshes. The mimetic inner products are locally built in a recursive way on each k-cell and, then, globally assembled. This strategy is similar to the implementation of the finite element methods. The effectiveness of this approach is documented by deriving mimetic discretizations and testing their behavior on a set of problems related to the Maxwell equations.
机译:我们提出了一种在共链空间上系统构建拟态内积的策略,用于非结构化多边形和多面体网格上偏微分方程的数值逼近。模拟内部产品以递归方式在每个k单元上本地构建,然后全局组装。此策略类似于有限元方法的实现。通过推导模拟离散化并在与麦克斯韦方程有关的一组问题上测试其行为,证明了这种方法的有效性。

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