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Benchmark results for testing adaptive finite element eigenvalue procedures

机译:测试自适应有限元特征值程序的基准结果

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摘要

A discontinuous Galerkin method, with hp-adaptivity based on the approximate solution of appropriate dual problems, is employed for highly-accurate eigenvalue computations on a collection of benchmark examples. After demonstrating the effectivity of our computed error estimates on a few well-studied examples, we present results for several examples in which the coefficients of the partial-differential operators are discontinuous. The problems considered here are put forward as benchmarks upon which other adaptive methods for computing eigenvalues may be tested, with results compared to our own.
机译:在适当的对偶问题的近似解的基础上,采用具有hp适应性的不连续Galerkin方法,对一组基准示例进行高精度的特征值计算。在一些经过充分研究的示例上证明了我们计算出的误差估计的有效性之后,我们给出了一些示例的结果,其中偏微分算子的系数不连续。这里考虑的问题作为基准,可以用来测试其他计算特征值的自适应方法,并与我们自己的结果进行比较。

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