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Computational scales of Sobolev norms with application to preconditioning

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Computational scales of Sobolev norms with application to preconditioning

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Abstract. This paper provides a framework for developing computationally efficient multilevel preconditioners and representations for Sobolev norms. Specifically, given a Hilbert space V and a nested sequence of subspaces V1 V2 . . . V , we construct operators which are spectrally equivalent to those of the form A = k

James H. Bramble, Joseph E. Pasciak, Panayot Vassi

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Computationally Efficient | MOC 2000 | Operator | Sobolev Norms |

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Added	19 Dec 2010
Updated	19 Dec 2010
Type	Journal
Year	2000
Where	MOC
Authors	James H. Bramble, Joseph E. Pasciak, Panayot Vassilevski

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