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A Multilevel Multiscale Finite Volume Method
Proceedings, 2012The Multiscale Finite Volume (MsFV) method has been developed to efficiently solve reservoir-scale problems while conserving fine-scale details. The method employs two grid levels: a fine grid and a coarse grid. The latter is used to calculate a coarse solution to the original problem, which is interpolated to the fine mesh.
Kuenze Rouven, Lunati Ivan, Lee Seong H.
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Multiscale Methods in Astronomy
2006Wavelets have been used extensively for several years now in astronomy for many purposes, ranging from data filtering and deconvolution, to star and galaxy detection or cosmic ray removal. We review in this paper a range of methods and applications.
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Multiscale Methods for Elliptic Problems
Multiscale Modeling & Simulation, 2011In this paper we derive a framework for multiscale approximation of elliptic problems on standard and mixed form. The method presented is based on a splitting into coarse and fine scales together with a systematic technique for approximation of the fine scale part, based on the solution of decoupled localized subgrid problems.
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Multiscale Methods in Time and Space
2012The simulation of events on the atomistic scale is even with the increasing computer power still beyond the means. Thus in the last decades multiscale methods have been developed in order to cope with these problems. Here we present two different multiscale methods. The first method bridges multiscale phenomena in solids (e.g. cracks) from atomistic to
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A New Method of Predicting US and State-Level Cancer Mortality Counts for the Current Calendar Year
Ca-A Cancer Journal for Clinicians, 2004Ahmedin Jemal, Eric J Feuer
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