Convergence of a Discontinuous Galerkin Method For the Miscible Displacement Under Minimal Regularity

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dc.contributor.authorRivière, Béatrice M.
dc.contributor.authorWalkington, Noel
dc.date.accessioned2018-06-19T17:45:07Z
dc.date.available2018-06-19T17:45:07Z
dc.date.issued2009-05
dc.date.noteMay 2009
dc.description.abstractDiscontinuous Galerkin time discretizations are combined with the mixed finite element and continuous finite element methods to solve the miscible displacement problem. Stable schemes of arbitrary order in space and time are obtained. Under minimal regularity assumptions on the data, convergence of the scheme is proved by using compactness results for functions that may be discontinuous in time.
dc.format.extent28 pp
dc.identifier.citationRivière, Béatrice M. and Walkington, Noel. "Convergence of a Discontinuous Galerkin Method For the Miscible Displacement Under Minimal Regularity." (2009) <a href="https://hdl.handle.net/1911/102123">https://hdl.handle.net/1911/102123</a>.
dc.identifier.digitalTR09-18
dc.identifier.urihttps://hdl.handle.net/1911/102123
dc.language.isoeng
dc.titleConvergence of a Discontinuous Galerkin Method For the Miscible Displacement Under Minimal Regularity
dc.typeTechnical report
dc.type.dcmiText
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