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dc.contributor.advisorCastillo, Paul E.
dc.contributor.authorNavarro-Navarro, Jhonny E.
dc.date.accessioned2019-04-15T15:50:42Z
dc.date.available2019-04-15T15:50:42Z
dc.date.issued2006
dc.identifier.urihttps://hdl.handle.net/handle/20.500.11801/1988
dc.description.abstractThe numerical solutions of Partial Differential Equations calculated from a finite difference scheme or finite element scheme generally present errors in amplitude, due to dissipation, and errors in phase due to dispersion. Thus, if we have control over the dissipation and dispersion, we should have numerical solutions closer to real solutions. The objective of this work is to analyze the dissipation, dispersion and stability properties of the Local Discontinuous Galerkin method.en_US
dc.description.abstractLas soluciones numéricas de una ecuación diferencial parcial calculada por un método de diferencia finita o por un método de elemento finito generalmente presentan errores en amplitud, debido a disipación y errores en fase, debido a dispersión. De ahí, que si es posible tener control sobre la disipación y la dispersión, podríamos tener soluciones numéricas más cercanas a la solución real. El objetivo de este trabajo es analizar las propiedades de disipación, dispersión y estabilidad del método “Local Discontinuous Galerkin”.en_US
dc.language.isoSpanishen_US
dc.subjectLocal discontinuous Galerkinen_US
dc.titleAnálisis de algunas propiedades del método “local discontinuous galerkin”en_US
dc.typeThesisen_US
dc.rights.licenseAll rights reserveden_US
dc.rights.holder(c) 2006 Jhonny E. Navarro-Navarroen_US
dc.contributor.committeeCáceres, Luis F.
dc.contributor.committeePortnoy, Arturo
dc.contributor.representativeVelázquez, Esov
thesis.degree.levelM.S.en_US
thesis.degree.disciplineApplied Mathematicsen_US
dc.contributor.collegeCollege of Arts and Sciences - Sciencesen_US
dc.contributor.departmentDepartment of Mathematicsen_US
dc.description.graduationYear2006en_US


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