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Disambiguation of "Eymard, Robert"

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Finite volume approximation of a diffusion-dissolution model and application to nuclear waste storage.

, , , , and . Mathematics and Computers in Simulation, 81 (10): 2001-2017 (2011)

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To differ between persons with the same name, the academic degree and the title of an important publication will be displayed. You can also use the button next to the name to display some publications already assigned to the person.

Robert Henzel University of Stuttgart

Dr. rer. nat. Robert Seyfang University of Stuttgart

Dr. rer. pol. Robert Rose University of Stuttgart

PD Dr. Robert Dinnebier University of Stuttgart

Robert Wipperfürth University of Stuttgart

 

Other publications of authors with the same name

Convergence of a finite volume scheme for nonlinear degenerate parabolic equations., , , and . Numerische Mathematik, 92 (1): 41-82 (2002)A mixed finite volume scheme for anisotropic diffusion problems on any grid., and . Numerische Mathematik, 105 (1): 35-71 (2006)Finite volume method., , and . Scholarpedia, 5 (6): 9835 (2010)A collocated finite volume scheme to solve free convection for general non-conforming grids., , and . J. Comput. Physics, 228 (6): 2296-2311 (2009)RTk mixed finite elements for some nonlinear problems., , and . Mathematics and Computers in Simulation, (2015)A convergent finite element-finite volume scheme for the compressible Stokes problem. Part II: the isentropic case., , , and . Math. Comput., 79 (270): 649-675 (2010)Convergence Analysis of a Colocated Finite Volume Scheme for the Incompressible Navier-Stokes Equations on General 2D or 3D Meshes., , and . SIAM J. Numerical Analysis, 45 (1): 1-36 (2007)A finite volume scheme for nonlinear parabolic equations derived from one-dimensional local dirichlet problems., , and . Numerische Mathematik, 102 (3): 463-495 (2006)Convergence of a finite volume scheme for nonlinear degenerate parabolic equations., , , and . Numerische Mathematik, 92 (1): 41-82 (2002)Unified Convergence Analysis of Numerical Schemes for a Miscible Displacement Problem., , , and . Foundations of Computational Mathematics, 19 (2): 333-374 (2019)