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Discontinuous finite element methods for the simulation of rotating electrical machines
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P. Alotto, A. Bertoni, I. Perugia and D. Schōtzau, Discontinuous finite element methods for the simulation of rotating electrical machines, COMPEL 20 (2001) 448-462.
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COMPEL
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Alotto, P.1
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Perugia, I.3
Schotzau, D.4
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2
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Enhanced cell-centered finite differences for elliptic equations on general geometry
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T. Arbogast, C.N. Dawson, P.T. Keenan, M.F. Wheeler and I. Yotov, Enhanced cell-centered finite differences for elliptic equations on general geometry, SIAM J. Sci. Comput. 19 (1998) 404-425.
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SIAM J. Sci. Comput.
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Arbogast, T.1
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3
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0001198473
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Mixed finite elements for elliptic problems with tensor coefficients as cell-centered finite differences
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T. Arbogast, M.F. Wheeler and I. Yotov, Mixed finite elements for elliptic problems with tensor coefficients as cell-centered finite differences, SIAM J. Numer. Anal. 34(2) (1997) 828-852.
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SIAM J. Numer. Anal.
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Arbogast, T.1
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An a priori error analysis of the local discontinuous Galerkin method for elliptic problems
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P. Castillo, B. Cockburn, I. Perugia and D. Schötzau, An a priori error analysis of the local discontinuous Galerkin method for elliptic problems, SIAM J. Numer. Anal. 38(5) (2000) 1676-1706.
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Castillo, P.1
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Some extensions of the local discontinuous Galerkin method for convection-diffusion equations in multidimensions
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ed. J. Whiteman (Elsevier, Amsterdam)
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B. Cockburn and C. Dawson, Some extensions of the local discontinuous Galerkin method for convection-diffusion equations in multidimensions, in: Proc. of the Conf. on the Mathematics of Finite Elements and Applications: MAFELAPX, ed. J. Whiteman (Elsevier, Amsterdam, 2000) pp. 264-285.
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Proc. of the Conf. on the Mathematics of Finite Elements and Applications: MAFELAPX
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Cockburn, B.1
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0036931450
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Approximation of the velocity by coupling discontinuous Galerkin and mixed finite element methods for flow problems
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B. Cockburn and C. Dawson, Approximation of the velocity by coupling discontinuous Galerkin and mixed finite element methods for flow problems, Comput. Geosci. (this issue).
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Comput. Geosci.
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Cockburn, B.1
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The local discontinuous Galerkin finite element method for convection-diffusion systems
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B. Cockburn and C.W. Shu, The local discontinuous Galerkin finite element method for convection-diffusion systems, SIAM J. Numer. Anal. 35 (1998) 2440-2463.
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Cockburn, B.1
Shu, C.W.2
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A discontinuous hp finite element method for diffusion problems
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J.T. Oden and I. Babuška and C.E. Baumann, A discontinuous hp finite element method for diffusion problems, J. Comput. Phys. 146 (1998) 491-519.
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Oden, J.T.1
Babuška, I.2
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The coupling of local discontinuous Galerkin and conforming finite element methods
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to appear
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I. Perugia and D. Schötzau, The coupling of local discontinuous Galerkin and conforming finite element methods, J. Sci. Comput., to appear.
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J. Sci. Comput.
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Perugia, I.1
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14
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Improved energy estimates for interior penalty, constrained and discontinuous Galerkin methods for elliptic problems
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B. Rivière, M.F. Wheeler and V. Girault, Improved energy estimates for interior penalty, constrained and discontinuous Galerkin methods for elliptic problems. Part I, Comput. Geosci. 3 (1999) 337-360.
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Rivière, B.1
Wheeler, M.F.2
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15
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A priori error estimates for finite element methods based on discontinuous approximation spaces for elliptic problems
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B. Rivière, M.F. Wheeler and V. Girault, A priori error estimates for finite element methods based on discontinuous approximation spaces for elliptic problems, SIAM J. Numer. Anal. 39(3) (2001) 902-931.
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Rivière, B.1
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16
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0002650114
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Finite element and finite difference methods for continuous flows in porous media
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ed. R.E. Ewing, Frontiers in Applied Mathematics, (SIAM, Philadelphia, PA)
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T.F. Russell and M.F. Wheeler, Finite element and finite difference methods for continuous flows in porous media, in: The Mathematics of Reservoir Simulation, ed. R.E. Ewing, Frontiers in Applied Mathematics, Vol. 1 (SIAM, Philadelphia, PA, 1982) pp. 35-106.
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The Mathematics of Reservoir Simulation
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Russell, T.F.1
Wheeler, M.F.2
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0001581452
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hp-DGFEM for partial differential equations with non-negative characteristic form
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eds. B. Cockburnm, G.E. Karniadakis and C.W. Shu, Lecture Notes in Computational Science and Engineering, (Springer, New York)
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E. Süli, C. Schwab and P. Houston, hp-DGFEM for partial differential equations with non-negative characteristic form, in: First Internat. Symposium on Discontinuous Galerkin Methods, eds. B. Cockburnm, G.E. Karniadakis and C.W. Shu, Lecture Notes in Computational Science and Engineering, Vol. 11 (Springer, New York, 2000) pp. 221-230.
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First Internat. Symposium on Discontinuous Galerkin Methods
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Süli E. Schwab, C.1
Houston, P.2
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18
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0000802762
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An elliptic collocation-finite element method with interior penalties
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M.F. Wheeler, An elliptic collocation-finite element method with interior penalties, SIAM J. Numer. Anal. 15(1) (1978) 152-161.
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SIAM J. Numer. Anal.
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