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Finite element methods for fully nonlinear second order PDEs based on a discrete Hessian with applications to the Monge-Ampère equation.

M. Neilan. J. Comput. Appl. Math., (2014)

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A Modified Characteristic Finite Element Method for a Fully Nonlinear Formulation of the Semigeostrophic Flow Equations.X. Feng, and M. Neilan. SIAM J. Numerical Analysis, 47 (4): 2952-2981 (2009)Exact sequences on Worsey-Farin Splits.J. Guzmán, A. Lischke, and M. Neilan. CoRR, (2020)Divergence-free Scott-Vogelius Elements on Curved Domains.M. Neilan, and M. Otus. SIAM J. Numer. Anal., 59 (2): 1090-1116 (2021)Finite element approximations of general fully nonlinear second order elliptic partial differential equations based on the vanishing moment method.X. Feng, and M. Neilan. Comput. Math. Appl., 68 (12): 2182-2204 (2014)On the Divergence Constraint in Mixed Finite Element Methods for Incompressible Flows.V. John, A. Linke, C. Merdon, M. Neilan, and L. Rebholz. SIAM Rev., 59 (3): 492-544 (2017)A \(C^0\) interior penalty method for a von Kármán plate.S. Brenner, M. Neilan, A. Reiser, and L. Sung. Numerische Mathematik, 135 (3): 803-832 (2017)A Note on the Shape Regularity of Worsey-Farin Splits.S. Gong, J. Guzmán, and M. Neilan. CoRR, (2022)The Scott-Vogelius Method for Stokes Problem on Anisotropic Meshes.K. Kean, M. Neilan, and M. Schneier. CoRR, (2021)Finite element methods for fully nonlinear second order PDEs based on a discrete Hessian with applications to the Monge-Ampère equation.M. Neilan. J. Comput. Appl. Math., (2014)Pressure-robustness in quasi-optimal a priori estimates for the Stokes problem.A. Linke, C. Merdon, and M. Neilan. CoRR, (2019)

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Disambiguation of "Neilan, Michael"

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Finite element methods for fully nonlinear second order PDEs based on a discrete Hessian with applications to the Monge-Ampère equation.

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Michael Bode

Michael Liecke

Michael Schoierer

Michael Krug

Michael Bernateck

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Disambiguation of "Neilan, Michael"

copydeleteadd this publication to your clipboardcommunity posthistory of this postURLDOIBibTeXEndNoteAPAChicagoDIN 1505HarvardMSOffice XML Finite element methods for fully nonlinear second order PDEs based on a discrete Hessian with applications to the Monge-Ampère equation.

Please choose a person to relate this publication to

Michael Bode

Michael Liecke

Michael Schoierer

Michael Krug

Michael Bernateck

Other publications of authors with the same name

Disambiguation

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URL
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Finite element methods for fully nonlinear second order PDEs based on a discrete Hessian with applications to the Monge-Ampère equation.