Finite element approximations of the three dimensional Monge-Ampère equation
By Susanne C. Brenner, Michael Neilan. 2012
51 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/e60f3ebfbc269134304215f520836a9b68c2fc54
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Danny C. Sorensen
- Alexandre Caboussat
- Michael Neilan
- Susanne C. Brenner
- Li-Yeng Sung
- Thirupathi Gudi
- Roland Glowinski
- Adam M. Oberman
In Computational Mechanics
- Michael Neilan
- Susanne C. Brenner
- Danny C. Sorensen
- Alexandre Caboussat
- Roland Glowinski
- Li-Yeng Sung
- Thirupathi Gudi
- Beatrice M. Riviere
In Computational Theory and Mathematics
- Danny C. Sorensen
- Alexandre Caboussat
- Roland Glowinski
- Li-Yeng Sung
- Thirupathi Gudi
- Michael Neilan
- Susanne C. Brenner
- Anthony Nouy
Citations in the corpus
- {C}^0$ penalty methods for the fully nonlinear Monge-Ampère equation (2011, methodology): “• The method and analysis can be extended to the three-dimensional setting [8].”
- A least-squares method for the numerical solution of the Dirichlet problem for the elliptic monge − ampère equation in dimension two (2013, methodology): “Perspectives include the extension of this methodology to other fully nonlinear elliptic equations in two and three dimensions of space in arbitrary domains [7, 26].”