Non-coercive Linear Elliptic Problems
By Jérôme Droniou. 2002
74 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/f7f6dba9564a74fcd8ae283450b0f3155cc5327b
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
- Claire Chainais-Hillairet
- Juan Luis V'azquez
- Mario Ohlberger
- Timothy J. Barth
- Jérôme Droniou
- Matteo Bonforte
- A. Audrito
- G. Grillo
In Computational Theory and Mathematics
- Claire Chainais-Hillairet
- Juan Luis V'azquez
- Mario Ohlberger
- Timothy J. Barth
- Jérôme Droniou
- A. Audrito
- Matteo Bonforte
- G. Grillo
In Mathematical Physics
- Claire Chainais-Hillairet
- Juan Luis V'azquez
- Timothy J. Barth
- Mario Ohlberger
- Jérôme Droniou
- Matteo Bonforte
- G. Grillo
- A. Audrito
Citations in the corpus
- Finite-volume schemes for noncoercive elliptic problems with Neumann boundary conditions (2008, methodology): “Droniou in [4] in the case of Dirichlet, Fourier and mixed boundary conditions.”
- Noncoercive convection–diffusion elliptic problems with Neumann boundary conditions (2009, background): “for instance [12] for the study with other boundary conditions.”
- Finite Volume Methods: Foundation and Analysis (2004, background): “Note that this has been proved even in the noncoercive case; see Droniou, 2002.”