Regularity Results for Nonlinear Elliptic Systems and Applications
By Alain Bensoussan, Jens Frehse. 2002
206 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/76abaf6cebe25f008414c334dc4576e91646a412
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
- Giuseppe Mingione
- Tuomo Kuusi
- Frank Duzaar
- Paolo Baroni
- Verena Bogelein
- Anna Zatorska-Goldstein
- Cristiana De Filippis
- Sun-Sig Byun
In Computational Mechanics
- Frank Duzaar
- Tuomo Kuusi
- Anna Zatorska-Goldstein
- Ermal Feleqi
- Giuseppe Mingione
- Martino Bardi
- P. Hasto
- Antonia Passarelli di Napoli
In Computational Theory and Mathematics
- Giuseppe Mingione
- Tuomo Kuusi
- Frank Duzaar
- Verena Bogelein
- Paolo Baroni
- Anna Zatorska-Goldstein
- Jan Kristensen
- Ermal Feleqi
Citations in the corpus
- Regularity of minima: An invitation to the dark side of the calculus of variations (2006, background): “A good reference for regularity results for elliptic systems is also [31].”
- Nonlinear elliptic systems and mean-field games (2016, methodology): “(54) Following the classical theory initiated by Friedman [32] and continued by Bensoussan and Frehse [14–16], we look at the Nash equilibria for the maximization of the pre-Hamiltonians with parameters x , p ∈ R, j = 1, .”
- Boundary Regularity in Variational Problems (2010, unknown): “Variational Calderón-Zygmund estimates 47 References 61”
- Harmonic type approximation lemmas (2009, methodology): “We also refer the reader to [9] for techniques related to Theorem 3.”
- Elliptic Boundary Value Problems of Second Order in Piecewise Smooth Domains (2006, background): “The regularity theory of weak solutions for quasilinear elliptic equations of the arbitrary order and elliptic systems as well as their solvability in a smooth domain are investigated in the monographs [181]- [183], [357, 99, 40 ].”
- A nonlinear Stein theorem (2014, background): “≤ c ( % R )β (∫ BR |V (Dvj)− (V (Dvj))BR | dx )1/t (38) for every t ∈ [1, 2] and again for c ≡ c(n,N, p).”
- Very weak solutions of nonlinear subelliptic equations (2005, background): “For the proof in the euclidean case see for instance [1], [10], [23].”