Singular viscosity solutions to fully nonlinear elliptic equations
By Nikolai Nadirashvili, Serge G. Vladut. 2008
67 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/794fe3b6a57d3349a3ccd77dfa4285f2867c2654
How researchers see this paper
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In Applied Mathematics
- S. Armstrong
- Charles K. Smart
- Edgard A. Pimentel
- Boyan Sirakov
- Luis Silvestre
- E. Teixeira
- Zhongwei Shen
- Jean-Christophe Mourrat
In Computational Theory and Mathematics
- S. Armstrong
- Charles K. Smart
- Edgard A. Pimentel
- Boyan Sirakov
- Luis Silvestre
- E. Teixeira
- Zhongwei Shen
- Jean-Christophe Mourrat
Citations in the corpus
- Fundamental solutions of homogeneous fully nonlinear elliptic equations (2009, background): “1) is u ∈ C loc , for some constant γ > 0 which depends on the operator F (see [7, 29, 22]).”
- Sharp hessian integrability estimates for nonlinear elliptic equations: an asymptotic approach (2015, background): “ates were available for any uniformly elliptic fully nonlinear equation challenged the community for over thirty years. The problem was settled in the negative by N. Nadirashvili and S. Vla˘du¸t, see [21, 22, 23]. We also mention here the examples from [7] of linear elliptic operators with piecewise”
- Partial regularity of solutions of fully nonlinear, uniformly elliptic equations (2011, background): “In fact, a counterexample to C(1,1) regularity was presented in [9], and therefore the best available regularity for solutions of (1.”