Alexandroff–Bakelman–Pucci estimate for singular or degenerate fully nonlinear elliptic equations
By Gonzalo Dávila, Patricio Felmer, Alexander Quaas. 2009
56 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/18d03c14c05aa381a372c7dd75b22fcdf7282f3b
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In Applied Mathematics
- Alexander Quaas
- Edgard A. Pimentel
- Patricio Felmer
- G. Rampasso
- Anne C. Bronzi
- Gonzalo Dávila
- E. Teixeira
- Boyan Sirakov
In Computational Theory and Mathematics
- Alexander Quaas
- Edgard A. Pimentel
- Patricio Felmer
- G. Rampasso
- Anne C. Bronzi
- Gonzalo Dávila
- E. Teixeira
- Boyan Sirakov
In Mathematical Physics
Citations in the corpus
- Alexandroff-Bakelman-Pucci estimate and Harnack inequality for degenerate/singular fully non-linear elliptic equations (2009, unknown): “( ∫ Bd∩{u+M∂=Γ(u)} (f+0 ) n )1/n”
- Harnack inequality for singular fully nonlinear operators and some existence results (2010, background): “2 and ABP inequality in [16] is it natural to attempt the extension of the viscosity solution notion to the W 2,p( ) setting, developing an L p theory for Eq.”
- Regularity of solutions to a class of variable–exponent fully nonlinear elliptic equations (2018, background): “Regularity theory for degenerate/singular fully nonlinear equations in nondivergence form: |Du| F (Du) = f in B1, (6) has also attracted great attention in the past years, see [11, 12, 21, 26, 7, 8, 38] among several other works on this subject.”