A Visit with the ∞-Laplace Equation
By M. Crandall. 2008
110 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Modeling and Simulation
View Paper: https://www.semanticscholar.org/paper/527f10e23334ff785bf72df3e222962d85c24f0d
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
- S. Armstrong
- Charles K. Smart
- Alessio Figalli
- Peiyong Wang
- Clayton Bjorland
- Luis Caffarelli
- Gunnar Gunnarsson
- M. Crandall
In Computational Theory and Mathematics
- S. Armstrong
- Charles K. Smart
- Alessio Figalli
- Peiyong Wang
- Clayton Bjorland
- Gunnar Gunnarsson
- Luis Caffarelli
- M. Crandall
In Modeling and Simulation
- Charles K. Smart
- S. Armstrong
- Alessio Figalli
- M. Crandall
- Gunnar Gunnarsson
- Luis Caffarelli
- Peiyong Wang
- Juan Luis V'azquez
Citations in the corpus
- Uniqueness of ∞-Harmonic Functions and the Eikonal Equation (2007, background): “It was shown in [6], Section 4, that the converse of (1.”
- A finite difference approach to the infinity Laplace equation and tug-of-war games (2009, methodology): “Following Crandall [8], we introduce the increasing slope estimates (5.7) and (5.8) for subsolutions of the infinity Laplace equation.”
- Nonlocal Tug‐of‐War and the Infinity Fractional Laplacian (2010, background): “In the limit ǫ → 0, the value function of this game is shown to solve the famous “infinity Laplacian” (see [6] and the references therein).”