We present a new, easy, and elementary proof of Jensen’s Theorem on the uniqueness of infinity harmonic functions. The idea is to pass to a finite difference equation by taking maximums and minimums over small balls
Abstract. We study local behavior of infinity-harmonic functions, in particu-lar, the extreme values...
Dissertação de Mestrado em Matemática apresentada à Faculdade de Ciências e Tecnologia da Universida...
Aim of this note is to study the infinity Laplace operator and the corresponding Absolutely Minimizi...
A real-valued function $u$ is said to be {it infinity harmonic} if it solves the nonlinear degenerat...
We employ Riemannian jets which are adapted to the Riemannian ge-ometry to obtain the existence-uniq...
We examine the relationship between infinity harmonic functions, absolutely minimizing Lipschitz ext...
We examine the relationship between infinity harmonic functions, absolutely minimizing Lipschitz ext...
Abstract. We propose a new method for showing C1,α regularity for solutions of the infinity Laplacia...
Abstract. We investigate a version of the Phragmén–Lindelöf theorem for solutions of the equation ...
Gardiner SJ, Hansen W. Boundary sets where harmonic functions may become infinite. Mathematische Ann...
We study local behavior of infinity-harmonic functions, in particular, the extreme values of such f...
We employ Riemannian jets which are adapted to the Riemannian geometry to obtain the existence-uniqu...
Includes bibliographical references (leaf 49)The problem of uniqueness for entire harmonic functions...
In this talk, I will describe a uniqueness result of absolute minimizers of Hamiltonian functions H(...
[EN] Define h(infinity)(E) as the subspace of C-infinity((B) over bar, E) consisting of all harmonic...
Abstract. We study local behavior of infinity-harmonic functions, in particu-lar, the extreme values...
Dissertação de Mestrado em Matemática apresentada à Faculdade de Ciências e Tecnologia da Universida...
Aim of this note is to study the infinity Laplace operator and the corresponding Absolutely Minimizi...
A real-valued function $u$ is said to be {it infinity harmonic} if it solves the nonlinear degenerat...
We employ Riemannian jets which are adapted to the Riemannian ge-ometry to obtain the existence-uniq...
We examine the relationship between infinity harmonic functions, absolutely minimizing Lipschitz ext...
We examine the relationship between infinity harmonic functions, absolutely minimizing Lipschitz ext...
Abstract. We propose a new method for showing C1,α regularity for solutions of the infinity Laplacia...
Abstract. We investigate a version of the Phragmén–Lindelöf theorem for solutions of the equation ...
Gardiner SJ, Hansen W. Boundary sets where harmonic functions may become infinite. Mathematische Ann...
We study local behavior of infinity-harmonic functions, in particular, the extreme values of such f...
We employ Riemannian jets which are adapted to the Riemannian geometry to obtain the existence-uniqu...
Includes bibliographical references (leaf 49)The problem of uniqueness for entire harmonic functions...
In this talk, I will describe a uniqueness result of absolute minimizers of Hamiltonian functions H(...
[EN] Define h(infinity)(E) as the subspace of C-infinity((B) over bar, E) consisting of all harmonic...
Abstract. We study local behavior of infinity-harmonic functions, in particu-lar, the extreme values...
Dissertação de Mestrado em Matemática apresentada à Faculdade de Ciências e Tecnologia da Universida...
Aim of this note is to study the infinity Laplace operator and the corresponding Absolutely Minimizi...