Add to ORKGAbstract. We find interpretation using optimal mass transport theory for eigenvalue problems obtained as limits of the eigenvalue problems for the fractional p−Laplacian operators as p → +∞. We deal both with Dirichlet and Neumann boundary conditions. 1
This paper concerns minimization and maximization of the first eigenvalue in problems involving the ...
Abstract. We consider the eigenvalue problem for the fractional p−Laplacian in an open bounded, poss...
This paper concerns minimization and maximization of the first eigenvalue in problems involving the ...
We find an interpretation using optimal mass transport theory for eigenvalue problems obtained as li...
We find an interpretation using optimal mass transport theory for eigenvalue problems obtained as li...
Abstract. We analyze the behaviour as p→ ∞ of the first eigenvalue of the p−Laplacian with mixed bou...
The so-called eigenvalues and eigenfunctions of the infinite Laplacian ∆∞ are defined through an asy...
We consider the eigenvalue problem for the fractional p-Laplacian in an open bounded, possibly disco...
The so-called eigenvalues and eigenfunctions of the infinite Laplacian $\Delta_\infty$ are defined t...
The so-called eigenvalues and eigenfunctions of the infinite Laplacian $\Delta_\infty$ are defined t...
The so-called eigenvalues and eigenfunctions of the infinite Laplacian $\Delta_\infty$ are defined t...
The so-called eigenvalues and eigenfunctions of the infinite Laplacian $\Delta_\infty$ are defined t...
We study the eigenvalue problem for a system of fractional p-Laplacians, that is, (-Δp)ru=λαp|u|α-2u...
We analyze the behavior of the eigenvalues of the following non local mixed problem $\left\ \begina...
In this paper we analyze an eigenvalue problem related to the nonlocal p‐Laplace operator plus a pot...
This paper concerns minimization and maximization of the first eigenvalue in problems involving the ...
Abstract. We consider the eigenvalue problem for the fractional p−Laplacian in an open bounded, poss...
This paper concerns minimization and maximization of the first eigenvalue in problems involving the ...
We find an interpretation using optimal mass transport theory for eigenvalue problems obtained as li...
We find an interpretation using optimal mass transport theory for eigenvalue problems obtained as li...
Abstract. We analyze the behaviour as p→ ∞ of the first eigenvalue of the p−Laplacian with mixed bou...
The so-called eigenvalues and eigenfunctions of the infinite Laplacian ∆∞ are defined through an asy...
We consider the eigenvalue problem for the fractional p-Laplacian in an open bounded, possibly disco...
The so-called eigenvalues and eigenfunctions of the infinite Laplacian $\Delta_\infty$ are defined t...
The so-called eigenvalues and eigenfunctions of the infinite Laplacian $\Delta_\infty$ are defined t...
The so-called eigenvalues and eigenfunctions of the infinite Laplacian $\Delta_\infty$ are defined t...
The so-called eigenvalues and eigenfunctions of the infinite Laplacian $\Delta_\infty$ are defined t...
We study the eigenvalue problem for a system of fractional p-Laplacians, that is, (-Δp)ru=λαp|u|α-2u...
We analyze the behavior of the eigenvalues of the following non local mixed problem $\left\ \begina...
In this paper we analyze an eigenvalue problem related to the nonlocal p‐Laplace operator plus a pot...
This paper concerns minimization and maximization of the first eigenvalue in problems involving the ...
Abstract. We consider the eigenvalue problem for the fractional p−Laplacian in an open bounded, poss...
This paper concerns minimization and maximization of the first eigenvalue in problems involving the ...