Search Results - "Salort, Ariel M."

Homogenization of Steklov eigenvalues with rapidly oscillating weights by Salort, Ariel M.

“…In this article we study the homogenization rates of eigenvalues of a Steklov problem with rapidly oscillating periodic weight functions. The results are…”
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A limiting problem for local/non-local p-Laplacians with concave–convex nonlinearities by da Silva, João Vitor, Salort, Ariel M.

“…In this manuscript, we deal with an equation involving a combination of quasi-linear elliptic operators of local and non-local nature with p -structure, and…”
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The first non-zero Neumann p-fractional eigenvalue by Del Pezzo, Leandro M., Salort, Ariel M.

“…In this work we study the asymptotic behavior of the first non-zero Neumann p-fractional eigenvalue λ1(s,p) as s→1− and as p→∞. We show that there exists a…”
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Precise homogenization rates for the Fučík spectrum by Salort, Ariel M.

“…Given a bounded domain Ω in R N , N ≥ 1 we study the homogenization of the weighted Fučík spectrum with Dirichlet boundary conditions. In the case of periodic…”
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Sharp regularity estimates for quasi-linear elliptic dead core problems and applications by da Silva, João Vítor, Salort, Ariel M.

“…In this manuscript we study geometric regularity estimates for quasi-linear elliptic equations of p -Laplace type ( 1 < p < ∞ ) with strong absorption…”
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A Hölder infinity Laplacian obtained as limit of Orlicz fractional Laplacians by Fernández Bonder, Julián, Pérez-Llanos, Mayte, Salort, Ariel M.

“…This paper concerns the study of the asymptotic behavior of the solutions to a family of fractional type problems on a bounded domain, satisfying homogeneous…”
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A limiting obstacle type problem for the inhomogeneous p-fractional Laplacian by da Silva, João Vitor, Salort, Ariel M.

“…In this manuscript we study an inhomogeneous obstacle type problem involving a fractional p -Laplacian type operator. First, we focus our attention in…”
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Eigenvalue homogenization for quasilinear elliptic equations with various boundary conditions by Julian Fernandez Bonder, Juan Pablo Pinasco, Ariel M. Salort

“…We study the rate of convergence for (variational) eigenvalues of several non-linear problems involving oscillating weights and subject to several types of…”
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Refined asymptotics for eigenvalues on domains of infinite measure by Bonder, Julián Fernández, Pinasco, Juan Pablo, Salort, Ariel M.

“…In this work we study the asymptotic distribution of eigenvalues in one-dimensional open sets. The method of proof is rather elementary, based on the Dirichlet…”
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Hardy inequalities in fractional Orlicz-Sobolev spaces by Salort, Ariel M.

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Regularity properties for p−dead core problems and their asymptotic limit as p by da Silva, João Vitor, Rossi, Julio D., Salort, Ariel M.

“…We study regularity issues and the limiting behavior as p→∞ of non‐negative solutions for elliptic equations of p−Laplacian type (2⩽p<∞) with a strong…”
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Regularity properties for p−dead core problems and their asymptotic limit as p: REGULARITY FOR p−DEAD CORE PROBLEMS by da Silva, João Vitor, Rossi, Julio D., Salort, Ariel M.

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Uniform stability of the ball with respect to the first Dirichlet and Neumann infinity-eigenvalues by Joao Vitor da Silva, Julio D. Rossi, Ariel M. Salort

“…In this note we analyze how perturbations of a ball $ B_r \subset \mathbb{R}^n$ behaves in terms of their first (non-trivial) Neumann and Dirichlet…”
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Convergence rate for some quasilinear eigenvalues homogenization problems by Bonder, Julián Fernández, Pinasco, Juan P., Salort, Ariel M.

“…In this work we study the homogenization problem for nonlinear eigenvalues of some quasilinear elliptic operators. We obtain an explicit order of convergence…”
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Lower bounds for Orlicz eigenvalues by Salort, Ariel M

“…In this article we consider the following weighted nonlinear eigenvalue problem for the $g-$Laplacian $$ -\mathop{\text{ div}}\left( g(|\nabla u|)\frac{\nabla…”
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Homogenization of Steklov eigenvalues with rapidly oscillating weights by Salort, Ariel M

“…In this article we study the homogenization rates of eigenvalues of a Steklov problem with rapidly oscillating periodic weight functions. The results are…”
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Eigenvalues and minimizers for a non-standard growth non-local operator by Salort, Ariel M

“…In this article we study eigenvalues and minimizers of a fractional non-standard growth problem. We prove several properties on this quantities and their…”
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Stability of solutions for nonlocal problems by Bonder, Julián Fernández, Salort, Ariel M

“…In this paper we deal with the stability of solutions of fractional $p-$Laplace problems with nonlinear sources when the fractional parameter $s$ goes to 1. We…”
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Homogenization of Fucik eigenvalues by optimal partition methods by Salort, Ariel M

“…Given a bounded domain $\Omega$ in $\mathbb{R}^N$, $N\geq 1$ we study the asymptotic behavior as $\varepsilon \to 0$ of the eigencurves of $$ -\Delta_p…”
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Fractional order Orlicz-Sobolev spaces by Bonder, Julián Fernández, Salort, Ariel M

“…In this paper we define the fractional order Orlicz-Sobolev spaces, and prove its convergence to the classical Orlicz-Sobolev spaces when the fractional…”
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