Search Results - "Salort, A. M"

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  1. 1

    Asymptotic Behaviours in Fractional Orlicz–Sobolev Spaces on Carnot Groups by Capolli, M., Maione, A., Salort, A. M., Vecchi, E.

    Published in The Journal of geometric analysis (01-03-2021)
    “…In this article, we define a class of fractional Orlicz–Sobolev spaces on Carnot groups, and in the spirit of the celebrated results of…”
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    Journal Article
  2. 2

    Continuity of solutions for the phi-Laplacian operator by Cantizano, N. A, Salort, A. M, Spedaletti, J. F

    Published 20-02-2020
    “…In this paper we give sufficient conditions to obtain continuity results of solutions for the so called {\em $\phi-$Laplacian} $\Delta_\phi$ with respect to…”
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    Journal Article
  3. 3

    H-$convergence result for nonlocal elliptic-type problems via Tartar's method by Bonder, J. Fernandez, Ritorto, A, Salort, A. M

    Published 30-05-2016
    “…In this work we obtain a compactness result for the $H-$convergence of a family of nonlocal and nonlinear monotone elliptic-type problems by means of Tartar's…”
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    Journal Article
  4. 4

    Eigenvalue homogenization problem with indefinite weights by Bonder, J. Fernández, Pinasco, J. P, Salort, A. M

    Published 15-04-2015
    “…In this work we study the homogenization problem for nonlinear elliptic equations involving $p-$Laplacian type operators with sign changing weights. We study…”
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    Journal Article
  5. 5

    A Lyapunov type Inequality for Indefinite Weights and Eigenvalue Homogenization by Bonder, J. Fernández, Pinasco, J. P, Salort, A. M

    Published 09-04-2015
    “…In this paper we prove a Lyapunov type inequality for quasilinear problems with indefinite weights. We show that the first eigenvalue is bounded below in terms…”
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  6. 6

    Refined asymptotics for eigenvalues on domains of infinite measure by Bonder, J. Fernandez, Pinasco, J. P, Salort, A. M

    Published 12-06-2009
    “…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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    Journal Article