Treffer 1 - 8 von 8 für Suche 'Boumazourh, A.', Suchdauer: 0,46s Treffer weiter einschränken
  1. 1
    Existence Results for Fractional p(x, .)-Laplacian Problem Via the Nehari Manifold Approach

    Existence Results for Fractional p(x, .)-Laplacian Problem Via the Nehari Manifold Approach von Azroul, E., Benkirane, A., Boumazourh, A., Shimi, M.


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  2. 2
    Correction To: Existence Results for Fractional p(x, .)-Laplacian Problem Via the Nehari Manifold Approach

    Correction To: Existence Results for Fractional p(x, .)-Laplacian Problem Via the Nehari Manifold Approach von Azroul, E., Benkirane, A., Boumazourh, A., Shimi, M.


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  3. 3
    On a class of fractional systems with nonstandard growth conditions

    On a class of fractional systems with nonstandard growth conditions von Boumazourh, Athmane, Azroul, Elhoussine


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  4. 4
    Leray-Schauder’s solution for a nonlocal problem in a fractional Orlicz-Sobolev space

    Leray-Schauder’s solution for a nonlocal problem in a fractional Orlicz-Sobolev space von Boumazourh, Athmane, Srati, Mohammed


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  5. 5
    Existence of Solutions for a Class of Fractional Kirchhoff-type Systems in $\mathbb{R}^N$ with Non-standard Growth

    Existence of Solutions for a Class of Fractional Kirchhoff-type Systems in $\mathbb{R}^N$ with Non-standard Growth von Azroul, Elhoussine, Boumazourh, Athmane, Chung, Nguyen Thanh


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  6. 6
    Existence of Solutions for a Class of Fractional Kirchhoff-type Systems in ℝ N with Non-standard Growth

    Existence of Solutions for a Class of Fractional Kirchhoff-type Systems in ℝ N with Non-standard Growth von Azroul, Elhoussine, Boumazourh, Athmane, Chung, Nguyen Thanh


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  7. 7
    On positive weak solutions for a class of weighted (p(.), q(.))−Laplacian systems

    On positive weak solutions for a class of weighted (p(.), q(.))−Laplacian systems von Azroul, Elhoussine, Boumazourh, Athmane, Srati, Mohammed


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  8. 8
    A Sub-supersolutions Method for a Class of Weighted (p(.), q(.))-Laplacian Systems

    A Sub-supersolutions Method for a Class of Weighted (p(.), q(.))-Laplacian Systems von Azroul, Elhoussine, Boumazourh, Athmane


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