Existence results for a class of Kirchhoff type systems with Caffarelli-Kohn-Nirenberg exponents
Analele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica, 2016 This paper is concerned with the existence of positive solutions for a class of infinite semipositone kirchhoff type systems with singular weights. Our aim is to establish the existence of positive solution for λ large enough.
Afrouzi G. A., Zahmatkesh H., Shakeri S.
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Liouville-type theorems for elliptic equations in half-space with mixed boundary value conditions
Advances in Nonlinear Analysis, 2016 In this paper we study the nonexistence of solutions, which are stable or stable outside a compact set, possibly unbounded and sign-changing, of some nonlinear elliptic equations with mixed boundary value conditions.
Harrabi Abdellaziz, Rahal Belgacem
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Characterization of balls through optimal concavity for potential functions [PDF]
, 2012 Let $p\in(1,n)$. If $\Omega$ is a convex domain in $\rn$ whose $p$-capacitary potential function $u$ is $(1-p)/(n-p)$-concave (i.e.
Salani, Paolo
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Uniqueness of solution for elliptic problems with non-linear boundary conditions [PDF]
, 2006 In this paper we present results of uniqueness for an elliptic problem with nonlinear boundary conditions.Ministerio de Ciencia y ...
Morales Rodrigo, Cristian +1 more
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Boundary optimal control of time-space SIR model with nonlinear Robin boundary condition. [PDF]
Int J Dyn Control, 2022 Essoufi EH, Zafrar A.
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Existence results for an elliptic DirichletI problem
Le Matematiche, 2011 The main purpose of this paper is to present recent existence results for an elliptic eigenvalue Dirichlet problem. Precisely, our method ensures the existence of an exactly determined open interval (possibly unbounded) of positive parameters for which ...
Giuseppina D'Aguì +1 more
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Advances in Nonlinear AnalysisThis article is devoted to studying the existence of positive solutions to the following fractional Choquard equation: (−Δ)su+u=∫Ω∣u(y)∣p∣x−y∣N−αdy∣u∣p−2u+ε∫Ω∣u(y)∣2α,s*∣x−y∣N−αdy∣u∣2α,s*−2u,inΩ,u=0,onRN\Ω,\left\{\begin{array}{ll}{\left(-\Delta )}^{s}u+u=
Ye Fumei, Yu Shubin, Tang Chun-Lei
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Classification of stable solutions for non-homogeneous higher-order elliptic PDEs. [PDF]
J Inequal Appl, 2017 Harrabi A, Rahal B, Hamdani MK.
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Degenerate triply nonlinear problems with nonhomogeneous boundary conditions
Open Mathematics, 2010 Ammar Kaouther
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Topological tools for the prescribed scalar curvature problem on S n
Open Mathematics, 2014 Abuzaid Dina +3 more
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