Results 51 to 60 of about 1,279 (100)
Nonautonomous fractional problems with exponential growth [PDF]
arXiv, 2014 We study a class of nonlinear non-autonomous nonlocal equations with subcritical and critical exponential nonlinearity. The involved potential can vanish at infinity.
arxiv
Boundary regularity of an isotropically censored nonlocal operator. [PDF]
Calc Var Partial Differ Equ, 2023 Chan H.
europepmc +1 more source
A fractional eigenvalue problem in $\mathbb{R}^N$ [PDF]
arXiv, 2015 We prove that a linear fractional operator with an asymptotically constant lower order term in the whole space admits eigenvalues.
arxiv
Singular Fractional Choquard Equation with a Critical Nonlinearity and a Radon measure [PDF]
arXiv, 2020 This article concerns about the existence of a positive SOLA (Solutions Obtained as Limits of Approximations) for the following singular critical Choquard problem involving fractional power of Laplacian and a critical Hardy potential.
arxiv
A Nonhomogeneous Fractional p-Kirchhoff Type Problem Involving Critical Exponent in ℝN
Advanced Nonlinear Studies, 2017 This paper concerns itself with the nonexistence and multiplicity of solutions for the following fractional Kirchhoff-type problem involving the critical Sobolev exponent:
Xiang Mingqi, Zhang Binlin, Zhang Xia
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Global compactness results for nonlocal problems [PDF]
arXiv, 2016 We obtain a Struwe type global compactness result for a class of nonlinear nonlocal problems involving the fractional $p-$Laplacian operator and nonlinearities at critical growth.
arxiv
Perron's Method and Wiener's Theorem for a Nonlocal Equation [PDF]
arXiv, 2016 We study the Dirichlet problem for non-homogeneous equations involving the fractional $p$-Laplacian. We apply Perron's method and prove Wiener's resolutivity theorem.
arxiv
A fractional order Covid-19 epidemic model with Mittag-Leffler kernel. [PDF]
Chaos Solitons Fractals, 2021 Khan H +5 more
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Multiple concentrating solutions for a fractional (p, q)-Choquard equation
Advanced Nonlinear StudiesWe focus on the following fractional (p, q)-Choquard problem: (−Δ)psu+(−Δ)qsu+V(εx)(|u|p−2u+|u|q−2u)=1|x|μ*F(u)f(u) in RN,u∈Ws,p(RN)∩Ws,q(RN),u>0 in RN, $\begin{cases}{\left(-{\Delta}\right)}_{p}^{s}u+{\left(-{\Delta}\right)}_{q}^{s}u+V\left(\varepsilon ...
Ambrosio Vincenzo
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Advances in Nonlinear Analysis, 2019 This paper concerns the existence and multiplicity of solutions for the Schrődinger–Kirchhoff type problems involving the fractional p–Laplacian and critical exponent.
Xiang Mingqi +2 more
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