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Concentration phenomena for the fractional relativistic Schrödinger–Choquard equation
Communications in Contemporary MathematicsWe consider the fractional relativistic Schrödinger–Choquard equation [Formula: see text] where [Formula: see text] is a small parameter, [Formula: see text], [Formula: see text], [Formula: see text], [Formula: see text], [Formula: see text] is the fractional relativistic Schrödinger operator, [Formula: see text] is a continuous potential having a ...
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Multiplicity and Concentration Results for a Fractional Choquard Equation
2020This chapter deals with the following class of nonlinear fractional Choquard problems: $$\displaystyle \left \{ \begin {array}{ll} \operatorname {\mathrm {\varepsilon }}^{2s}(-\Delta )^{s} u + V(x)u = \operatorname {\mathrm {\varepsilon }}^{\mu -N}\left (\frac {1}{|x|{ }^{\mu }}*F(u)\right )f(u) &\mbox{ in } \mathbb {R}^{N},\\ u\in H^{s}(\mathbb {R}
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Soliton Solutions for Fractional Choquard Equations
Progress in Fractional Differentiation and Applications, 2021openaire +2 more sources
Multiplicity and Concentration Properties for Fractional Choquard Equations with Exponential Growth
The Journal of Geometric AnalysiszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shuaishuai Liang +2 more
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Concentration phenomena for a fractional Choquard–Kirchhoff equation with magnetic field
Journal of Mathematical PhysicsBy using the variational methods and the Ljusternik–Schnirelmann theory, we investigate the multiplicity and concentration of positive solutions for a fractional Choquard–Kirchhoff equation with magnetic field.
Tiantian Liu, Aixia Qian
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Normalized solutions of fractional Choquard equation with critical nonlinearity
Differential and Integral Equations, 2023Zhaosheng Feng, Xiaoming He, Yuxi Meng
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Normalized Ground States for the Critical Fractional Choquard Equation with a Local Perturbation
Journal of Geometric Analysis, 2022Xiaoming He, Vicenţiu D Rădulescu
exaly
Ground states for nonlinear fractional Choquard equations with general nonlinearities
Mathematical Methods in the Applied Sciences, 2016Zifei Shen, Minbo Yang
exaly

