Normalized solutions to the nonlinear biharmonic Choquard system

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Authors: Xiangyu Ji, Yuting Yang
Cited by: 0
References: 23

Abstract

We investigate the existence of normalized solutions for the following nonlinear Biharmonic Choquard system: {Δ2u+β1Δu+λu=μp(Iα∗|v|q)|u|p−2u,x∈RN,Δ2v+β2Δv+λv=μq(Iα∗|u|p)|v|q−2v,x∈RN, under the mass constraint ∫RN(|u|2+|v|2)dx=ρ, where ρ>0 is a constant, N⩾5, α∈(0,N), β1,β2,μ>0, N+α+4N

Fields of Study & Subjects

Nonlinear Partial Differential Equations Nonlinear Differential Equations Analysis Mathematical Inequalities and Applications

Publication details

Journal / source
Complex Variables and Elliptic Equations
Pages
1–13
Publication date
13 January 2026
Language
EN