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- W2980953463 abstract "This paper is concerned with the following nonlinear Schrodinger systems: begin{document}$ left{begin{aligned}-Delta u+a(x)u& = |u|^{p-2}u+beta |u|^{frac{p}{2}-2}u|v|^{frac{p}{2}} hbox{in } mathbb{R}^{N}-Delta v+a(x)v& = |v|^{p-2}v+beta |v|^{frac{p}{2}-2}v|u|^{frac{p}{2}} hbox{in } mathbb{R}^{N}(u,v)&in (H^1(mathbb{R}^N))^2,end{aligned}right. {(P)} $end{document} where begin{document}$ Ngeq3 $end{document} and begin{document}$ 2 , begin{document}$ betain mathbb{R} $end{document} is a coupling constant. begin{document}$ a(x) $end{document} is a begin{document}$ mathcal{C}^1 $end{document} potential function. In the repulsive case, i.e. begin{document}$ beta , under some suitable decay assumptions but without any symmetric assumptions on the potential begin{document}$ a(x) $end{document} , we prove the existence of infinitely many solutions for the problem begin{document}$ (P). $end{document}" @default.
- W2980953463 created "2019-10-25" @default.
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- W2980953463 date "2020-01-01" @default.
- W2980953463 modified "2023-09-23" @default.
- W2980953463 title "Multiple solutions for a nonlinear Schrödinger systems" @default.
- W2980953463 doi "https://doi.org/10.3934/cpaa.2020055" @default.
- W2980953463 hasPublicationYear "2020" @default.
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