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- W2594550612 abstract "This paper is concerned with the quasilinear <TEX>$Schr{ddot{o}}dinger$</TEX> system <TEX>$$(0.1);{-{Delta}u+a(x)u-{Delta}(u^2)u=Fu(u,v)+h(x);x{in}{mathbb{R}}^N,-{Delta}v+b(x)v-{Delta}(v^2)v=Fv(u,v)+g(x);x{in}{mathbb{R}}^N,$$</TEX> where <TEX>$N{geq}3$</TEX>. The potential functions <TEX>$a(x),b(x){in}L^{infty}({mathbb{R}}^N)$</TEX> are bounded in <TEX>${mathbb{R}}^N$</TEX>. By using mountain pass theorem and the Ekeland variational principle, we prove that there are at least two solutions to system (0.1)." @default.
- W2594550612 created "2017-03-16" @default.
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- W2594550612 date "2016-11-30" @default.
- W2594550612 modified "2023-09-26" @default.
- W2594550612 title "MULTIPLE SOLUTIONS FOR A CLASS OF QUASILINEAR SCHRÖDINGER SYSTEM IN ℝN" @default.
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- W2594550612 doi "https://doi.org/10.4134/bkms.b150923" @default.
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