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- W4290793604 abstract "In this paper, our aim is to study the following class of systems of Hénon type problems(0.1){−Δu=a(x)u+b(x)v+|x|αKu(u+,v+)+f1(x)inB1,−Δv=b(x)u+c(x)v+|x|αKv(u+,v+)+f2(x)inB1,u=0,v=0on∂B1, where B1 is the unit ball in RN, K(s,t) is a C1 function in R+×R+ which is assumed to be in the critical level with subcritical perturbation, α≥0 and f1 and f2 are radially symmetric and belong to Lτ(B1) for appropriate τ depending on N≥3. Under suitable hypotheses on the functions a(x), b(x) and c(x), we prove the existence of at least two radial solutions to this problem using variational methods." @default.
- W4290793604 created "2022-08-09" @default.
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- W4290793604 date "2023-01-01" @default.
- W4290793604 modified "2023-09-27" @default.
- W4290793604 title "Elliptic systems of Hénon type involving one-sided critical growth" @default.
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- W4290793604 doi "https://doi.org/10.1016/j.jmaa.2022.126581" @default.
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