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- W2617463965 abstract "In this paper, variational methods are used to establish some existence and multiplicity results and provide uniform estimates of extremal values for a class of elliptic equations of the form: $-Δ u - {{λ}over{|x|^2}}u = h(x) u^q + μ W(x) u^p, x∈Ωbackslash{0}$ with Dirichlet boundary conditions, where $0∈ Ωsubsetmathbb{R}^N $($N≥q 3 $) be a bounded domain with smooth boundary $partial Ω $, $μ>0 $ is a parameter, $0 < λ < Λ={{(N-2)^2}over{4}}$, $0 < q < 1 < p < 2^*-1 $, $h(x)>0 $ and $W(x) $ is a given function with the set ${x∈ Ω: W(x)>0} $ of positive measure." @default.
- W2617463965 created "2017-06-05" @default.
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- W2617463965 date "2017-01-01" @default.
- W2617463965 modified "2023-09-26" @default.
- W2617463965 title "Existence of multiple positive weak solutions and estimates for extremal values for a class of concave-convex elliptic problems with an inverse-square potential" @default.
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- W2617463965 doi "https://doi.org/10.3934/cpaa.2017073" @default.
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