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- W2061008067 abstract "This article deals with the multiplicity of solutions for the following Kirchhoff type problem $$ begin{cases} begin{array}{rlll} -Mleft(int_Omega |nabla u|^2,dxright)Delta u &= & frac{mu}{|x|^2}a(x)u + lambda f(u) & text{ in } Omega, u & = & 0 & text{ on } partialOmega, end{array} end{cases} $$ where $OmegasubsetR^N$ $(Ngeq 3)$ is a bounded domain with smooth boundary $partialOmega$, $0inOmega$, $M:R^+_0 to R$ is a continuous and increasing function, $a:Omega to R$ may change sign, $f:RtoR$ is continuous and sublinear at infinity, $lambda,mu$ are two parameters. Our proof is based on the three critical points theorem in [3]." @default.
- W2061008067 created "2016-06-24" @default.
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- W2061008067 date "2014-01-29" @default.
- W2061008067 modified "2023-09-23" @default.
- W2061008067 title "On a class of Kirchhoff type problems involving Hardy type potentials" @default.
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- W2061008067 doi "https://doi.org/10.5269/bspm.v32i1.20234" @default.
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