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- W2161995086 abstract "By applaying the Ricceri's three critical points theorem, we show the existence of at least three solutions to the following elleptic problem:begin{equation*}begin{gathered}-div[a(x, nabla u)]+|u|^{p(x)-2}u=lambda f(x,u), quad text{in }Omega, a(x, nabla u).nu=mu g(x,u), quad text{on } partialOmega,end{gathered}end{equation*}where $lambda$, $mu in mathbb{R}^{+},$$Omegasubsetmathbb{R}^N(N geq 2)$ is a bounded domain ofsmooth boundary $partialOmega$ and $nu$ is the outward normalvector on $partialOmega$. $p: overline{Omega} mapstomathbb{R}$, $a: overline{Omega}times mathbb{R}^{N} mapstomathbb{R}^{N},$ $f: Omegatimesmathbb{R} mapsto mathbb{R}$and $g:partialOmegatimesmathbb{R} mapsto mathbb{R}$ arefulfilling appropriate conditions." @default.
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- W2161995086 date "2014-08-10" @default.
- W2161995086 modified "2023-10-01" @default.
- W2161995086 title "Existence and multiplicity results for elliptic problems with Nonlinear Boundary Conditions and variable exponents" @default.
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- W2161995086 doi "https://doi.org/10.5269/bspm.v33i2.23355" @default.
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