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- W2068451505 abstract "In this paper we study the shape of least-energy solutions to the quasilinear problem ε m Δ m u − u m − 1 + f ( u ) = 0 with homogeneous Neumann boundary condition. We use an intrinsic variation method to show that as ε → 0 + , the global maximum point P ε of least-energy solutions goes to a point on the boundary ∂ Ω at the rate of o ( ε ) and this point on the boundary approaches to a point where the mean curvature of ∂ Ω achieves its maximum. We also give a complete proof of exponential decay of least-energy solutions." @default.
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- W2068451505 date "2007-12-01" @default.
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- W2068451505 title "Locating the peaks of least-energy solutions to a quasilinear elliptic Neumann problem" @default.
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- W2068451505 doi "https://doi.org/10.1016/j.jmaa.2007.02.086" @default.
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