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- W2532607233 abstract "We consider the following problem:begin{equation*}left{begin{array}{ll}(-Delta)^s u=K(y)u^{p-1} hbox { in } mathbb{R}^N, u>0, y in mathbb{R}^N,end{array}right.          (P)end{equation*}where $sin(0,frac{1}{2})$ for $N=3$, $sin(0,1)$ for $Ngeq4$ and $p=frac{2N}{N-2s}$ is the fractional critical Sobolev exponent. Under the condition that the function $K(y)$ has a local maximum point, we prove the existence of infinitely many non-radial solutions for the problem $(P)$." @default.
- W2532607233 created "2016-10-28" @default.
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- W2532607233 date "2016-10-01" @default.
- W2532607233 modified "2023-09-25" @default.
- W2532607233 title "Infinitely many non-radial solutions for the prescribed curvature problem of fractional operator" @default.
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- W2532607233 doi "https://doi.org/10.3934/dcds.2016099" @default.
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