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- W2283004807 abstract "In this work we study the following fractional scalar field equation begin{equation*}label{P} left{ begin{array}{ll} (-Delta)^{s} u = g'(u) mbox{ in } mathbb{R}^{N} u> 0 end{array} right. end{equation*} where $Ngeq 2$, $sin (0,1)$, $(-Delta)^{s}$ is the fractional Laplacian and the nonlinearity $gin C^{2}(mathbb{R})$ is such that $g''(0)=0$. By using variational methods, we prove the existence of a positive solution which is spherically symmetric and decreasing in $r=|x|$." @default.
- W2283004807 created "2016-06-24" @default.
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- W2283004807 date "2016-09-20" @default.
- W2283004807 modified "2023-10-16" @default.
- W2283004807 title "Zero mass case for a fractional Berestycki–Lions-type problem" @default.
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- W2283004807 doi "https://doi.org/10.1515/anona-2016-0153" @default.
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