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• W2955149023 abstract "We study the following fractional elliptic equations of the type, begin{equation*} (-Delta)^{frac12}_A u = lambda u+f(|u|)u ,;textrm{in } ;(-1, 1),; u=0;textrm{in } ;mathbb Rsetminus (-1, 1), end{equation*} where $lambda$ is a positive real parameter and $(-Delta)^{frac12}_A$ is the fractional magnetic operator with $A:mathbb Rto mathbb R$ being a smooth magnetic field. Using a classical critical point theorems, we prove the existence of multiple solutions in the non-resonant case when the nonlinear term $f(t)$ has a critical exponential growth in the sense of Trudinger-Moser inequality." @default.
• W2955149023 created "2019-07-12" @default.
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• W2955149023 date "2019-06-28" @default.
• W2955149023 modified "2023-10-16" @default.
• W2955149023 title "Multiplicity results for fractional magnetic problems involving exponential growth" @default.
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• W2955149023 hasPublicationYear "2019" @default.
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