We study the Dancer–Fučík spectrum of the fractional 푝-Laplacian operator. We construct an unbounded sequence of decreasing curves in the spectrum using a suitable minimax scheme. For 푝 = 2, we present a very accurate local analysis.
Perera, K., Squassina, M., Yang, Y., A note on the Dancer-Fucik spectra of the fractional p-Laplacian and Laplacian operators, <<ADVANCES IN NONLINEAR ANALYSIS>>, 2015; 22 (N/A): 13-23 [http://hdl.handle.net/10807/87235]
A note on the Dancer-Fucik spectra of the fractional p-Laplacian and Laplacian operators
Squassina, MarcoSecondo
;
2015
Abstract
We study the Dancer–Fučík spectrum of the fractional 푝-Laplacian operator. We construct an unbounded sequence of decreasing curves in the spectrum using a suitable minimax scheme. For 푝 = 2, we present a very accurate local analysis.
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