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Bifurcation properties for a class of fractional Laplacian equations in
Abstract:This paper concerns with the study of some bifurcation properties for the following class of nonlocal problems urn:x-wiley:0025584X:media:mana201700284:mana201700284-math-0003 (P) where urn:x-wiley:0025584X:media:mana201700284:mana201700284-math-0004, urn:x-wiley:0025584X:media:mana201700284:mana201700284-math-0005, urn:x-wiley:0025584X:media:mana201700284:mana201700284-math-0006, urn:x-wiley:0025584X:media:mana201700284:mana201700284-math-0007 is a positive continuous function, urn:x-wiley:0025584X:media:mana201700284:mana201700284-math-0008 is a bounded continuous function and urn:x-wiley:0025584X:media:mana201700284:mana201700284-math-0009 is the fractional Laplacian. The main tools used are the Leray–Shauder degree theory and the global bifurcation result due to Rabinowitz.
Keywords:bifurcation theory  fractional Laplacian  topological methods  35A16  39A28  45J05
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