
doi: 10.4171/zaa/1561
handle: 10447/200893 , 11576/2664292
The aim of this paper is to study a class of nonlocal fractional Laplacian equations of Kirchhoff-type. More precisely, by using an appropriate analytical context on fractional Sobolev spaces, we establish the existence of one non-trivial weak solution for nonlocal fractional problems exploiting suitable variational methods.
Variational methods, Applied Mathematics, Critical point results, Fractional equations, variational methods, critical point results, Critical point results; Fractional equations; Variational methods; Analysis; Applied Mathematics, Fractional equations, Analysis
Variational methods, Applied Mathematics, Critical point results, Fractional equations, variational methods, critical point results, Critical point results; Fractional equations; Variational methods; Analysis; Applied Mathematics, Fractional equations, Analysis
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