Sekhar Ghosh
Published 2019-09-29Version 1
In this paper, we study the existence of infinitely many weak solutions to the Kirchhoff-Schr\"{o}dinger-Poisson system involving the weak singularity, i.e. when $0<\gamma<1$. Further, we obtain the existence of solution with the strong singularity, i.e. when $\gamma>1$. We employ variational techniques to prove the existence and multiplicity results.
Existence of infinitely many solutions for a nonlocal elliptic PDE involving singularity
Regularity and multiplicity results for fractional $(p,q)$-Laplacian equations
Multiplicity results for mixed local-nonlocal variable exponent problem involving singular and superlinear term
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