Existence of three solutions for a class of elliptic eigenvalue problems

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On a three critical points theorem (2000, methodology): “To conclude, we wish to point out that, proceeding exactly as in [5] but applying Theorem 1 instead of Theorem A, it is possible to make the conclusion of Theorem 1.1 of [ 5 ] more Vol.”
Multiplicity results for elliptic fractional equations with subcritical term (2015, methodology): “The above theorem will be proved by using variational techniques, in particular performing a direct consequence of some general results given by Ricceri in [17,18], which assures the existence of multiple critical points for a functional, under suitable regularity assumptions on it (see Theorem 2 be”
Multiple solutions for an eigenvalue problem involving p-Laplacian type operators (2012, unknown): “See also [4–15].”
Ground state solutions of scalar field fractional Schrödinger equations (2015, methodology): “The above theorem will be proved by using variational techniques, in particular performing a direct consequence of some general results given in [45,46], which assure the existence of multiple critical points for a functional, under suitable regularity assumptions (see Theorem 5 below).”
Multiple solutions for p-Laplacian type equations (2008, background): “1) is based on a recent abstract critical point theorem proved by Bonanno [1] which is an extension of the famous result of Ricceri [6,7].”