| Abstract: |
| In this talk, we are concerned with the existence result of a sequence of infinitely many small energy solutions to the fractional p-Laplacian equations of Kirchhoff-Schr\{o}dinger type with concave--convex nonlinearities when the convex term does not require the Ambrosetti-Rabinowitz condition. The main aim of the present talk, on a new class of the Kirchhoff term, is to discuss the multiplicity result of non-trivial solutions by using the dual fountain theorem as the main tool. |
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