In this paper, we study the existence of infinitely many large energy solutions for the supercubic fractional Schrödinger-Poisson systems. We consider different superlinear growth assumptions on the non-linearity, starting from the well-know Am...
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https://www.riss.kr/link?id=A106826108
2020
English
SCIE,SCOPUS,KCI등재
학술저널
489-506(18쪽)
0
상세조회0
다운로드다국어 초록 (Multilingual Abstract)
In this paper, we study the existence of infinitely many large energy solutions for the supercubic fractional Schrödinger-Poisson systems. We consider different superlinear growth assumptions on the non-linearity, starting from the well-know Am...
In this paper, we study the existence of infinitely many large energy solutions for the supercubic fractional Schrödinger-Poisson systems. We consider different superlinear growth assumptions on the non-linearity, starting from the well-know Ambrosetti-Rabinowitz type condition. We obtain three different existence results in this setting by using the Fountain Theorem, all these results extend some results for semelinear Schrödinger-Poisson systems to the nonlocal fractional setting.
Modular Jordan type for $\k [x, y] / (x^m,y^n)$ for $m = 3, 4$
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