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Ground State Solutions for a Kind of Schrödinger-Poisson System with Upper Critical Exponential Convolution Term
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作者 Yaolan Tang Qiongfen Zhang 《Journal of Applied Mathematics and Physics》 2022年第2期576-588,共13页
This paper mainly discusses the following equation: where the potential function V : R<sup>3</sup> → R, α ∈ (0,3), λ > 0 is a parameter and I<sub>α</sub> is the Riesz potential. We stud... This paper mainly discusses the following equation: where the potential function V : R<sup>3</sup> → R, α ∈ (0,3), λ > 0 is a parameter and I<sub>α</sub> is the Riesz potential. We study a class of Schr&#246;dinger-Poisson system with convolution term for upper critical exponent. By using some new tricks and Nehair-Poho&#382;ave manifold which is presented to overcome the difficulties due to the presence of upper critical exponential convolution term, we prove that the above problem admits a ground state solution. 展开更多
关键词 Convolution Nonlinearity Schrödinger-Poisson System upper critical exponent Ground State Solution
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