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- W2921918133 abstract "This paper is concerned with the nonlinear Klein–Gordon–Maxwell system $$begin{aligned} textstylebegin{cases} -Delta z+V(x)z-(2omega +phi )phi z= g(x,z) & xin mathbb{R}^{3}, Delta phi =(omega +phi )z^{2} &xin mathbb{R}^{3}, end{cases}displaystyle end{aligned}$$ where the potential V and the primitive of g are both allowed to be sign-changing. Under more general superlinear assumptions on the nonlinearity, we obtain a new existence result of infinitely many high energy solutions by using variational methods. Some recent results in the literature are generalized and significantly improved." @default.
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- W2921918133 date "2019-02-04" @default.
- W2921918133 modified "2023-09-24" @default.
- W2921918133 title "Infinitely many solutions for nonlinear Klein–Gordon–Maxwell system with general nonlinearity" @default.
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- W2921918133 doi "https://doi.org/10.1186/s13661-019-1140-1" @default.
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