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- W4321850709 abstract "In this paper, we investigate the sign-changing solutions to the following Schrödinger-Poisson system $$begin{aligned} qquad left{ begin{array}{ll} -Delta u+V(x)u+lambda phi (x) u =f(u), &{} x in {mathbb {R}}^{3}, -Delta phi =u^2, &{} x in {mathbb {R}}^{3}, end{array} right. end{aligned}$$ where $$lambda >0$$ is a parameter and f is super 2-linear at infinity. By using the method of invariant sets of descending flow and a multiple critical points theorem, we prove that this system possesses infinitely many sign-changing solutions for any $$lambda >0$$ ." @default.
- W4321850709 created "2023-02-25" @default.
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- W4321850709 date "2023-02-25" @default.
- W4321850709 modified "2023-09-26" @default.
- W4321850709 title "Infinitely Many Sign-Changing Solutions for the Nonlinear Schrödinger-Poisson System with Super 2-linear Growth at Infinity" @default.
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- W4321850709 doi "https://doi.org/10.1007/s12346-023-00757-4" @default.
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