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- W2939948197 abstract "In this paper, we study the Kirchhoff-type equation with critical exponent [ -left( a + b int_{mathbb{R}^3} |nabla u|^2 , dx right) Delta u + V(x)u = a(x) f(u) + u^5 quad textrm{in $mathbb{R}^3$}, ] where $a,b gt 0$ are constants, $V in C(mathbb{R}^3,mathbb{R})$, $lim_{|x| to infty} V(x) = V_{infty} gt 0$ and $V(x) leq V_{infty} + C_1 e^{-b |x|}$ for some $C_1 gt 0$ and $|x|$ large enough. Via variational methods, we prove the existence of ground state solution." @default.
- W2939948197 created "2019-04-25" @default.
- W2939948197 creator A5042451045 @default.
- W2939948197 date "2020-02-01" @default.
- W2939948197 modified "2023-09-25" @default.
- W2939948197 title "Ground State Solutions for Kirchhoff-type Problems with Critical Nonlinearity" @default.
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- W2939948197 doi "https://doi.org/10.11650/tjm/190402" @default.
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