[1] |
Ambrosetti A, Rabinowitz P H. Dual variational methods in critical point theory and applications. J Funct Anal, 1973, 14: 349-381
|
[2] |
Adachi S, Watanabe T. Uniqueness of the ground state solutions of quasilinear Schrödinger equations. Nonlinear Anal, 2012, 75: 819-833
|
[3] |
Colin M, Jeanjean L. Solutions for a quasilinear Schrödinger equation: A dual approach. Nonlinear Anal: TMA, 2004, 56: 213-226
|
[4] |
Chen S J, Tang C L. Multiple solutions for nonhomogeneous Schrödinger-Maxwell and Klein-Gordon-Maxwell equations on $\mathbb{R}^3$. Nonlinear Differ Equ Appl, 2010, 17: 559-574
|
[5] |
do $\mathrm{\acute{O}}$ J M, Severo U. Quasilinear Schrödinger equations involving concave and convex nonlinearities. Commun Pure Appl Anal, 2009, 8: 621-644
|
[6] |
Fang X D, Han Z Q. Existence of nontrivial solutions for a quasilinear Schrödinger equations with sign-changing potential. Electronic Journal of Differential Equations, 2014, 5: 1-8
|
[7] |
Fang X D, Szulkin A. Multiple solutions for a quasilinear Schrödinger equation. J Differential Equations, 2013, 254: 2015-2032
doi: 10.1016/j.jde.2012.11.017
|
[8] |
Gladiali F, Squassina M. Uniqueness of ground states for a class of quasi-linear elliptic equations. Adv Nonlinear Anal, 2012, 1: 159-179
|
[9] |
Huang L X, Wu X P, Tang C L. Multiple positive solutions for nonhomogeneous Schrödinger-Poisson systems with Berestycki-Lions type conditions. Electronic Journal of Differential Equations, 2021, 1: 1-14
|
[10] |
Liu X Q, Liu J Q, Wang Z Q. Quasilinear elliptic equations via perturbation method. Proc Amer Math Soc, 2013, 141: 253-263
|
[11] |
Liu J Q, Liu X Q, Wang Z Q. Multiple sign-changing solutions for quasilinear elliptic equations via perturbation method. Comm Partial Differential Equations, 2014, 39: 2216-2239
doi: 10.1080/03605302.2014.942738
|
[12] |
Liu X Q, Liu J Q, Wang Z Q. Quasilinear elliptic equations with critical growth via perturbation method. Journal of Differential Equations, 2013, 254: 102-124
|
[13] |
Liu J Q, Wang Z Q. Soliton solutions for quasilinear Schrödinger equations, I. Proc Amer Math Soc, 2003, 131: 441-448
|
[14] |
Liu J Q, Wang Y Q, Wang Z Q. Solutions for quasilinear Schrödinger equations via the Nehari method. Comm Partial Differential Equations, 2004, 29: 879-901
|
[15] |
Liang R, Shang T T. Multiple solutions for nonhomogeneous Schrödinger equations. Mediterr J Math, 2021, 21: 1-15
|
[16] |
Poppenberg M, Schmitt K, Wang Z Q. On the existence of soliton solutions to quasilinear Schrödinger equations. Calc Var Partial Differential Equations, 2002, 14: 329-344
|
[17] |
Silva E A B, Vieira G F. Quasilinear asymptotically periodic Schrödinger equations with critical growth. Calc Var Partial Differential Equations, 2010, 39: 1-33
|
[18] |
Wang J X, Gao Q, Wang L. Ground state solutions for a quasilinear Schrödinger equation with singular coefficients. Electronic Journal of Differential Equations, 2017, 114: 1-15
|
[19] |
Wu K, Zhou F. Existence of ground state solutions for a quasilinear Schrödinger equation with critical growth. Computers and Mathematics with Applications, 2015, 69: 81-88
|
[20] |
Yang M B. Existence of solutions for a quasilinear Schrödinger equation with subcritical nonlinearities. Nonlinear Analysis, 2012, 75: 5362-5373
|
[21] |
Zhu X P. A perturbation result on positive entire solutions of a semilinear elliptic equation. Journal of Differential Equations, 1991, 92: 163-178
|
[22] |
Zhu X Q, Zhou H S. Existence of multiple positive solutions of inhomogeneous semilinear elliptic problems in unbounded domains. Proceedings of the Royal Society of Edinburgh, 1990, 115: 301-318
|
[23] |
Zou W M, Schechter M. Critical Point Theory and its Applications. New York: Springer, 2006
|