Journal Publications

• [41]Chen, Sitong, Tang, Xianhua, Infinitely many solutions for super-quadratic Kirchhoff-type equations with sign-changing potential.Applied Mathematics Letters, 2017: 40-45.
• [42]Chen, Sitong, Tang, Xianhua, Ground state sign-changing solutions for asymptotically cubic or super-cubic Schrodinger-Poisson systems without compact condition.Computers & Mathematics With Applications, 2017: 446-458.
• [43]Chen, Sitong, Tang, Xianhua, Ground state solutions for asymptotically periodic Kirchhoff-type equations with asymptotically cubic or super-cubic nonlinearitie.Mediterranean Journal of Mathematics
• [44]Chen, Sitong, Tang, Xianhua, Ground state sign-changing solutions for a class of Schrodinger-Poisson type problems in R-3.Zeitschrift Fur Angewandte Mathematik Und Physik, 2016
• [45]Chen, Sitong, Huang, Wennian, Tang, Xianhua, Existence criteria of ground state solutions for schrodinger-poisson systems with a vanishing potential.Discrete And Continuous Dynamical Systems-Series S, 2021: 3055-3066.
• [46]Chen, Sitong, Tang, Xianhua, Existence of ground state solutions for the planar axially symmetric schrodinger-poisson system.Discrete And Continuous Dynamical Systems-Series B, 2019: 4685-4702.
• [47]Chen, Sitong, Tang, Xianhua, Normalized Solutions for Nonautonomous Schrodinger Equations on a Suitable Manifold.Journal Of Geometric Analysis, 2020: 1637-1660.
• [48]Chen, Sitong, Peng, Jiawu, Tang, Xianhua, Ground state solutions for asymptotically periodic fractional Schrodinger-Poisson problems with asymptotically cubic or super-cubic nonlinearities.Mathematical Methods In The Applied Sciences, 2017: 4948-4961.
• [49]Chen, Sitong, Lin, Xiaoyan, Tang, Xianhua, On the Klein-Gordon-Maxwell system with critical exponential growth in Double-struck capital R-2.Mathematical Methods In The Applied Sciences, 2021: 4071-4093.
• [50]Chen, Sitong, Tang, Xianhua, Existence and asymptotic behavior of sign-changing solutions for fractional Kirchhoff-type problems in low dimensions.Nonlinear Differential Equations and Applications NoDEA
• [51]Chen, Sitong, Tang, Xianhua, Zhang, Ning, Semiclassical states for singularly perturbed schrodinger-poisson systems with a general berestycki-lions or critical nonlinearity.Topological Methods In Nonlinear Analysis, 2019: 665-683.
• [52]Chen, Sitong, Tang, Xianhua, Ground state solutions for generalized quasilinear Schrodinger equations with variable potentials and Berestycki-Lions nonlinearities.Journal Of Mathematical Physics, 2018
• [53]Chen, Sitong, Tang, Xianhua, Berestycki-Lions conditions on ground state solutions for Kirchhoff-type problems with variable potentials.Journal Of Mathematical Physics, 2019
• [54]Chen, Sitong, Gao, Zu, An improved result on ground state solutions of quasilinear schrodinger equations with super-linear nonlinearities.Bulletin Of The Australian Mathematical Society, 2019: 231-241.