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周展

(廣州大學教授)

鎖定
周展,1965年10月出生,湖南長沙人,博士、二級教授、博士生導師。
中文名
周展
職    稱
教授
就職院校
廣州大學

周展人物履歷

周展教育背景

1995年9月-1998年7月,湖南大學應用數學專業,獲博士學位;
1985年9月-1988年7月,湖南大學應用數學專業,獲碩士學位;
1981年9月-1985年7月,湘潭大學數學系,獲學士學位。

周展職業經歷

1.學術工作經歷
1999年6月-2004年9月, 湖南大學, 數學與計量經濟學院, 教授;
1996年6月-1999年5月, 湖南大學, 應用數學系, 副教授;
1991年6月-1996年5月, 湖南大學, 應用數學系, 講師;
1988年7月-1991年5月, 湖南大學, 應用數學系, 助教。
2.海外工作經歷
2014年7月-8月,加拿大羅瑞爾大學、西安大略大學、新布倫瑞克大學,訪問教授;
2011年7月-8月,香港城市大學,訪問教授;
2000年9月-2001年9月, 加拿大York University, 數學與統計學院, 公派訪問學者。

周展發表期刊文章

1. Existence and stability of discrete solitons in nonlinear Schrodinger lattices with hard potentials, Physica D 403 (2020), 132326.
2. Ground state solutions of discrete asymptotically linear Schrödinger equations with bounded and non-periodic potentials, Journal of Dynamics and Differential Equations, 32(2020), 527-555.
3. Infinitely many positive solutions for a discrete two point nonlinear boundary value problem with \phi_c-Laplacian, Applied Mathematics Letters, 91(2019): 28-34.
4. Homoclinic solutions of discrete nonlinear Schrodinger equations with partially sublinear nonlinearities, Electronic Journal of differential Equations, 2019 (2019), No. 96, pp. 1-14.
5. Periodic and subharmonic solutions for a 2nth-order \phi_c-Laplacian difference equation containing both advances and retardations, Discrete and Continuous Dynamical Systems - Series S, 12(2019): 2085-2095.
6. Homoclinic solutions of discrete ϕ-Laplacian equations with mixed nonlinearities, Communications on Pure and Applied Analysis, 17 (2018), 1723–1747.
7. Exact solutions for a coupled discrete nonlinear Schrödinger system with a saturation nonlinearity, Applied Mathematics Letters, 74(2017) 7–14.
8. Orbital instability of standing waves for the Klein-Gordon-Schrödinger system with quadratic-cubic nonlinearity, Journal of Mathematical Analysis and Applications, 456 (2017), 1329–1346.
9. Homoclinic solutions in non-periodic discrete ϕ-Laplacian equations with mixed nonlinearities, Applied Mathematics Letters, 64 (2017) 15–20.
10. Homoclinic solutions in periodic difference equations with mixed nonlinearities, Mathematical Methods in the Applied Sciences, 39 (2016), 245-260.
11. Multiplicity results of breathers for the discrete nonlinear Schrödinger equations with unbounded potentials, Science China Mathematics, 58 (2015), 781-790.
12. Ground state solutions of the periodic discrete coupled nonlinear Schrödinger equations, Mathematical Methods in the Applied Sciences, 38 (2015), 1682-1695.
13. Boundary value problems for 2n-order \phi_c-Laplacian difference equations containing both advance and retardation, Applied Mathematics Letters, 41 (2015), 7-11.
14. Homoclinic solutions in periodic nonlinear difference equations with superlinear nonlinearity, Acta Mathematica Sinica, English Series, 29(2013), 1809-1822.
15. Discrete solitons for periodic discrete nonlinear Schrödinger equations, Applied Mathematics and Computation, 222(2013), 34–41.
16. Homoclinic solutions in periodic difference equations with saturable nonlinearity, Science China Mathematics, 54(2011), 83–93.
17. On the existence of homoclinic solutions of a class of discrete nonlinear periodic systems, Journal of Differential Equations, 249 (2010), 1199–1212.
18. On the existence of gap solitons in a periodic discrete nonlinear Schrödinger equation with saturable nonlinearity, Nonlinearity, 23(2010), 1727–1740.
19. Periodic solutions of a 2nth-order nonlinear difference equation, Science China Mathematics, 53(2010), 41-50.
20. Periodic solutions for a delayed neural network model on a special time scale, Applied Mathematics Letters, 23 (2010) 571–575. [1] 
參考資料
  • 1.    周展  .廣州大學數學與信息科學學院.2020-06-21[引用日期2021-04-21]