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刘男,南京信息工程大学数学与统计学院副教授,硕士研究生导师,美国数学会《Mathematical Reviews》评论员。2019年7月于中国工程物理研究院获得理学博士学位,师从郭柏灵院士;同年7月进入北京应用物理与计算数学研究所从事博士后研究工作,合作导师为郭柏灵院士;2021年7月入职南京信息工程大学数学与统计学院任教至今。研究方向为可积系统及其应用,现主要从事可积系统解的长时间渐近性研究。 科研论文: Nan Liu, Zhong-Zhou Lan, Jia-Dong Yu, Painlevé asymptotics for the coupled Sasa-Satsuma equation. Proceedings of the American Mathematical Society, 151, 3763-3778 (2023). Nan Liu, Xiaodan Zhao, Boling Guo, Long-time asymptotic behavior for the matrix modified Korteweg–de Vries equation. Physica D: Nonlinear Phenomena, 443, 133560 (2023). Nan Liu, Zuxing Xuan, Jinyi Sun, Triple-pole soliton solutions of the derivative nonlinear Schrödinger equation via inverse scattering transform. Applied Mathematics Letters, 125, 107741 (2022).
Nan Liu, Boling Guo, Painlevé-type asymptotics of an extended modified KdV equation in transition regions. Journal of Differential Equations, 280, 203-235 (2021). Nan Liu, Mingjuan Chen, Boling Guo, Long-time asymptotic behavior of the fifth-order modified KdV equation in low regularity spaces. Studies in Applied Mathematics, 147(1), 230-299 (2021). Nan Liu, Boling Guo. Long-time asymptotics for the initial-boundary value problem of coupled Hirota equation on the half-line. Science China Mathematics, 64(1), 81-110 (2021). Nan Liu, Boling Guo. Asymptotics of solutions to a fifth-order modified Korteweg-de Vries equation in the quarter plane. Analysis and Applications, 19(4), 575–620 (2021). Nan Liu, Boling Guo. Solitons and rogue waves of the quartic nonlinear Schrödinger equation by Riemann-Hilbert approach. Nonlinear Dynamics, 100(1), 629-646 (2020). Nan Liu. Soliton and breather solutions for a fifth-order modified KdV equation with a nonzero background. Applied Mathematics Letters, 104, 106256 (2020). Nan Liu, Boling Guo, Dengshan Wang, Yufeng Wang. Long-time asymptotic behavior for an extended modified Korteweg-de Vries equation. Communications in Mathematical Sciences, 17(7), 1877-1913 (2019). Nan Liu, Boling Guo. Long-time asymptotics for the SaSa-Satsuma equation via nonlinear steepest descent method. Journal of Mathematical Physics, 60(1), 011504 (2019). 科研项目: 国家自然科学基金--青年基金,2024/01-2026/12,资助编号:12301311, 在研,主持; 江苏省科学技术厅,基础研究计划自然科学基金--青年基金项目,2022/07-2025/06,资助编号:BK20220434, 在研,主持; 江苏省高等学校基础科学(自然科学)研究面上项目,2022/07-2024/06,项目编号:22KJB110002,在研,主持; 第1批中国博士后科学基金特别资助 (站前),2019/07-2021/07,资助编号:2019TQ0041,结题,主持; 第66批中国博士后科学基金面上资助二等资助,2019/11-2021/07,资助编号:2019M660553,结题,主持。
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