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中山大学珠海校区数学学院导师教师师资介绍简介-裴龙

本站小编 Free考研考试/2021-05-16



裴龙

数学学院 副教授



电子邮件
peilong@mail.sysu.edu.cn



教育背景:
2012/11-2017/01,挪威科技大学,数学,博士
2010/09-2012/06,浙江大学,基础数学,硕转博
2005/09-2009/06,河南大学,数学与应用数学,学士
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工作经历:
2019.12 - ????????中山大学数学学院(珠海), 副教授
2019.07 - 2019.12 挪威科技大学, 访问研究员
2019.03 - 2019.06 挪威科技大学 , 研究员
2017.02 - 2019.01 瑞典皇家理工学院, 博士后
2017.01????????? 挪威科技大学, 初级研究员
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联系方式:
邮箱 ??peilong@mail.sysu.edu.cn
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研究领域:?
非线性色散方程,水波问题,可积系统边值问题,黑洞-吸积盘模型
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学术报告:?
10/2019 Nonlinear Waves workshop for 20th anniversary of CMS at Lund University, Sweden
06/2019 Norwegian Meetings on PDE (poster), Norway
05/2019 International Conference on Elliptic and Parabolic Problems, Italy
06/2018 Lund Workshop on Fluid Dynamics & Dispersive Equations (poster), Sweden
07/2016 The AIMS conference on dynamical systems, differential equations & applications, United States
12/2015 SIAM conference on analysis of partial differential equations, United States
09/2015 Workshop on nonlocal dispersive equations, NTNU, Norway
06/2015 Mathematical Physics Seminar, Henan University, China
08/2014 SIAM Conference on Nonlinear Waves and Coherent Structures, Cambridge, United Kingdom
06/2013 The 16th internet seminar on operator semi-groups and dispersive equations, Karlsruhe, Germany
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论文发表:
9. L. Pei. The exponential decay and symmetry of solitary solutions to the Degasperis-Procesi equation. Available on arxiv.
8. S. Miao, L. Pei and P. Yu. ?On classical global solutions of nonlinear wave equations with large data. International Mathematics Research Notices, 2019, vol. 19, 5859–5913.
7. L. Pei and Y. Wang. A note on well-posedness of bidirectional Whitham equation. Appl. Math. Lett. , 2019, vol. 98, ?215–223.
6. J. Lenells and L. Pei. Exact solution of a Neumann boundary value problem for the stationary axisymmetric Einstein equations. Journal of Nonlinear Sciences, 2019, DOI: 10.1007/s00332-018-9527-1.
5. M. Ehrnstrom and L. Pei. Classical Well-posedness in dispersive equations with nonlinearities of mild regularity, and a composition theorem in Besov spaces. Journal of Evolution Equations, 2018, vol. 18,
1147-1171.
4. G. Bruell, M. Ehrnstrom, A. Geyer and L. Pei. Symmetric solutions of evolutionary partial differential equations. Nonlinearity, 2017, vol. 30, 3932-3950.
3. G. Bruell, M. Ehrnstrom and L. Pei. Symmetry and decay of traveling wave solutions to the Whitham equation. Journal of Differential Equations, 2017, vol. 262, 4232-4254.
2. M. Ehrnstrom, J. Escher and L. Pei. A note on the local well-posedness for the Whitham equation. Springer Proceedings in Mathematics & Statistics (PROMS), 2015, vol. 119, 63-75.
1. S. Chen and L. Pei. Existence and uniqueness of generalized monopoles in six-dimensional non-Abelian gauge theory. Nonlinear Analysis: Theory, Method and Application, 2010, vol. 73, 1698-1706






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