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李玉奇
职称: 副研究员
所属部门: 应用数学系
办公室: 闵行统计楼113室
办公电话: 54342646-513
邮箱: yqli@sei.ecnu.edu.cn
个人主页: http://math.ecnu.edu.cn/~yqli
学校名录: https://faculty.ecnu.edu.cn/_s42/lyq2/main.psp
研究方向或职务
数学物理
个人履历
Resume Bachelor:   Shandong University,   1994.9-1998.7
Phd:    Institue of Theoretical Physics, CAS,    1998.9-2003.7
Postdoctor:    Academy of Mathematics and System Science, CAS,    2003.7-2005.7
Visiting scholar:    IUPUI,   2016.9-2017.10
研究成果
Selected works of Li:
2023 Numerical finite-gap integration of the Zabusky-Kruskal problem Li
2022 Asymptotics of bordered Toeplitz determinants and next-to-diagonal Ising correlations E. Basor, T. Ehrhardt, R. Gharakhloo, A. Its, and Li
2019 The special class of second integrals of the KdV equation Li, and Y.Chen
2019 Smooth solutions of the tt* equation: a numerical aided case study Li
2018 On the open question of the Tracy-Widom distribution of beta-ensemble with beta=6 Li
2016 One-dimensional optimal system and similarity reductions of Wu-Zhang equation N.Xiong, Li, J.C.Chen, and Y.Chen
2016 Constructing two-dimensional optimal system of the group invariant solutions X.R.Hu, Li, and Y.Chen
2015 A direct algorithm of one-dimensional optimal system for the group invariant solutions X.R.Hu, Li, and Y.Chen
2014 An integrable discrete generalized nonlinear Schrodinger equation and its reductions H.M. Li, Li, and Y.Chen
2014 Darboux transformations via Lie point symmetries: KdV equation Li, J.C.Chen, Y.Chen, and S.Y.Lou
2013 Some numerical results for Ito equation Li, and B. Li
2012 Demonstration of the Gunnarsson-Lundqvist theorem and the multiplicity of potentials for excited states Li, X.Y.Pan, B.Li, and V.Sahni
2011 Constraints and soliton solutions for KdV hierarchy and AKNS hierarchy N.H.Li, and Li
2010 Constraints for evolution equations with some special forms of Lax pairs and distinguishing Lax pairs by available constraints Li, B.Li, and S.Y.Lou
2008 Interaction between soliton and periodic Wave Li
2007 Conservation laws of discrete Lax equations Li, Y.Chen, and B.Li
2004 Analytic proofs for sums of infinite series and decoupling of regulators in loop regularization Li, Y.L. Wu and Y.Zhang.
2004 Convert simple symplectic scheme to basic symplectic scheme Li (in Chinese)