个人简介：

李欣越，四川南部人，博士，副教授，硕士生导师，主要研究方向: 数学物理，孤子理论，可积系统及应用。

教育经历：

2012/09-2015/07，山东科技大学，控制理论与控制工程，博士

2005/09-2008/07，山东科技大学，运筹学与控制论专业，硕士

1998/09-2002/07，山东大学，应用数学，学士

工作经历：

2002/07-至今，山东科技大学，数学与系统科学学院

主讲课程：

高等数学，常微分方程，线性代数，概率论与数理统计，复变函数，积分变换，场论

研究领域

数学物理，孤子理论，可积系统及应用

科研项目：

1、主持山东省自然科学基金项目，超离散可积系统及其超对称约束技巧，ZR2012AQ015，2012.7-2015.7

2、主持山东省高等学校科研计划项目，超可积孤子方程与超可积辛映射研究，J12LI03，2012.6-2014.12

3、作为前三位参与人，参与多项国家自然基金项目

国际交流与学术兼职

2013年访问美国南佛罗里达大学(University of South Florida)； 美国《数学评论》(Mathematical Review)特邀评论员；多个数学物理国际期刊审稿人

主要获奖

“关于高维非线性离散物理模型可积性质研究”获山东省高等学校优秀科研成果奖三等奖（第一位）；获“泰安市青年科技贡献奖”, 泰安市科学技术协会；获得“我心目中的好老师”、“优秀科技创新指导教师”等荣誉称号

主要科研论文

在Physica D , JMP, JGP, JCAM, ZAMP, JNMP,CNSNS等国内外著名SCI学术期刊上发表研究论文，代表论文如下:

[1].Li Xinyue, Xu Xixiang and Zhao Qiulan, Two hierarchies of integrable lattice equations associated with a discrete matrix spectral problem, Phys. Lett. A, 2008，372：5417–5426. (SCI)（MR: 4253017）

[2].Li Xinyue,  Xu Xixiang, Zhao Qiulan, The integrable property of Lotka-Volterra type discrete nonlinear lattice soliton systems, Mod. Phys. Lett. B, 2008，22 :2007-2019. (SCI)

[3].Li Xinyue, Zhang Yuanqing, and Zhao Qiulan, Positive and negative integrable hierarchies, associated conservation laws and Darboux transformation, J. Compu. Appli. Math., 2009，233 ：1096-1107. (SCI)

[4].Li Xinyue, Zhao Qiulan, The Darboux transformation associated with two-parameter lattice soliton equation, Commun. Nonli. Sci. Numer. Simulat., 2009,14:2956–2961. (SCI)

[5].Li Xinyue, Zhao Qiulan, New positive and negative hierarchies of integrable differential-difference equations and conservation laws, Commun. Theor. Phys., 2009, 51: 17–22. (SCI)

[6]. Li Xinyue, Wang Xinzeng, The integrable properties associated with discrete three-by-three matrix spectral problem, Commun. Theor. Phys. (Beijing, China), 2009, 52: 981–986. (SCI)

[7]. Li Xinyue, Han Minli and Song Hongwei, Positive and negative integrable hierarchies of a new discrete soliton system, Chin. J. Phys. 2010, 48: 68-81. (SCI)

[8]. Li Xinyue, Song Hongwei, Higher-Dimensional Lie Algebra and New Integrable Coupling of Discrete KdV Equation, Commun. Theor. Phys. (Beijing, China). 2010, 54: pp. 7–15. (SCI)

[9].Li Xinyue, Li Xiaojing and Li Yuxia. The Liouville integrable lattice equations associated with a discrete three-by-three matrix spectral problem. International Journal of Modern Physics B, 2011, 25: 1251–1261. (SCI)

[10]. Li Xinyue, Li Yuxia and Yang Hong-Xiang, Two families of Liouville integrable lattice equations, Applied Mathematics and Computation. 2011, 217 : 8671–8682.(SCI)

[11]. Li Xinyue, Zhao Qiulan and Li Yuxia, Bi-integrable couplings of a nonsemisimble Lie algebra by Toda lattice hierarchy, Reports on Mathematical Physics, 2013, 72: 333-348. (SCI)

[12].Li Xinyue, Zhao Qiulan and Li Yuxia, A new integrable symplectic map for 4-field Blaszak–Marciniak lattice equations，Commun. Nonlinear Sci Numer. Simulat. 19 (2014)2324–2333. (SCI)

[13].Li Xinyue, Zhao Qiulan and Li Yuxia, A discrete spectral problem and associated two types of integrable coupling systems, AIP Conference Proceedings, 1562 (2013)93-104.

[14].Li Xinyue, Li Yuxia and Zhao Qiulan ,New integrable coupling from associated with a discrete three by three matrix spectral problem, Pacific Journal of Applied Mathematics, 5 (1)(2013) 1-16.

[15]. Li Xinyue, Zhao Qiulan, Li Yuxia and Dong Huanhe, A super-discrete variational identity and its application for constructing super-discrete Hamiltonian systems, Journal of Mathematical Physics , 56(3) (2015) 033504, pp. 10. (SCI)

[16].Li Xinyue, Zhao Qiulan, Li Yuxia and Dong-Huanhe, Binary Bargmann symmetry constraint

associated with 3╳3 discrete matrix spectral problem, The Journal of Nonlinear Science and

Applications, 8 (2015), 496-506.(SCI )

[17].Li Xinyue, and Zhao Qiulan, A new integrable symplectic map by the binary nonlinearization to the super AKNS system, Journal of Geometry and Physics 121 (2017) 123-137. (SCI )  

[18]. Li Xinyue, and Zhao Qiulan, Decomposing a new nonlinear differential-difference system under a Bargmann implicit symmetry constraint, Journal of Applied Analysis and Computation, 9(5) (2019) 1884-1900. (SCI )

[19]. Li Xinyue, Zhao Qiulan, Yang Qianqian, Integrable asymmetric AKNS model with multi-component, Commun Nonlinear Sci Numer Simulat 91 (2020) 105434,1-21. (SCI )

[20]. Li Xinyue, Zhang Yongli, Zhang Huiqun, Zhao Qiulan*, Lie Symmetry Analysis And Conservation Laws For The (2+1)-Dimensional Mikhalev Equation, Electronic Journal of Differential Equations, Vol. 2021 (2021), No. 41, pp. 1-14. (SCI )

[21]. Li Xinyue, Han Guangfu and Zhao Qiulan, Integrability, modulational instability and mixed localized wave solutions for the generalized nonlinear Schr¨odinger equation, Zeitschrift für angewandte Mathematik und Physik. (2022) 73(2):52. (SCI )

[22]. Li Xinyue, Han Guangfu and Zhao Qiulan, Interactions of localized wave and dynamics analysis in generalized derivative nonlinear Schrodinger equation, Communications in Nonlinear Science and Numerical Simulation 114 (2022) 106612. (SCI )

[23]. Li Xinyue, Zhang Zhixin, Zhao Qiulan and Li Chuanzhong, Darboux Transformation of two Novel Two-Component Generalized Complex Short Pulse Equations, Reports on Mathematical Physics, 90 (2) (2022).  (SCI)

[24]. Li Xinyue, Han Guangfu, Zhao Qiulan and Li Chuanzhong, Interaction structures of multi localized waves within the Kadomtsev–Petviashvili I equation, Physica D 446 (2023) 133671  (SCI )

个人邮箱： xyli@sdust.edu.cn

欢迎对可积系统理论，代数几何、李对称分析、局域波解等非线性数学物理波动方程精确解及代数几何结构等感兴趣的研究生或高年级本科生与我联系。