赵秋兰，山东邹平人，博士，副教授，硕士生导师，山东科技大学“菁英计划”A类人才计划。主要研究方向: 孤子理论，可积系统，数学物理。

受教育经历：

2012/09-2015/07，山东科技大学，信息与电气工程学院控制理论与控制工程，博士

2005/09-2008/07，山东科技大学，信息科学与工程学院运筹学与控制论专业，硕士

1998/09-2002/07，山东师范大学，应用数学系，学士

工作经历：

2005/07-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，线性代数，概率论与数理统计，复变函数，积分变换，留学生课程《Linear Algebra》and 《Probability and Statistics》

目前研究领域

孤子理论，可积系统，数学物理

科研项目：

1、山东科技大学人才计划“菁英计划”A类，40万，2020.1.1-2024.12.31

2、主持国家自然科学基金青年基金项目，11701334，非线性代数孤波系统的可积性与对称性研究，23万，2018.1-2020.12

3、主持山东省高等学校科研计划项目，J16LI12，超可积模型与非线性孤波研究，5.5万，2016.7-2019.7

4、作为主要参与人，参与多项国家、山东省部级及省教育厅科技计划项目

国际交流与学术兼职

1、2013.01-2013.07，美国南佛罗里达大学(University of South Florida) 访问学者

2、国际杂志International journal of Complexity，Mathematical Methods in Engineering编委

3、美国《数学评论》(Mathematical Review)特邀评论员，多个国际数学物理期刊审稿人

主要获奖

1、多次获得山东省高等学校优秀科研成果奖三等奖

2、多次获得山东科技大学“我心目中的好老师”荣誉称号

3、指导学生方面：全国大学生数学建模竞赛并多次获奖；MathorCup高校数学建模挑战赛本科组，多项获得一等奖、二等奖等奖项

4、高等数学、线性代数均获得校级“精彩课堂”

主要科研论文

在JMP.TMP. ZAMP.JGP. Physica D. Wave Motion. JNMP. CNSNS. AML. 等国际著名主流学术期刊上发表研究论文，代表性学术成果如下：

[23]. Xinyue Li, Guangfu Han, Qiulan Zhao and Chuanzhong Li, Interaction structures of multi localized waves within the Kadomtsev–Petviashvili I equation, Physica D 446 (2023) 133671 (SCI三区)

[22]. Qiulan Zhao, Huijie Song, Xinyue Li, Higher-order rogue wave solutions of the (2+1)-dimensional Fokas–Lenells equation，Wave Motion 115 (2022) 103065. (SCI三区)

[21]. Qiulan Zhao Hongbiao Cheng, Rui Cao, Dynamics analysis for the Wadati–Konno–Ichikawa (II)-short pulse Equation, Applied Mathematics Letters 129 (2022) 107941. (SCI一区Top)

[20]. Qiulan Zhao, Yadong Zhong and Xinyue Li, Explicit Solutions to a Hierarchy of Discrete Coupling Korteweg-De Vries Equations, Journal of Applied Analysis and Computation, Volume 12, Number 4, August 2022, 1353–1370. (SCI)

[19]. Qiulan Zhao, Huanjin Wang, Xinyue Li, Chuanzhong Li, Lie Symmetry Analysis and Conservation Laws for the (2 + 1)‑Dimensional Dispersionless B‑Type Kadomtsev–Petviashvili Equation, J Nonlinear Math Phys (2022). (SCI三区)

[18]. Qiulan Zhao, Caixue Li, Xinyue Li, Algebro‑geometric Constructions of a Hierarchy

of Integrable Semi‑discrete Equations, J Nonlinear Math Phys (2022). (SCI三区)

[17]. Qiulan Zhao, Hongbiao Cheng, Xinyue Li and Chuanzhong Li, Integrable nonlinear perturbed hierarchies of NLS-mKdV equation and soliton solutions, Electron. J. Differential Equations, Vol. 2022 (2022), No. 71, pp. 1-32. (SCI)

[16]. Qiulan Zhao, Huijie Song, Xinyue Li, Multi-Component Coupled Fokas-Lenells Equations and Theirs Localized Wave Solutions, Acta Applicandae Mathematicae 181, 17 (2022). (SCI三区)

[15]. Xinyue Li, Yongli Zhang, Huiqun Zhang, 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)

[14]. Qiulan Zhao, Qianqian Yang and Xiangwen Qu, Characters of Explicit Solutions for a Semidiscrete Integrable Coupled Equation, Advances in Mathematical Physics, Volume 2021, Article ID 9964540, 10 pages. (SCI)

[13]. Yadong Zhong, Qiulan Zhao* and Xinyue Li, Explicit solutions to a coupled integrable lattice equation, Applied Mathematics Letters, 98 (2019) 359–364. (SCI一区Top)

[12].Qianqian Yang, Qiulan Zhao* and Xinyue Li, Explicit solutions and conservation laws for a new integrable lattice hierarchy, Complexity, 2019 (2019), Article ID 5984356, 10 pp. (SCI二区Top)

[11]. Mingshuo Liu, Xinyue Li and Qiulan Zhao*, Exact solutions to Euler equation and Navier–Stokes equation, Z. Angew. Math. Phys., 70(2) (2019) 43:1-13. (SCI二区)

[10]. Jinting Ha, Huiqun Zhang and Qiulan* Zhao, Exact solutions for a Dirac-type equation with N-fold Darboux transformation, Journal of Applied Analysis and Computation, 9(1) (2019), 200-210.（SCI三区）

[9].Zhao Qiulan, Li Xinyue, A Bargmann system and the involutive solutions associated with a new 4-order  lattice hierarchy, Anal. Math. Phys. (2016) 6:237–254. (SCI三区)

[8]. 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三区)

[7]、Zhao Qiulan, Li Xinyue and Liu Fasheng, Two integrablelattice hierarchies and their respectiveDarboux  transformations, Appli. Math. Comput. 219 (2013) 5693–5705. (SCI二区Top)

[6]. Zhao Qiulan, Li Yuxia, LiXinyue and Sun Yepeng, The finite-dimensional super integrable system of asuper  NLS-mKdV equation, Commun. Nonlinear Sci. Numer. Simulat. 17 (2012) 4044–4052. (SCI二区)

[5]. Zhao Qiulan Li Yuxia,The binary nonlinearization of generalized Toda hierarchy by a special choiceof  parameters，Commun.Nonlinear Sci. Numer. Simulat. 16 (2011) 3257–3268. (SCI二区)

[4]. Zhao Qiulan and Wang Xinzeng, The integrable couplingsystem of a 33 discrete matrix spectral problem, Appl. Math.Comput.216 (2010) 730–743.(SCI二区Top)

[3]. Zhao Qiulan, Xu Xixiang,  LiXinyue, TheLiouville integrability of integrable couplings of Volterra lattice  equation, Commun. Nonli. Sci. Numer. Simulat. 15 (2010) 1664–1675.(SCI二区 )

[2]. Zhao Qiulan, Xu Xixiang and Li Xinyue, The Liouville integrable systems associated with a new discrete 3×3 matrix spectral problem, Appl. Math. Compu, 2009, 215:2557-2564. (SCI)

[1]. Zhao Qiulan, Li Xinyue and He Baiying, Two Super-Integrable systems and associated Super-Hamiltonian structures, Mod. Phys. Lett. B, 2009, 23 :3253-3264. (SCI)

联系方式：个人邮箱 qlzhao@sdust.edu.cn