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内蒙古大学数学科学学院导师教师师资介绍简介-颜昭雯

本站小编 Free考研考试/2021-06-20

姓名:颜昭雯


职称:副教授(硕导)

部门:应用数学系

研究方向:孤立子与可积系统

邮箱:yanzw@imu.edu.cn

个人简介
颜昭雯,女,1985年12月出生,中共党员。2014年1月获得首都师范大学理学博士学位,现为内蒙古大学数学科学学院教师,副教授,硕士研究生导师,美国数学评论(Mathematical Reviews)评论员。主要从事数学物理方向的研究工作,近五年主持国家自然科学基金两项,在国内外数学物理类SCI学术期刊上发表论文20余篇。
教学情况
1. 主讲课程:《高等数学》、《复变函数》;
2. 2016年荣获内蒙古大学第十五届青年教师课堂教学技能大赛理科组一等奖;
3. 2016年指导本科生获得全国大学生数学建模竞赛国家二等奖;
4. 2018年指导本科生获得全国大学生数学建模竞赛国家二等奖;
5. 指导本科生国家级创新基金1项,校级创新基金3项。
主要研究领域
1.数学物理:非线性偏微分方程;
2.孤立子与可积系统;
3.可积系统和无穷维代数方面的交叉研究.
科研项目
1. 国家自然科学青年基金项目、项目名称:超对称可积方程的构造及其在数学物理中的应用、项目编号:**,项目时间:2017/01-2019/12、主持.
2. 国家自然科学基金理论物理专款项目、项目名称:关于高维(超对称)海森堡铁磁链模型的研究、项目编号:**、项目时间:2016/01-2016/12、主持.
3. 内蒙古大学高层次人才引进项目、项目名称:关于海森堡铁磁链模型的研究、项目编号:21、项目时间:2014/01-2016/12、主持.
4. 参与多项国家自然科学基金项目.
发表论文(SCI收录)
[1] Zhaowen Yan,Bian Gao , Minru Chen, Jifeng Cui,On the higher order Heisenberg supermagnet model in (2+1)-dimensions, Chaos, Solitons and Fractals, 118 (2019) 94-105.
[2] Minru Chen, Ying Chen, Zhaowen Yan, Jianqin Mei and Xiaoli Wang, A 3-Lie algebra and the dKP Hierarchy, Journal of Nonlinear Mathematical Physics, 26 (2019) 91-97.
[3] Zhaowen Yan and Chuanzhong Li,Fermionic covariant prolongation structure theory for a (2+1)-dimensional super nonlinear evolution equation, International Journal of Geometry Methods in Modern Physics, 15 (2018) **.
[4] Zhaowen Yan, Xiaojing Zhang, Rong Han and Chuanzhong Li, On the generalized Heisenberg supermagnetic model,Communications in Theoretical Physics , 69 (2018) 605.
[5] Zhaowen Yan, Meina Zhang and Jifeng Cui, Higher-order Inhomogeneous generalized Heisenberg supermagnetic model, Chinese Physics Letters, 35 (2018) 050201.
[6] Bian Gao, Jifeng Cui, Xiaoli Wang and Zhaowen Yan (Corresponding Author), (2+1)-dimensional generalized third-order Heisenberg supermagnet model, International Journal of Geometric Methods in Modern Physics, 15 (2018) **.
[7] Xiaoli Wang, Minru Chen, Jianqin Mei and Zhaowen Yan, 3-algebra and the higher-order nonlinear Schrödinger equations in optical fiber, Communications in nonlinear Science and Numerical Simulation, 65 (2018) 161.
[8] Zhaowen Yan, On the Heisenberg supermagnet model in (2+1)-dimensions, Zeitschrift für Naturforschung A, 72 (2017) 331.
[9] Zhaowen Yan, Xiao-Li Wang, Min-Li Li, Fermionic covariant prolongation structure for a super nonlinear equation in 2+1 dimensions, Chinese Physics Letters, 34 (2017) 070203.
[10] Zhaowen Yan, Mei-Na Zhang, Dong-Yu Ren, Hui Zhang and Ji-Feng Cui, On a supergeneralized x-dependent Hirota equation, Zeitschrift für Naturforschung A, 72 (2017) 811.
[11]Zhaowen Yan, Tala,Fang Chen, Taoran Liu and Jingmin Han, (2+1)-dimensional supersymmetric integrable equations, International Journal of GeometryMethods in Modern Physics, 14 (2017) **.
[12] Xiaoli Wang, Jianqin Mei, Minli Li and Zhaowen Yan (Corresponding Author), On generalized Lax equations of the Lax triple of the BKP and CKP hierarchies, Journal of Nonlinear Mathematical Physics, 24 (2017) 171.
[13] Chunhong Zhang, Lu Ding, Zhaowen Yan, Ke Wu and Weizhong Zhao, Super algebra in the supersymmetric Landau problem, Communications inTheoretical Physics, 67 (2017) 648.
[14] Zhaowen Yan, Gegenhasi, On a integrable deformations of Heisenberg supermagnetic model, Journal of Nonlinear Mathematical Physics, 53 (2016) 335.
[15] Zhaowen Yan, Shaokui Yao, Chunhong Zhang and Gegenhasi, The fermo -nic covariant prolongation structure of the super generalized Hirota equation, Modern Physics Letters B, 30 (2016) **.
[16]Gegenhasi, Zhaowen Yan (Corresponding Author), On the discrete three-dimensional three wave interaction equation with self-consistent sources, Frontiers of Mathematics in China, 11 (2016) 1501.
[17] Lu Ding, Xiaoyu Jia, Ke Wu, Zhaowen Yan and Weizhong Zhao, Onq-deformed infinite-dimensional n-algebra, Nuclear Physics B, 904 (2016) 18.
[18] Lu Ding, Zhaowen Yan, HuipPing Zhang and Wei Zhang, Nontrivial central extensions of 3-Lie algebras, Journal of Mathematical Physics, 55 (2014) 121701.
[19] Zhaowen Yan, Minli Li, Ke Wu and Weizhong Zhao, Fermionic covariant prolongation structure theory for multidimensional supernonlinear evolution equation, Journal of Mathematical Physics, 54 (2013) 033506.
[20] Jipeng Cheng, Ye Tian, Zhaowen Yan and Jingsong He, The generalized additional symmetries of the two-Toda lattice hierarchy, Journal of Mathematical Physics, 54 (2013) 023513.
[21] Zhaowen Yan, Minru Chen, Ke Wu and Weizhong Zhao, (2+1)-dimensional integrable Heisenberg supermagnet model, Journal of the Physical Society of Japan, 81 (2012) 094006.
[22] Zhaowen Yan, Minli Li, Ke Wu and Weizhong Zhao, Integrable deformations of the (2+1)-dimensional Heisenberg ferromagnetic model, Communications in Theoretical Physic, 58 (2012) 463.
[23] Zhaowen Yan, Minli Li, Ke Wu and Weizhong Zhao, Integrable deformations of Heisenberg supermagnetic model, Communications in Theoretical Physic, 53 (2010) 21.
[24] Jiafeng Guo, Shikun Wang, Ke Wu, Zhaowen Yan and Weizhong Zhao, Integrable higher order deformations of Heisenberg supermagnetic model, Journal of Mathematical Physics, 50 (2009) 113502.

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