Name：Wang Na

Title：associate professor

Office：503

Email： wangna@henu.edu.cn

Research Field：mathematical physics

Education：

2009.09-2012.07, Ph.D.， Capital Normal University

2004.09-2007.07, Master of Science, Capital Normal University

Position：

2012.07-，    Henan University, Lecturer, Associate professor

Selected publications：

[1] Na Wang, 3D Fermions and Affine Yangian, Nuclear Physics B 969 (2021) 115461.

[2] Na Wang, Affine Yangian and 3-Schur functions, Nuclear Physics B 960 (2020) 115173.

[3] Na Wang, Chuanzhong Li, Universal Character, Phase Model and Topological Strings on C^3, European Physical Journal C (2019) 79:953, arXiv: 1711.05548.

[4] Na Wang, Young diagrams in an NxM box and the KP hierarchy, Nuclear Physics B 937 (2018) 478-501.

[5] Na Wang, Chuanzhong Li, Quantum torus algebras and B(C)-type Toda systems, Journal of Nonlinear Science 27 (2017) 1957-1970.

[6] Na Wang, Linjie Shi, Affine Yangian and Schur functions on plane partitions of 4, Journal of Mathematical Physics 62 (2021) 061701.

[7] Na Wang, Ke Wu, Vertex operators, t-boson model and weighted plane partitions in finite boxes, Modern Physics Letters B 32 (2018) 1850061.

[8] Na Wang, The realizations of Lie algebra gl(∞) and tau functions in homotopy category, International Journal of Modern Physics A 31(2016) 1650105.

[9] Na Wang, Rui Wang, Zhixi Wang, Ke Wu, Jie Yang, Zifeng Yang, The categorification of Fermions, Communications in Theoretical Physics 63 (2015) 129-135.

[10] Na Wang, Chuanzhong Li, pi-type Fermions and pi-type KP hierarchy, Glasgow Mathematical Journal 61 (2019) 601-613.

[11] Fang Huang, Na Wang，Generalized symplectic Schur functions and SUC hierarchy, Journal of Mathematical Physics 61 (2020) 061508.

[12] 王娜，王志玺，吴可，杨洁，杨紫峰，Heisenberg代数的范畴化和MacMahon函数，中国科学：物理学 力学 天文学 47 （2017）第2期：020001.

[13] Chong Li, Lin-Jie Shi, Xiao-Li Wang, Na Wang and Min-Ru Chen，On generalized Lax equation of the Lax triple of mKP hierarchy，International Journal of Modern Physics A 35 (2020) 2050099.

[14] Linjie Shi， Na Wang, Minru Chen, Orthogonal and Symplectic Schur Functions, Vertex Operators and Integrable Hierarchies. (Journal of Nonlinear Mathematical Physics, online, DOI: https://doi.org/10.2991/jnmp.k.210330.001).

Research Funding：

1. Schur functions of higher dimensional Young diagrams and affine Yangian，National Natural Science Foundation of China (12101184)，2022.01-2024.12, PI

2. The categorification of algebra and its applications，National Natural Science Foundation of China (11426089)，2015.01-2015.12, PI

3. to study the integrable system in homotopy category，National Natural Science Foundation of China (11447146)，2015.01-2015.12, PI

Teaching：

Advanced mathematics