Baizhanqiang Associate professor

2008.9－2013.6HKUST, PhD

Advisor: Prof. Guowu Meng

2007.9－2008.7Sichuan Uiniversity, MPhil

  Advisor: Prof. Shiqing Zhang   

2003.9－2007.7Sichuan University, B.S.

2019.7－now                Soochow University

  2015.7－2019.6     Wuhan University, AP

Rpresentation theory of Lie groups.

1. Zhanqiang Bai, A characterization of the unitary highest weight modules by Euclidean Jordan algebras, Journal of Lie Theory 23(3) (2013),747-778.

2. Zhanqiang Bai, Guowu Mengand Erxiao Wang, On the orbits of the magnetized Kepler problems in dimension 2k+1, Journal of Geometry and Physics 73 (2013), 260-269. 

3. Zhanqiang Bai, Gelfand-Kirillov dimensionsof the Z^2-gradedoscillator representations of     sl(n), Acta MathematicaSinica, English Series 31(6) (2015), 921-937.

4. Zhanqiang Bai and Markus Hunziker, On the Gelfand-Kirillov dimension of a unitary highest weight module, Science China-Mathematics, 58(12) (2015), 2489–2498.

5. Zhanqiang Bai, Particle Motion in Generalized Dirac's Monopoles of dimension 2k+1, Journal of Mathematical Physics 57, 082702 (2016).

6. Zhanqiang Bai, Gelfand-Kirillov dimensionsof the Z-gradedoscillator representations of o(n) and sp(n),Communications in algebra 46(9)(2018),3689-3710.

7. Zhanqiang Bai and Xun Xie,  Gelfand-Kirillov dimensionsof highest weight Harish-Chandra modules for SU(p,q), International Mathematics Research Notices, Vol. 2019, No. 14, pp. 4392-4418, doi.org/10.1093/imrn/rnx247.

8. Zhanqiang Bai and Wei Xiao, Gelfand-Kirillov dimension and reducibility of scalar generalized Verma modules, Acta Mathematica Sinica, English Series 35(11) 2019, 1854-1860.

9. Zhanqiang Bai and Wei Xiao, Reducibility of generalized Verma modules for Hermitian symmetric pairs, to appear in JPAA.