白占强

发布时间：2026-06-29浏览次数：3327

  • 1、A characterization of the unitary highest weight modules by Euclidean Jordan algebras,Journal of Lie Theory,2013,Bai Zhanqiang
  • 2、On the orbits of the magnetized Kepler problems in dimension 2k 1, Journal of Geometry and Physics,2013,Bai Zhanqiang,Meng Guowu,Wang Erxiao
  • 3、On the Gelfand-Kirillov dimension of a unitary highest weight module,Science China-Mathematics,,2015,Bai Zhanqiang,Hunziker Markus
  • 4、 Gelfand-Kirillov dimensions of the Z^2-graded oscillator representations of sl(n),Acta Mathematica Sinica, English Series,2015,Bai Zhanqiang
  • 5、Particle Motion in Generalized Dirac's Monopoles of dimension 2k 1,Journal of Mathematical Physics,2016,Bai Zhanqiang
  • 6、Gelfand-Kirillov dimensions of the Z-graded oscillator representations of o(n) and sp(n),Communications in algebra ,2018,Bai Zhanqiang
  • 7、Gelfand-Kirillov dimensions of highest weight Harish-Chandra modules for SU(p,q),International Mathematics Research Notices,2017,Bai Zhanqiang,Xie Xun
  • 8、Gelfand-Kirillov dimension and reducibility of scalar generalized Verma modules,Acta Mathematica Sinica, English Series ,2019,Bai Zhanqiang,Xiao Wei
  • 9、关于幂函数的一致连续性问题,科教导刊,2018,白占强
  • 10、Reducibility of generalized Verma modules for Hermitian symmetric pairs,JPAA,V.225,2021.4,Bai Zhanqiang,Xiao Wei
  • 11、Gelfand-Kirillov dimensions and associated varieties of highest weight modules,IMRN,2023,Bai Zhanqiang,Xiao Wei,Xie Xun
  • 12、Gelfand-Kirillov dimension and reducibility of scalar generalized Verma modules for classical Lie algebras,Acta Mathematica Sinica, English Series,2024,Bai Zhanqiang,Jiang Jing
  • 13、Irreducible representations of GL_n(C) of minimal Gelfand-Kirillov dimension,Acta Mathematica Sinica, English Series,2024,Bai Zhanqiang,Chen Yangyang,Liu Dongwen,Sun Binyong
  • 14、PT-phase diagram with quantum jump in a non-Hermitian photonic structure,Phys. Rev. A,2024,Xinchen Zhang,Yun Ma,Qi Liu,Nuo Wang, Yali Jia,Qi Zhang, Zhanqiang Bai, Junxiang Zhang,Qihuang Gong, Ying Gu,109, L041503,7
  • 15、A characterization of socular simple modules and Richardson orbits of classical types,Science China-Mathematics,2024,Bai Zhanqiang,Zhang Shaoyi,1
  • 16、Associated varieties of minimal highest weight modules,Representation theory,2024,Bai Zhanqiang,Ma Jia-Jun,Xiao Wei, Xie Xun,1
  • 17、A characterization of socular simple modules and Richardson orbits of classical types,Science China-Mathematics,2025,Zhanqiang Bai,Shaoyi Zhang,68(5),1031-1050