GB
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- Associate Professor
- Supervisor of Doctorate Candidates
- Supervisor of Master's Candidates
- Name :Ge Bin
- Name (Pinyin):GB
- Date of Birth:1979-10-25
- School/Department:数学科学学院
- Degree:Doctoral Degree in Science
- Professional Title:Associate Professor
- Status:Employed
- Teacher College:College of Mathematical Sciences
- Discipline:Mathematics
Contact Information
- OfficePhone:
- Telephone:
- Email:
- ZipCode:
- PostalAddress:
- Paper Publications
- Zherui Zhang, Jiangzhi Fu, Bin Ge, Shuang Li, Qiucheng Luo, Qiling Gao, Haoran Zha, Yun Lin. A Robust-Stairs-Spectrum Network for Specific Emitter Identification Across Diverse Channel Environments,IEEE TRANSACTIONS ON VEHICULAR TECHNOLOGY,2025,75(8):16297-16308
- Bin Ge. Xiangnan Feng. The Double Phase Problem on Non-compact Riemannian Manifolds via Perturbation Methods,Applied Mathematics and Optimization,[J].2026,94(73)
- Zhao Jinwei. Liu Lu,Ge Bin. Effective dynamics for a class of stochastic parabolic equations with a fast oscillation driven by fractional Brownian motion and Poisson jumps,Analysis and Mathematical Physics,2026,16(4)
- Zhao Jin-Wei, Ge Bin, Liu Lu. Effective dynamics for stochastic parabolic equations with a fast oscillation driven by fractional Brownian motion and Poisson jumps,Analysis and Mathematical Physics,[J].2026,16(95)
- Ge Bin, Zhuge Xiang-Wu, Ren Hai-Xin, Jia Li-Jiang. Convergence rates of the inertial dynamics with Tikhonov regularization under perturbations,Vietnam Journal of Mathematics,[J].2026,
- Feng Guo-Feng, Wang Mei-Yan, Ge Bin. Fractional advection dispersion equation in R^N with vanishing at infinity potential,Georgian Mathematical Journal,[J].2026,
- Convergence Rates of the Inertial Dynamics with Tikhonov Regularization under Perturbations,Vietnam Journal of Mathematics,[J].2026,
- Fractional advection dispersion equation in R^N with vanishing at infinity potential,Georgian Mathematical Journal,[J].2026,
- Quasilinear double phase problem in R^N with vanishing potentials,Discrete and Continuous Dynamical Systems - Series S,[J].2026,19:198-215
- Differential inclusion obstacle problems with variable exponent and convection term,Fixed Point Theory,[J].2026,27(1):243-258
