个人履历                                                                      

2020年7月~，中国矿业大学（北京）理学院教师

2016年9月-2020年6月，北京邮电大学，博士，专业方向：系统科学

2014年9月-2016年6月，北京邮电大学 ，硕士，专业方向：数学

2010年9月-2014年6月，南昌大学，学士，专业方向：数学与应用数学

研究方向                                                                        

光纤和流体中非线性模型的研究

SCI论文列表                                                                         

1. Yu-Qiang Yuan, Bo Tian, Wen-Rong Sun, Jun Chai, Lei Liu, Wronskian and Grammian solutions for a (2+1)-dimensional Date-Jimbo-Kashiwara-Miwa equation, Computers & Mathathers with Applications, 2017, 74, 873.

2. Yu-Qiang Yuan, Bo Tian, Han-Peng Chai, Xiao-Yu Wu, Zhong Du, Bright-dark and dark-dark solitons for the coupled cubic-quintic nonlinear Schrodinger equations in a twin-core nonlinear optical fiber, Superlattices and Microstructures, 2017, 111, 134.

3. Yu-Qiang Yuan, Bo Tian, Lei Liu, Yan Sun, Bright-dark solitons for a set of the general coupled nonlinear Schrodinger equations in a birefringent fiber, EPL, 2017, 120, 30001.

4. Yu-Qiang Yuan, Bo Tian, Lei Liu, Xiao-Yu Wu, Yan Sun, Solitons for the (2+1)-dimensional Konopelchenko-Dubrovsky equations, Journal of Mathematical Analysis and Applications, 2018, 460, 476.

5. Yu-Qiang Yuan, Bo Tian, Lei Liu, Yan Sun, Zhong DuDark-dark solitons for a set of the coupled nonlinear Schrodinger equations in a birefringent fiber, Chaos, Solitons & Fractals, 2018, 107, 216.

6. Yu-Qiang Yuan, Bo Tian, Han-Peng Chai, Xiao-Yu Wu, Zhong Du,Vector semirational rogue waves for a coupled nonlinear Schrodinger system in a birefringent fiber, Applied Mathematics Letters, 2019, 87, 50.

7.Yu-Qiang Yuan, Bo Tian, Qi-Xing Qu, Chen-Rong Zhang, Xia-Xia Du, Lax pair, binary Darboux transformation and dark solitons for the three-component Gross−Pitaevskii system in the spinor Bose−Einstein condensate, Nonlinear Dynamics, 2020, 99, 3001.

8.Yuan Y Q, Tian B, Qu Q X, et al. Periodic-wave and semirational solutions for the(2+1)-dimensional Davey−Stewartson equations on the surface water waves of finite depth. Zeitschrift fur angewandte Mathematik und Physik, 2020, 71, 46.