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本所人员
张素英


教授 博士生导师
研究方向:物理学中的数学方法;玻色-爱因斯坦凝聚理论研究
Email:zhangsy@sxu.edu.cn
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个人简介:
张素英,1967年7月生,教授,博士生导师。1988年毕业于西北工业大学数理力学系应用数学专业,获理学学士学位;1991年毕业于西北工业大学数理力学系应用数学专业,获理学硕士学位;2004年1月获西北工业大学一般力学与力学基础专业博士学位。2004年1月至2004年6月于中国科学院数学与系统科学研究院参加“动力系统保结构算法国际研讨班”,2007年12月至2008年6月于剑桥大学做访问学者,2012年7月至2012年9月于台湾海洋大学做访问学者。在Phys. Rev. A,Phys. Lett. A,J. Phys. A: Math. Gen., J. Phys. B: At. Mol. Opt. Phys.等国内外重要学术刊物上发表论文60余篇,出版专著1部。主持(完成)国家自然科学基金4项,主持(完成)国家教育部高校博士学科点专项科研基金博导类课题1项。2004年获陕西省优秀博士学位论文奖,2006年获全国优秀博士学位论文提名奖。2006年被评为山西省青年学术带头人。注重物理、力学和数学等多学科之间的交叉与渗透,对冷原子物理、偶极玻色爱因斯坦凝聚、计算物理及物理中的数学方法等相关学科感兴趣。

研究方向:玻色-爱因斯坦凝聚理论研究、物理学中的数学方法。

代表性论著:
1. 《非线性动力学系统的几何积分理论及应用》,张素英,邓子辰,西北工业大学出版社,2005年1月.
2. A New Numerical Approximation Method for Two-Dimensional Wave Equation with Neumann Damped Boundary,Liu Jiankang, Zhang Suying*,Complexity, 16(1):1-14(2020).
3. Collision of parallel vortex dipoles in a Bose–Einstein condensate, Yang Guoquan, Zhang Suying* and Jin Jingjing, J. Phys. B: At. Mol. Opt. Phys., 52, 065201 (2019).
4. Oblique collisions and catching-up phenomena of vortex dipoles in a uniform Bose-Einstein condensate, Yang Guoquan, Zhang Suying* and Han Wei, Physica Scripta, 94, 075006 (2019).
5. Influence of the dipole dipole interaction on the interference between Bose Einstein condensates, Yang Guoquan, Guo juan, Zhang Suying*, International Journal of Modern Physics B, 33, 1950048 (2019).
6. Gauge-potential-induced vortices in spin-1 Bose–Einstein condensates with spin–orbit coupling, Jin Jingjing, Guo Hui, Zhang Suying, Yan Shubin. Annals of Physics, 411: 167953 (2019).
7. Stationary tripartite light-mirror entanglement from a ring cavity driven by a squeezed light, Guo Quan: Zhang Suying*, Acta Physica Polonica A, 7, 136(1): 141-146 (2019).
8. Gauge-potential-induced rotation of spin-orbit-coupled Bose-Einstein condensates, Jin Jingjing, Han Wei, Zhang Suying, Physical Review A, 98, 063607 (2018).
9. The ground states and pseudospin textures of rotating two-component Bose-Einstein condensates trapped in harmonic plus quartic potential,Liu Yan,Zhang Suying*,Chinese Physics B,25(9),090304 (2016).
10. Quantum frequency doubling based on tripartite entanglement with cavities,Guo, Juan,Wei, Zhifeng,Zhang, SuYing*,Chinese Physics B, 25(2), 020302 (2016).
11. Zero-momentum coupling induced transitions of ground states in Rashba spin-orbit coupled Bose-Einstein condensate, Jin Jingjing, Zhang Suying*, and Han Wei, J. Phys. B: At Mol. Opt. Phys. 47, 115302 (2014).
12. The ground states and spin textures of rotating two-component Bose–Einstein condensates in an annular trap, Jin Jingjing,Zhang Suying*, Han Wei, Wei Zhifeng,J. Phys. B: At. Mol. Opt. Phys., 46,075302 (2013).
13. Spin Domain Wall in RotatingTwo-component Bose-einstein Condensates, Jin Jingjing, Zhang Suying*, and Han Wei, J. Phys. B: At Mol. Opt. Phys. 44, 165302 (2011).
14. Half-vortex sheets and domain-wall trains of rotating two-component Bose-Einstein condensates in spin-dependent optical lattices, Han Wei, Zhang Suying*, Jin Jingjing, Liu Wuming, Phys. Rev. A, 85, 043626 (2012).
15. The Jordan Structure of Residual Dynamics Used to Solve Linear Inverse Problems, Liu C-S, Zhang Suying, Satya N, CMES-Compute modeling in engineering & sciences, 88(1): 29-47 (2012).
16. An indicator of chaos based on the curves of equal potential in 2D Hamiltonian flows, Li Jiangdan, Zhang Suying*, Phys. Lett. A, 375,1710-1715 (2011).
17. Explicit Numerical Methods for Solving Stiff Dynamical Systems, Zhang Suying*, Li Jiangdan, J. Comput. Nonlin. Dyn., 6 041008-1-3 (2011).
18. Spin domain wall in rotating two-component Bose-Einstein condensates, Jin Jingjing, Zhang Suying*, Han Wei, J. Phys. B: At. Mol. Opt. Phys., 44, 165302 (2011).
19. The potential energy surface and chaos in 2D Hamiltonian systems, Li Jiangdan, Zhang Suying*, Phys. Lett. A, 375, 974-977 (2011).
20. An extended geometric criterion for chaos in the Dicke model, Li Jiangdan, Zhang Suying*, J. Phys. A: Math. Gen, 43, 125105 (2010).
21. A variational approach to (m+1)-dimensional n-order field, Han Wei, Zhang Suying*, Appl. Math. Comput., 210: 169-176 (2009).

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