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杨凌(数学科学学院)

杨凌:系统生物学研究中心,教授,硕士生导师

联系地址:苏州大学系统生物学中心

邮  箱:lyang@suda.edu.cn 

经历:

2002年毕业于(博士)上海大学,研究方向是非线性动力系统

2002-2007年美国加州大学医学院博士后

2007-2008年加州大学医学院统计师 

2008-至今 苏州大学系统生物学中心 教授

研究领域:

 生物系统的数学模型,包括:细胞信号调控网络、心肌新陈代谢网络等

Publication: until 2008, after that see (publication in CSB)

1. Yang, L., Vondriska, T.M., Han, Z.G., MacLellan, W.R., Weiss, J.N., and Qu, Z.L. (2008). Deducing topology of protein-protein interaction networks from experimentally measured sub-networks. Bmc Bioinformatics 9. (SCI 3.493. Cited: 0.)

2. Yang, J.H., Yang, L. (Co-first author), Qu, Z.L., and Weiss, J.N. (2008). Glycolytic Oscillations in Isolated Rabbit Ventricular Myocytes. Journal of Biological Chemistry 283, 36321-36327. (SCI 5.581. Cited: 0.)

3. Honda, H., Yang, L., Yang, J.H., Weiss, J.N., and Qu, Z.L. (2007). Depolarization of cardiac mitochondria by ROS-induced ROS release: experiment versus modeling. Biophysical Journal, 440A-440A. (SCI 4.627. Cited: 0.)

4. Han, Z.G., Vondriska, T.M., Yang, L., MacLellan, W.R., Weiss, J.N., and Qu, Z.L. (2007). Signal transduction network motifs and biological memory. Journal of Theoretical Biology 246, 755-761. (SCI 2.323. Cited: 6.)

5. Weiss, J.N., Yang, L., and Qu, Z.L. (2006). Thematic review series: Systems biology approaches to metabolic and cardiovascular disorders - Network perspectives of cardiovascular metabolism. Journal of Lipid Research 47, 2355-2366. (SCI 4.357. Cited: 14.)

6. Yang, L., Han, Z.G., MacLellan, W.R., Weiss, J.N., and Qu, Z.L. (2006). Linking cell division to cell growth in a spatiotemporal model of the cell cycle. Journal of Theoretical Biology 241, 120-133. (SCI 2.264. Cited: 7.)

7. Han, Z., Yang, L., MacLellan, W.R., Weiss, J.N., and Qu, Z.L. (2005). Hysteresis and cell cycle transitions: How crucial is it? Biophysical Journal 88, 1626-1634. (SCI 4.507. Cited: 3.)

8. Yang, L., MacLellan, W.R., Han, Z.G., Weiss, J.N., and Qu, Z.L. (2004). Multisite phosphorylation and network dynamics of cyclin-dependent kinase signaling in the eukaryotic cell cycle. Biophysical Journal 86, 3432-3443. (SCI 4.585. Cited: 11.)

9. Xinghuo, Y., Ling, Y., and Guanrong, C. (2003). Discretization behavior analysis of a switching control system from a unified mathematical approach. Journal of Control Theory and Applications 1, 43-52.

10. Yang, L., Liu, Z.R., and Mao, J.M. (2003). Controlling hyperchaos in planar systems by adjusting parameters. Applied Mathematics and Mechanics-English Edition 24, 396-401. (SCI 0.251. Cited: 1.)

11. Chen, G.R., and Yang, L. (2003). Chaotifying a continuous-time system near a stable limit cycle. Chaos Solitons & Fractals 15, 245-253. (SCI 1.064. Cited: 11.)

12. Yang, L., Liu, Z.R., and Zheng, Y. (2002). "Middle" periodic orbit and its application to chaos control. International Journal of Bifurcation and Chaos 12, 1869-1876. (SCI 1.144. Cited: 0.)

13. Yang, L., Liu, Z.R., and Chen, G.R. (2002). Chaotifying a continuous-time system via impulsive input. International Journal of Bifurcation and Chaos 12, 1121-1128. (SCI 1.144. Cited: 20.)

14. Chen, G.R., Yang, L., and Liu, Z.R. (2002). Anticontrol of chaos for continuous-time systems. Ieice Transactions on Fundamentals of Electronics Communications and Computer Sciences E85A, 1333-1335. (SCI 0.336. Cited: 4.)

15. Chen, G.R., Yang, L., and Liu, Z.R. (2001). Anticontrol of chaos in continuous-time systems vis Impulsive inputs. Proceeding of ITC-CSCC’01, Vol II, 1180-1184.

16. Mao, J.M., Liu, Z.R., and Ling, Y. (2000). Straight-line stabilization. Physical Review E 62, 4846-4849. (SCI 2.142. Cited: 3.)

17. Yang, L., Liu, Z.R., and Mao, J.M. (2000). Controlling hyperchaos. Physical Review Letters 84, 67-70. (SCI 6.462. Cited: 33.)

18. Wang, Y., Yang, L., and Xie, H.M. (1999). Complexity of unimodal maps with aperiodic kneading sequences. Nonlinearity 12, 1151-1176. (SCI 1.156. Cited: 5.)

19. Liu, Z.R., Chen, L.Q., and Yang, L. (1999). On properties of hyperchaos: Case study. Acta Mechanica Sinica 15, 366-370. (SCI 0.506. Cited: 6.)

20. Yang, L., and Liu, Z.G. (1998). An improvement and proof of OGY method. Applied Mathematics and Mechanics-English Edition 19, 1-8. (SCI 0.166 . Cited: 13.)

21. Yang L, Distinct excluded blocks of the languages generated by circle homeomorphisms, J. Suzhou Univ., V13, No. 2(1997): 34

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