个人简历

主要学历: 1978.03-1981.12 天津大学应用力学专业，本科生，获工学学士 1982.02-1984.12 天津大学一般力学专业，研究生，获工学硕士 1987.02-1991.02 天津大学一般力学专业，在职研究生，获工学博士 主要学术经历: 1984.07-至今 天津大学机械工程学院力学系，助教(1984.07)、讲师(1986.12)、副教授(1993.12)、 教授(1999.11)、博士生导师(2003.10) 1993.05-1993.10 香港大学土木与结构工程系，访问学者 1996.10-1997.01 香港大学土木与结构工程系，访问学者 2000.03-2001.03 英国皇家学会，曼彻斯特大学，研究员

研究领域

1.振动理论及应用 2.内燃机振动 3.非线性动力学理论及应用 4.动力系统理论及应用方面的研究工作 5.机床动力学

近期论文

[1] Zhao, De-Min, Zhang, Qi-Chang. Bifurcation and chaos analysis for aeroelastic airfoil with freeplay structural nonlinearity in pitch. Chinese Physics B, 2010, 19(3):030518 (EI 20101212801313) (SCI 570GQ) [2] Li Wei-Yi, Zhang Qi-Chang, Wang Wei. Determination for the exact range of the value of the parameter corresponding to chaos based on the Silnikov criterion.[J]. Chinese Physics B, 2010, 19(6): 060510 ( SCI：608VG) (EI 20102513017612) [3] 赵德敏，张琪昌，李伟义. 二自由度内燃机曲轴一吸振器系统的分岔分析. 振动工程学报, 2010. 23(1):48-51 , EI 20101812907098 [4] Wang Wei(王炜), Zhang Qi-Chang(张琪昌) and Tian Rui-Lan(田瑞兰). Shilnikov sense chaos in a simple three-dimensional system. Chinese Physics B, 2010, 19(3): 030517-030517, (SCI 570GQ), (EI 20101212801312) [5] 张琪昌, 李伟义, 王炜. 斜拉索风雨振的静态分岔研究. 物理学报, 2010, 59(2): 729-734 [6] Zhang Qi-chang, Wang Wei and Hao Shu-Ying. Shilnikov sense chaos of the PID controller. AIP Conference Proceedings, 2009,1233:1459-1465. (SCI BRL16, EI 11400705) [7] Zhao Demin, Zhang Qichang, Tan Ying. Random flutter of a 2-DOF nonlinear airfoil in pitch and plunge with freeplay in pitch. Nonlinear Dynamics, 2009, 58(4): 643-654 (EI 20094812512711) (SCI 516NM) [8] 王炜，张琪昌，王雪娇. 待定固有频率法在分析系统混沌临界值问题中的应用. 物理学报. 2009，58(8):5162-5107（SCI：486VN） [9] Wei Wang, Qi-Chang Zhang. Computation of the simplest normal form of a resonant double Hopf bifurcation system with the complex normal form method. Nonlinear Dynamics, 2009, 57(1-2):219-229. (SCI: 457KO) (EI: 20092612151837) [10] 何学军, 张琪昌, 田瑞兰. 索结构风雨振的动力学行为研究[J]. 工程力学, 2008, 25(10): 1-5+18. (EI 20084611708136) [11] Zhang Qichang, Wang Wei, Liu Fuhao. High codimensional static bifurcations of strongly nonlinear oscillator [J]. Chinese Physics B, 2008, 17(11): 4123-4128. (Sci: 376TU) (EI 20091311986232) [12] Zhang Qichang, Wang Wei, Li Weiyi. Heteroclinic Bifurcation of Strongly Nonlinear Oscillator [J]. Chinese Physics Letter, 2008, 25(5): 1905-1907. (Sci: 306KZ) (EI 10004593) [13] 张琪昌, 王炜, 何学军. 研究强非线性振动系统同宿分岔问题的规范形方法[J]. 物理学报, 2008, 57(9): 5384-5389. (Sci: 347VZ) (EI 084211645237) [14] 张琪昌, 田瑞兰, 王炜. 一类机电耦合非线性动力系统的混沌动力学特征[J]. 物理学报, 2008, 57(5): 2799-2804 (SCI 306QK ；EI 082411313457） [15] AYT Leung & QC Zhang, Normal Form Computation without Central Manifold Reduction, Journal of Sound and Vibration，266(2): 261-279，2003 (SCI 720DF) [16] QC Zhang & AYT Leung, Computation of Normal Forms for Higher Dimensional Semi-Simple Systems, Dynamics of Continuous, Discrete and Impulsive Systems, Series A: Mathematical Analysis, 8: 559-574 (SCI501LP), 2001 [17] QC Zhang & AYT Leung, Normal Form of Double Hope Bifurcation in Forced Oscillators, Journal of Sound and Vibration, 231(4): 1057-1069 , 2000, (SCI 301VY); (EI00065213580) [18] AYT Leung & QC Zhang, Higher-order Normal Form and Period Averaging, Journal of Sound and Vibration, 217(5): 795-806, 1998, (SCI 136NC); (EI98124517992) [19] AYT Leung & QC Zhang, Complex Normal Form for Strongly Nonlinear Vibration Systems Exemplified by duffing-van der pol Equation, Journal of Sound and Vibration,