人物經歷
教育經歷
2009/3 - 2012/9,
香港城市大學,套用數學,博士(聯合培養)
2008/9 - 2012/6,武漢大學,基礎數學,博士
2006/9 - 2008/6,武漢大學,基礎數學,碩士
工作經歷
現任中南財經政法大學統計與數學學院大學數學教研中心副教授、線性代數教研室主任,碩士生導師。
研究領域
微/納米材料力學行為的數學建模及分析,具體研究方向包括微納米材料的力學性質、非線性彈性材料的穩定性。
開授課程
本科生課程:《微積分》、《線性代數》、《機率論與數理統計》
留學生課程:《微積分》(英文)
研究生課程:《矩陣論》
社會生活
朱小武擔任民盟中南財經政法大學委員會副主委。2023年3月,其作為通訊員報導了民盟中南大委員會新學期工作部署會議。同年6月,在民盟中南大委員會主題教育動員會上作交流發言。2025年9月,以副主委身份參加了民盟基層動態活動以及民盟赴天門市中華文明起源主題教育活動。
論文著作
13. Yuanbin Wang,Xiaowu Zhu*,Zhimei Lou, Dynamic response of beams under moving loads with finite deformation,Nonlinear Dynamics(2019).
12.Xiaowu Zhu, Li Li, A well-posed Euler-Bernoulli beam model incorporating nonlocality and surface energy effect, Applied Mathematics and Mechanics (English Edition) (2019)
11. Yuanbin Wang,Zhimei Lou,Kai Huang, Xiaowu Zhu*, Size-dependent free vibration of axially moving nanobeams using Eringen's two-phase nonlocal integral model,Applied Sciences2018,doi:10.3390/app8122552.
10. Yuanbin Wang, Kai Huang, Zhimei Lou, Xiaowu Zhu*,Exact solutions for the static bending of Timoshenko beams using Eringen’s two-phasenonlocal model, Mathematics and Mechanics of Solids 2018.
9.Xiaowu Zhu, Li Li,Longitudinal and torsionalvibrationsof size-dependentrods via nonlocal integral elasticity, International Journal ofMechanical Sciences 133(2017), 639-650.
8.Xiaowu Zhu, Li Li, On longitudinal dynamics of nanorods, International Journal of Engineering Science 120(2017), 129-145.
7.Xiaowu Zhu, Li Li,Twisting statics of functionally graded nanotubes using Eringen's nonlocalintegral model, Composite Structures 178(2017), 87-96.
6.Xiaowu Zhu, Li Li,Closed form solution for a nonlocal strain gradient rod in tension,International Journal of Engineering Science119 (2017), 16–28.
5.Xiaowu Zhu,Yuanbin Wang,Hui-Hui Dai,Buckling analysis of Euler–Bernoulli beams using Eringen’s two-phase nonlocal model,International Journal of Engineering Science116 (2017), 130–140.
4. X. W. Zhu,Y. B. Wang,Z. M. Lou,A study of the critical strain of hyperelastic materials: A new kinematic frame and the leading order term,Mechanics Research Communications78 (2016), 20–24
3. Y.B. Wang,X. W. Zhu*,H. H. Dai,Exact solutions for the static bending of Euler-Bernoulli beams using Eringen’s two-phaselocal/nonlocal model,AIP Advances6, 085114 (2016), doi: 10.1063/1.4961695.
2. ZHU XiaoWu, DAI Hui-Hui, Solution for a nonlocal elastic bar in tension, Science China: Physics, Mechanics and Astronomy55(6) (2012),1059-1065.
1. Hui-Hui DAI, Xiaowu Zhu, Zhen Chen, An Analytical Study on the Post-Peak Structural Response, Journal of Applied Mechanics, Transactions of the ASME, Vol. 78 (2011),044501.