個人經歷
學習經歷:
1998.9-2002.8, 本科, 鄭州大學。
2002.9-2004.12, 免試研究生, 鄭州大學。
2006.12-2009.11, 博士, 香港城市大學。
工作經歷:
2010.12-2013.08,華東理工大大學,數學系,講師。
2009.12-2010.11,香港城市大學,數學系,Research Fellow。
主講課程
研究方向
主要研究非線性彈性力學中的穩定性和分岔,近年來開始研究非線性彈性力學中的動力學問題。
學術成果
代表性科研項目
1.國家自然科學基金青年基金,項目名稱:非線性超彈性矩形層和方柱動力學建模和分岔分析,項目主持人。
2.中央高校基本科研業務費,項目名稱:關於水凝膠
非線性振動的解析研究,項目主持人。
3.上海高校青年教師培養資助計畫,項目名稱:水凝膠的靜力學建模與分岔分析,項目主持人。
代表性研究論文
1.Dai, Hui-Hui, Wang Yuanbin andWang Fan-Fan. Primary and secondary bifurcations of a compressible hyperelastic layer: Asymptotic model equations and solutions.International Journal of Non-linear Mechanics.
2.Wang Fan-Fanand Chen, Aihua. N-fold Darboux transformations and soliton solutions of three nonlinear Equations.Journal of Mathematical Physics.
3.Dai, Hui-Hui andWang, Fan-Fan. Analytical Solutions for the post-buckling states in the compression of an incompressible hyperelastic layer.Analysis andApplications,
4.Dai, Hui-Hui andWang, Fan-Fan. Asymptotic bifurcation solutions for compressions of a clamped nonlinearly elastic rectangle: transition region and barrelling to a corner-like profile.SIAMJournal on Applied Mathematics,
5.Wang, Fan-Fanand Dai, Hui-Hui. Asymptotic bifurcation analysis and post-buckling for uniaxial compression of a thin incompressible hyperelastic rectangle.IMA Journal of Applied Mathematics,
6.Chen Aihua,Wang Fan-Fan, Zhang Weiguo. Soliton solutions of Burgers’ equation and the modified Kadomtsev-Petviashvili equation.Journal of PhysicsA-Mathematical and Theoretical,
7.Dai, Hui-Hui andWang, Fan-Fan. Bifurcation to a corner-like formation in a slender nonlinearly elastic cylinder : asymptotic solution and mechanism.Pro-ceedings of The Royal Society of London. Series A. Mathematical, Physical andEngineering Sciences,
8.Dai, Hui-Hui andWang, Fan-Fan. Corner instabilities in a slender nonlinearly elastic cylinder : analytical solutions and formation mechanism.Comptes RendusMathematique.,
9.Dai, Hui-Hui andWang, Fan-Fan. On a three-dimensional axisymmetric boundary-value problem of nonlinear elastic deformation: asymptotic solution and exponentially small error.International Journal of Engineering Science,