鄭昌軍
人物履歷
2011年10月畢業於中國科學技術大學近代力學系,獲工學博士學位。博士研究生期間(2008年10月至2010年12月)在日本名古屋大學機械電子工程系進行聯合培養。
工作經歷
2013年7月—至今 合肥工業大學噪聲振動工程研究所副研究員
2014年7月—2015年12月 德國錫根大學洪堡研究學者
2011年11月—2013年8月 中國科學技術大學近代力學系博士後
研究方向
學術成果
目前主持國家自然科學基金青年項目一項;完成中國博士後面上一等資助、中國科學技術大學青年創新基金各一項;參與國家自然科學基金及其他企業合作項目數項。部分發表論文如下:
[1]Chang-Jun Zheng, Hai-Feng Gao, Lei Du, Hai-Bo Chen, Chuanzeng Zhang. An accurate and efficient acoustic eigensolver based on a fast multipole BEM and a contour integral method. Journal of Computational Physics, 305:677-699, 2016.
[2]Chang-Jun Zheng, Hai-Bo Chen, Hai-Feng Gao, Lei Du. Is the Burton-Miller formulation really free of fictitious eigenfrequencies? Engineering Analysis with Boundary Elements, 59:43-51, 2015.
[3]Chang-Jun Zheng, Hai-Bo Chen, Lei-Lei Chen. A wideband fast multipole boundary element method for half-space/plane-symmetric acoustic wave problems. Acta Mechanica Sinica, 29(2): 219-232, 2013.
[4]C.J. Zheng, H.B. Chen, T. Matsumoto, T. Takahashi. 3D acoustic shape sensitivity analysis using fast multipole boundary element method. International Journal of Computational Methods, 9(1):1240004-1-1240004-11, 2012.
[5]Changjun Zheng, Toshiro Matsumoto, Toru Takahashi, Haibo Chen. A wideband fast multipole boundary element method for three dimensional acoustic shape sensitivity analysis based on direct differentiation method. Engineering Analysis with Boundary Elements, 36:361-371, 2012.
[6]C.J. Zheng, H.B. Chen, T. Matsumoto, T. Takahashi. Three Dimensional Acoustic Shape Sensitivity Analysis by Means of Adjoint Variable Method and Fast Multipole Boundary Element Approach. CMES-Computer Modeling in Engineering & Sciences, 79(1):1-29, 2011.
[7]Changjun Zheng, Toshiro Matsumoto, Toru Takahashi, Haibo Chen. Explicit evaluation of hypersingular boundary integral equations for acoustic sensitivity analysis based on direct differentiation method. Engineering Analysis with Boundary Elements, 35:1225-1235, 2011.
[8]Changjun Zheng, Toshiro Matsumoto, Toru Takahashi, Haibo Chen. Boundary Element Shape Design Sensitivity Formulation of 3D Acoustic Problems Based on Direct Differentiation of Strongly-Singular and Hypersingular Boundary Integral Equations. Transactions of the Japan Society of Mechanical Engineers, Series C, 76(771):2899-2908, 2010.[1]