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分類:導(dǎo)師信息 來源:中國考研網(wǎng) 2013-11-18 相關(guān)院校:湖南大學(xué)
崔向陽:男,博士,研究生導(dǎo)師
通訊地址:湖南大學(xué)汽車車身先進設(shè)計制造國家重點實驗室
郵政編碼:410082
聯(lián)系電話:18673190717
電子信箱:cui435@163.com
學(xué)科專業(yè)領(lǐng)域及主要研究方向
學(xué)科領(lǐng)域:車輛工程,計算力學(xué),材料成形,機械設(shè)計及理論
主要研究方向:新型數(shù)值算法、無網(wǎng)格技術(shù)、板殼單元、材料成形數(shù)值模擬、汽車CAE技術(shù)、數(shù)值傳熱及熱加工模擬
學(xué)術(shù)兼職
國際計算力學(xué)學(xué)會會員
國際雜志“International Journal for Numerical Methods in Engineering”評審
國際雜志“International Journal of Applied Mechanics”評審
國際雜志“Journal of Soundand Vibration”評審
國際雜志“Engineering Analysis with Boundary Elements”評審
學(xué)習(xí)經(jīng)歷及背景
2009.8-2011.7湖南大學(xué)汽車車身先進設(shè)計制造國家重點實驗室,博士研究生,課題方向:先進數(shù)值算法開發(fā),工程中的強非線性問題,新型板殼單元開發(fā)及其在金屬成型與車身技術(shù)的應(yīng)用,導(dǎo)師:Prof.Guang-YaoLi(李光耀教授)&Prof.Gui-RongLiu
2007.8-2009.8新加坡國立大學(xué)機械工程系,首期國家公派湖南大學(xué)與新加坡國立大學(xué)聯(lián)合培養(yǎng)博士留學(xué)生,課題方向:先進數(shù)值算法開發(fā),工程中的強非線性問題,新型板殼單元開發(fā)及其在金屬成型與車身技術(shù)的應(yīng)用,導(dǎo)師:Prof.Guang-YaoLi(李光耀教授)&Prof.Gui-RongLiu
2005.9-2007.8湖南大學(xué)汽車車身先進設(shè)計制造國家重點實驗室,碩士研究生,方向:汽車CAE技術(shù),導(dǎo)師:Prof.Guang-YaoLi(李光耀)
2001.9-2005.7湖南大學(xué)機械與汽車工程學(xué)院,機械設(shè)計制造及其自動化專業(yè),本科
工作經(jīng)歷
2009.10-今,湖南大學(xué)汽車車身先進設(shè)計制造國家重點實驗室,講師
2009.10-今,湖南大學(xué)機械與運載工程學(xué)院,講師
軟件著作權(quán)與專利
[1]基于區(qū)域光滑的板殼結(jié)構(gòu)計算系統(tǒng)(DSPSV1.0)。軟件著作權(quán)(登記證書編號:2011SR001980)
[2]劉迪輝,李光耀,崔向陽,鄭剛.一種基于曲面邊緣線或截面線網(wǎng)格映射的回彈補償面生成方法。發(fā)明專利(公開號:CN101546349)
[3]劉迪輝,李光耀,崔向陽,鄭剛,干年妃.一種基于截面線分析的點云與幾何數(shù)模對齊方法。發(fā)明專利(公開號:CN101561834)
[4]劉迪輝,李光耀,龔志輝,崔向陽.一種基于有限元方法的確定薄板沖壓件測量點云在回彈前位置的方法。發(fā)明專利(公開號:CN101482403A)
主持項目
國家自然科學(xué)基金青年基金:連續(xù)性二次松弛三角形薄板殼元研究及其在車身設(shè)計中的應(yīng)用(項目編號:11002053)(研究期限:2011.01-2013.12)
汽車車身先進設(shè)計制造國家重點實驗室自主課題人才培育項目:用于金屬塑性成形分析的低階單元研究(項目編號:51075005)(研究期限:2011.01-2012.12)
湖南省研究生創(chuàng)新基金:用于車身設(shè)計仿真的三角形板殼單元研究(項目編號:CX2010B126)(研究期限:2010.01-2011.12)
汽車車身先進設(shè)計制造國家重點實驗室自主課題重點項目子課題:回彈問題中的高應(yīng)力精度單元研究(研究期限:2009.09-2010.12)
湖南大學(xué)青年教師科技創(chuàng)新扶持項目:新型數(shù)值算法研究及其在車身設(shè)計中的應(yīng)用(2010.01-2011.12)
參與項目
國家重點基礎(chǔ)研究發(fā)展計劃“973”計劃:現(xiàn)代設(shè)計大型應(yīng)用軟件的可信性研究(項目編號:2010CB328005)(研究期限:2010.1-2014.08)
杰出青年基金項目:塑性加工工藝與裝備(項目編號:50625519)(研究期限:2006.01-2010.12)
國家自然科學(xué)基金重點項目:工程與產(chǎn)品現(xiàn)代設(shè)計理論與方法(項目編號:60635020)(研究期限:2006.01-2010.12)
會議報告
[1]Cui X.Y, Li G.Y. Novel method for thin plate formulation constructing using Galerkin approximation. Annual Meeting of the Singapore Association of Computational Mechanics (SACM), Singapore, 2009. (會議報告,Invited Talk)
[2]Cui X.Y, Liu G.R, Li G.Y. A slope-restructured method for thin plate problems with linear deflection field. BICTAM International Symposium on Meshfree/Meshless, Particle and Generalized/Extended Finite Element Methods, pp.11-22, Nanjing, PR China, 2009. (會議論文及報告)
[3]Li G.Y, Cui X.Y. Smoothed Element free Galerkin method. BICTAM International Symposium on Meshfree/Meshless, Particle and Generalized/Extended Finite Element Methods, pp.63-76, Nanjing, PR China, 2009. (會議論文及報告)
[4]Cui X.Y, Zheng G., Li G.Y. An efficient triangular shell element based on edge-based smoothing technique for sheet metal forming simulation. NUMIFORM 2010: The 10th International Conference on Numerical methods in Industrial Forming Processes, AIP Conf. Proc. 1252: 1118-1125, Korea, June 13-17, 2010. (會議論文及報告)
[5]Cui X.Y, Li G.Y., Zheng G., Fang Z. Cell-based Smoothed Radial Point Interpolation Method for contact problems in metal forming analysis. The 13th International Conference on Metal Forming, Steel research International 2010; 81(9): 1486-1489. Toyohashi, Japan, September 19-22, 2010. (會議論文及報告)
[6]Cui X.Y, Li G.Y. Novel thin plate formulation without rotation DOFs based on Galerkin approximation. WCCM/APCOM 2010, Sydney, July 19-23, 2010. (會議報告)
[7]Cui X.Y, Li G.Y. Advanced analysis and applications of Gradient smoothing methods. International Conference on Computational Methods, Zhangjiajie, China, November 15-17, 2010. (會議報告)
[8]崔向陽. 用于汽車CAE分析的新型三角形板殼單元. 中國力學(xué)大會2011-暨錢學(xué)森誕辰100周年紀(jì)念大會, 哈爾濱, 2011年8月22~24日.
已發(fā)表和錄用的學(xué)術(shù)論文
[1]Cui X.Y(崔向陽), Liu G.R, Li G.Y, Zhao X, Nguyen T.T, Sun G.Y. A smoothed finite element method (SFEM) for linear and geometrically nonlinear analysis of plates and shells. CMES- Computer Modeling in Engineering& Sciences 2008; 28(2): 109-126. (SCI, EI)
[2]Cui X.Y(崔向陽), Liu G.R, Li G.Y, Zheng G. A rotation free formulation for static and free vibration analysis of thin beams using gradient smoothing technique. CMES- Computer Modeling in Engineering& Sciences 2008; 38(3): 217-229. (SCI, EI)
[3]Cui X.Y(崔向陽), Liu G.R, Li G.Y, Zhang G.Y, Sun G.Y. Elasto-plasticity analysis using edge-based smoothed finite element method (ES-FEM). International Journal of Pressure Vessels and Piping 2009; 86:711-718. (SCI, EI)
[4]Cui XY(崔向陽), Liu GR, Li GY. A cell-based smoothed radial point interpolation method (CS-RPIM) for static and free vibration of solids. Engineering Analysis with Boundary Elements 2010; 34: 144-157. (SCI, EI)
[5]Cui X.Y(崔向陽), Liu G.R, Li G.Y, Zhang G.Y, Zheng G. Analysis of plates and shells using an edge-based smoothed finite element method. Computational Mechanics 2010; 45: 141-156. (SCI, EI)
[6]Cui X.Y(崔向陽), Li G.Y, Zheng G. Novel thin plate element theory based on a continuity re-relaxed technique. Science China: Technological Sciences 2010; 53: 2450-2457. (SCI, EI)
[7]Cui X.Y(崔向陽), Liu G.R, Li G.Y. Analysis of Mindlin-Reissner plates using cell-based smoothed radial point interpolation method. International Journal of Applied Mechanics 2010; 2 (3): 653-680. (SCI)
[8]Cui X.Y(崔向陽), Li G.Y, Zheng G., Wu S.Z. NS-FEM/ES-FEM for contact problems in metal forming analysis. International Journal of Material Forming 2010; 3: 887-890. (EI)
[9]Cui X.Y(崔向陽), Liu G.R, Li G.Y, Zhang G.Y. A thin plate formulation without rotation DOFs based on the radial point interpolation method and triangular cells. International Journal for Numerical Methods in Engineering 2011; 85(8): 958-986.(SCI, EI)
[10]Cui X.Y(崔向陽), Liu G.R, Li G.Y. Bending and vibration responses of laminated composite plates using an edge-based smoothing technique. Engineering Analysis with Boundary Elements 2011; 35(6): 818-826. (SCI, EI)
[11]Cui X.Y(崔向陽), Liu G.R, Li G.Y. A smoothed Hermite radial point interpolation method for thin plate analysis using gradient smoothing operation. Archive of Applied Mechanics 2011; 81(1): 1-18. (SCI)
[12]Cui X.Y(崔向陽), Li G.Y. Nodal integration thin plate formulation using linear interpolation and triangular cells. International Journal of Computational methods 2011,8: 813-824. (SCI, EI)
[13]Cui X.Y(崔向陽), Li G.Y. Smoothed Galerkin methods using cell-wise strain smoothing technique. Engineering Analysis with Boundary Elements 2012; 35(6): 825-835. (SCI, EI)
[14]Cui X.Y(崔向陽), Liu G.R, Li G.Y. A curvature-constructed method for bending analysis of thin plates using 3-node triangular cells. International Journal of Computational methods 2011. (已接收) (SCI, EI源刊)
[15]Zheng G., Cui X.Y(崔向陽), Li G.Y, Wu S.Z. A linearly conforming radial point interpolation method (LC-RPIM) for contact problems in metal forming analysis. International Journal of Material Forming 3: 891-894, 2010.(EI)
[16](崔向陽), Li G.Y, Wu S.Z. An edge-based smoothed triangle element for non-linear explicit dynamic analysis of shells. Computational Mechanics,2011; 48(1): 65-80. (SCI, EI)Zheng G, Cui X.Y
[17]Wu S.C., Liu G. R., Cui X.Y(崔向陽). An Edge-based Smoothed Point Interpolation Method (ES-PIM) for Heat Transfer Analysis of Rapid Manufacturing System. International Journal of Heat and Mass Transfer 2010;53: 1938-1950. (SCI, EI)
[18]Yao L.Y, Yu D.J, Cui X.Y(崔向陽), Zang X.G. Numerical treatment of acoustic problems with the smoothed finite element method. Applied Acoustics 2010; 71: 743-753. (SCI, EI)
[19]Sun G.Y, Li G.Y, Gong Z.H, Cui X.Y(崔向陽), Li Q. Multiobjective robust optimization method for drawbead design in sheet metal forming. Material & Design 31: 1917-1929, 2010. (SCI, EI)
[20]He Z.C, Liu G.R, Zhong Z.H, Cui X.Y(崔向陽), Zhang G.Y, Cheng A.G. A coupled edge-/face-based smoothed finite element method for structural-acoustic problems. Applied Acoustics 2010; 71: 955-964. (SCI, EI)
[21]崔向陽, 李光耀, 徐峰祥. 基于一種新型三角形殼元的汽車車身部件模態(tài)分析研究. 機械工程學(xué)報 2011; .47(6): 101-106.(EI檢索)
[22]崔向陽, 李光耀. 基于邊光滑有限元法的剪切變形板幾何非線性分析. 計算機輔助工程 2011; 20(1): 155-162.
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