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¹ú¼ÊÔÓÖ¾¡°International Journal for Numerical Methods in Engineering¡±ÆÀÉó

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¹ú¼ÊÔÓÖ¾¡°Journal of Soundand Vibration¡±ÆÀÉó

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»áÒ鱨¸æ

[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. (»áÒ鱨¸æ£¬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. (»áÒéÂÛÎļ°±¨¸æ)

[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. (»áÒéÂÛÎļ°±¨¸æ)

[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. (»áÒéÂÛÎļ°±¨¸æ)

[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. (»áÒéÂÛÎļ°±¨¸æ)

[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. (»áÒ鱨¸æ)

[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. (»áÒ鱨¸æ)

[8]´ÞÏòÑô. ÓÃÓÚÆû³µCAE·ÖÎöµÄÐÂÐÍÈý½ÇÐΰå¿Çµ¥Ôª. ÖйúÁ¦Ñ§´ó»á2011-ôßǮѧɭµ®³½100ÖÜÄê¼ÍÄî´ó»á, ¹þ¶û±õ, 2011Äê8ÔÂ22~24ÈÕ.

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[1]Cui X.Y£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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£º711-718. (SCI, EI)

[4]Cui XY£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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. (ÒѽÓÊÕ) (SCI, EIÔ´¿¯)

[15]Zheng G., Cui X.Y£¨´ÞÏòÑô£©, 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]£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©. 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£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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£¨´ÞÏòÑô£©, 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]´ÞÏòÑô, Àî¹âÒ«, Ðì·åÏé. »ùÓÚÒ»ÖÖÐÂÐÍÈý½ÇÐοÇÔªµÄÆû³µ³µÉí²¿¼þģ̬·ÖÎöÑо¿. »úе¹¤³Ìѧ±¨ 2011; .47(6): 101-106.£¨EI¼ìË÷£©

[22]´ÞÏòÑô, Àî¹âÒ«. »ùÓڱ߹⻬ÓÐÏÞÔª·¨µÄ¼ôÇбäÐΰ弸ºÎ·ÇÏßÐÔ·ÖÎö. ¼ÆËã»ú¸¨Öú¹¤³Ì 2011; 20(1): 155-162.