A new higher-order shear deformation theory and refined beam element of composite laminates

被引:17
作者
Chen, WJ [1 ]
Wu, Z [1 ]
机构
[1] Dalian Univ Technol, State Key Lab Struct Anal Ind Equipment, Dalian 116023, Peoples R China
基金
中国国家自然科学基金;
关键词
laminated composite beam; higher-order shear deformation theory; refined beam element;
D O I
10.1007/s10409-005-0011-4
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
Anew higher-order shear deformation theory based on global-local superposition technique is developed. The theory satisfies the free surface conditions and the geometric and stress continuity conditions at interfaces. The global displacement components are of the Reddy theory and local components are of the internal first to third-order terms in each layer. A two-node beam element based on this theory is proposed. The solutions are compared with 3D-elasticity solutions. Numerical results show that present beam element has higher computational efficiency and higher accuracy.
引用
收藏
页码:65 / 69
页数:5
相关论文
共 9 条
[1]  
CARRERA E, 1998, ASME, V65, P820
[2]  
Li XY, 1997, INT J NUMER METH ENG, V40, P1197, DOI 10.1002/(SICI)1097-0207(19970415)40:7<1197::AID-NME109>3.0.CO
[3]  
2-B
[4]   HIGH-ORDER THEORY OF PLATE DEFORMATION .1. HOMOGENEOUS PLATES [J].
LO, KH ;
CHRISTENSEN, RM ;
WU, EM .
JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 1977, 44 (04) :663-668
[5]   Assessment of a global higher-order deformation theory for laminated composite and sandwich plates [J].
Matsunaga, H .
COMPOSITE STRUCTURES, 2002, 56 (03) :279-291
[6]  
Noor A.K., 1989, Appl. Mech. Rev, V41, P1, DOI [10.1115/1.3152418, DOI 10.1115/1.3152418]
[7]   EXACT SOLUTIONS FOR COMPOSITE LAMINATES IN CYLINDRICAL BENDING [J].
PAGANO, NJ .
JOURNAL OF COMPOSITE MATERIALS, 1969, 3 :398-&
[8]   A SIMPLE HIGHER-ORDER THEORY FOR LAMINATED COMPOSITE PLATES [J].
REDDY, JN .
JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 1984, 51 (04) :745-752
[9]   Finite element model with continuous transverse shear stress for composite laminates in cylindrical bending [J].
Sze, KY ;
Chen, RG ;
Cheung, YK .
FINITE ELEMENTS IN ANALYSIS AND DESIGN, 1998, 31 (02) :153-164