Postbuckling characteristics of angle-ply laminated truncated circular conical shells

Communications in Nonlinear Science and Numerical Simulation

Volumn 13, Issue 7, 2008, Pages 1411-1430

  Patel, B P ^a   Singh, S ^a   Nath, Y ^a  

^a INDIAN INSTITUTE OF TECHNOLOGY DELHI   (India)

Author keywords

Angle ply; Conical shell; Critical load; Postbuckling; Semi analytical finite element; Variation of stiffness coefficients

Indexed keywords

BUCKLING; COMPRESSIVE STRESS; FINITE ELEMENT METHOD; ITERATIVE METHODS; LAMINATED COMPOSITES; NEWTON-RAPHSON METHOD; SHEAR DEFORMATION; STIFFNESS; THERMAL LOAD; TORSIONAL STRESS;

ANGLE-PLY LAMINTED COMPOSITE; CONICAL SHELL; DISPLACEMENT CONTROL; POSTBUCKLING;

SHELLS (STRUCTURES);

BUCKLING; COMPRESSIVE STRESS; FINITE ELEMENT METHOD; ITERATIVE METHODS; LAMINATED COMPOSITES; NEWTON-RAPHSON METHOD; SHEAR DEFORMATION; SHELLS (STRUCTURES); STIFFNESS; THERMAL LOAD; TORSIONAL STRESS;

EID: 38049048079     PISSN: 10075704     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.cnsns.2007.01.001     Document Type: Article

References (17)

1. Baruch M, Arbocz J, Zhang GQ. Laminated conical shells-considerations for the variations of the stiffness coefficients. In: Proceedings of the 36th AIAA/ASME/ASCE/AHS/ASC S.S.D.M. conference, Hilton Head, SC 1994. p. 2505-16.
2. Khatri K.N., and Bardell N.S. The variation of the stiffness coefficients for laminated open conical shell panels. Compos Struct 32 (1995) 287-292
3. Baruch M. Letter to the editor: comment on 'the variation of the stiffness coefficients for laminated open conical shell panels'. Compos Struct 34 (1996) 357
4. Korjakin A., Rikards R., Chate A., and Altenbach H. Analysis of free damped vibrations of laminated composite conical shells. Compos Struct 41 (1998) 39-47
5. Goldfeld Y., and Arbocz J. Buckling of laminated conical shells given the variations of the stiffness coefficients. AIAA J 42 3 (2004) 642-649
6. Goldfeld Y., Arbocz J., and Rothwell A. Design and optimization of laminated conical shells for buckling. Thin-Walled Struct 43 (2005) 107-133
7. Teng J.G., and Song C.Y. Numerical models for nonlinear analysis of elastic shells with eigenmode-affine imperfections. Int J Solids Struct 38 (2001) 3263-3280
8. Patel BP. Thermal buckling and postbuckling characteristics of composite laminated shells. PhD thesis, Department of Applied Mechanics, Motilal Nehru National Institute of Technology, Allahabad, India, 2005.
9. Kraus H. Thin elastic shells (1976), John Wiley, New York
10. Jones R.M. Mechanics of composite materials (1999), Taylor and Francis, Philadelphia
11. Rajasekaran S., and Murray D.W. Incremental finite element matrices. ASCE J Struct Div 99 (1973) 2423-2438
12. Bergan P.G., and Clough R.W. Convergence criteria for iterative process. AIAA J 10 (1972) 1107-1108
13. Balakrishna C., and Sarma B.S. Analysis of axisymmetric shells subjected to asymmetric loads using field consistent shear flexible curved element. J Aeronaut Soc India 41 (1989) 89-95
14. Prathap G., and Ramesh Babu C. A field-consistent three-noded quadratic curved axisymmetric shell element. Int J Numer Methods Eng 23 (1986) 711-723
15. Vlachoutsis S. Shear correction factors for plates and shells. Int J Numer Methods Eng 33 (1992) 1537-1552
16. Sheinman I., and Jabareen M. Postbuckling of laminated cylindrical shells in different formulations. AIAA J 43 (2005) 1117-1123
17. El Naschie M.S. Stress, stability and chaos in structural engineering: an energy approach (1992), McGraw-Hill Book Company, London