Finite element vibration analysis of laminated composite folded plate structures

Shock and Vibration

Volumn 6, Issue 5, 1999, Pages 273-283

  Niyogi, A Guha ^a   Laha, M K ^a   Sinha, P K ^a  

^a INDIAN INSTITUTE OF TECHNOLOGY   (India)

Author keywords

[No Author keywords available]

Indexed keywords

COMPOSITE STRUCTURES; FINITE ELEMENT METHOD; LAGRANGE MULTIPLIERS; LAMINATED COMPOSITES; MATHEMATICAL TRANSFORMATIONS; MATRIX ALGEBRA; PLATES (STRUCTURAL COMPONENTS); PROBLEM SOLVING;

FORCED VIBRATION; FREE VIBRATION; STACKING SEQUENCE;

VIBRATIONS (MECHANICAL);

EID: 0033356259     PISSN: 10709622     EISSN: None     Source Type: Journal    
DOI: 10.1155/1999/354234     Document Type: Article

References (21)

1. K.J. Bathe, Finite Element Procedures in Engineering Analysis, Prentice Hall, Englewood Cliffs, 1982.
2. C.W. Bert and T.L.C. Chen, Effect of shear deformation on vibration of antisymmetric angle-ply laminated rectangular plates. Int. J. of Solids and Structures 14 (1978), 465-473.
3. S.N. Chatterjee and S.V. Kulkarni, Shear correction factors for laminated plates, AIAA Journal 17(5) (1979), 498-499.
4. A.N. Danial, Inverse solutions on folded plate structures, Ph.D. Dissertation, Purdue University, 1994.
5. A.N. Danial, J.F. Doyle and S.A. Rizzi, Dynamic analysis of folded plate structures, J. of Vibration and Acoustics, Trans. ASME 118 (1996), 591-598.
6. S.B. Dong and C.K. Chun, Shear constitutive relations for laminated anisotropic shells and plates: Part I - Methodology, J. of Applied Mechanics 59(2) (1992), 372-379.
7. A.L. Eterovic and L.A. Godoy, An exact-strip method for folded plate structures, Computers and Structures 32(2) (1989), 263-276.
8. J.E. Goldberg and H.L. Leve, Theory of prismatic folded plate structures, Int. Association for Bridge and Structural Engineering J. 17 (1957).
9. B.W. Golley and W.A. Grice, Prismatic folded plate analysis using finite strip-elements. Computer Methods in Applied Mechanics and Engineering 76 (1989), 101-118.
10. T. Irie, G. Yamada and Y. Kobayashi, Free vibration of a cantilever folded plate, J. of the Acoustical Society of America 76(6) (1984), 1743-1748.
11. T. Kant, J.H. Varaiya and C.P. Arora, Finite element transient analysis of composite and sandwich plates based on a refined theory and implicit time integration schemes, Computers and Structures 36(3)(1990), 401-420.
12. W.H. Liu and C.C. Huang, Vibration analysis of folded plates, J. of Sound and Vibration 157(1)(1992), 123-137.
13. D.K. Maiti and P.K. Sinha, Impact behaviour of thick laminated composite beams, J. of Reinforced Plastics and Composites 14(3) (1995), 255-279.
14. D.K. Maiti and P.K. Sinha, Bending, free vibration and impact response of thick laminated composite plates. Computers and Structures 59(1) (1996), 115-129.
15. D.K. Maiti and P.K. Sinha, Impact response of doubly curved laminated composite shells using higher-order shear deformation theories, J. of Reinforced Plastics and Composites 15 (6) (1996), 575-601.
16. C. Meimaris and J.D. Day, Dynamic response of laminated anisotropic plates, Computers and Structures 55(2) (1995), 269-278.
17. M. Ohga and T. Shigematsu, Bending analysis of plates with variable thickness by boundary element-transfer matrix method, Computers and Structures 28(5) (1987), 635-640.
18. J.N. Reddy, A simple higher-order theory for laminated composite plates, J. of Applied Mechanics 51 (1984), 745-752.
19. R. Suresh and S.K. Malhotra, Vibration and damping analysis of thin-walled box beams; J. of Sound and Vibration 215 (2) (1998), 201-210.
20. T.Y. Tsui and P. Tong, Stability of transient solution of moderately thick plates by finite difference methods, AIAA Journal 3 (1971), 1772-1773.
21. O.C. Zienkiewicz and R.L. Taylor, The Finite Element Method, Vol. 2, 4th edn, McGraw-Hill, 1991.