Transient response of sandwich viscoelastic beams, plates, and shells under impulse loading

Mechanics of Composite Materials

Volumn 36, Issue 3, 2000, Pages 215-222

  Barkanov, E ^a   Rikards, R ^a   Holste, C ^b   Tager O ^b  

^a RIGA TECHNICAL UNIVERSITY   (Latvia)

^b DRESDEN UNIVERSITY OF TECHNOLOGY   (Germany)

Author keywords

Complex modulus model; Fast fourier transform; Finite element method; Logarithmic decrement; Transient response; Viscoelastic damping

Indexed keywords

EID: 0034348233     PISSN: 01915665     EISSN: None     Source Type: Journal    
DOI: 10.1007/BF02681873     Document Type: Article

References (18)

1. 1. C. D. Johnson and D. A. Kienholz, "Finite element prediction of damping in structures with constrained viscoelastic layers," AIAA J., 20, 1284-1290 (1982).
2. 2. T. C. Ramesh and N. Ganesan, "Vibration and damping analysis of conical shells with constrained damping treatment," Fin. Elem. Analys. Des., 12, 17-29 (1993).
3. 3. B.-C. Lee and K.-J. Kim, "Effects of normal strain in core material on modal property of sandwich plates," J. Vibr. Acoust., 119, 493-503 (1997).
4. 4. J. A. Zapfe and G. A. Lesieutre, "A discrete layer beam finite element for the dynamic analysis of composite sandwich beams with integral damping layers," Comput. Struct., 70, 647-666 (1999).
5. 5. D. J. Mead and S. Markus, "The forced vibration of a three-layer, damped sandwich beam with arbitrary boundary conditions," J. Sound Vibr., 10, No. 2, 163-175 (1969).
6. 6. T. Kucharski, "Calculation of transient state response of machine members made of composite materials and of sandwich panels," Comput. Struct., 51, No. 5, 495-501 (1994).
7. 7. R. L. Bagley and P. J. Torvik, "Fractional calculus in the transient analysis of viscoelastically damped structures," AIAA J., 23, No. 6, 918-925 (1985).
8. 8. H.-H. Lee, "Non-linear vibration of a multilayer sandwich beam with viscoelastic layers," J. Sound Vibr., 216, No. 4, 601-621 (1998).
9. 9. L. B. Eldred, W. P. Baker, and A. N. Palazotto, "Kelvin-Voigt vs fractional derivative model as constitutive relations for viscoelastic materials," AIAA J., 33, No. 3, 547-550 (1995).
10. 10. Y. M. Haddad, Viscoelasticity of Engineering Materials, Chapman & Hall, London (1995).
11. 11. A. D. Nashif, D. I. G. Johnes, and J. P. Henderson, Vibration Damping, John Wiley & Sons, New York (1985).
12. 12. K.-J. Bathe and E. L. Wilson, Numerical Methods in Finite Element Analysis, Prentice-Hall (1976).
13. 13. E. O. Brigham, The Fast Fourier Transform, Prentice-Hall (1974).
14. 14. C. Temperton, "Self-sorting mixed-radix fast Fourier transforms," J. Computat. Phys., 52, 1-23 (1983).
15. 15. E. O. Brigham, The Fast Fourier Transform and Its Applications, Prentice-Hall (1988).
16. 16. R. Rikards, A. Chate, and E. Barkanov, "Finite element analysis of damping the vibrations of laminated composites," Comput. Struct., 47, No. 6, 1005-1015 (1993).
17. 17. A. Chate, R. Rikards, K. Mäkinen, and K.-A. Olsson, "Free vibration analysis of sandwich plates on flexible supports," Mech. Compos. Mater. Struct., 2, 1-18 (1995).
18. 18. E. Barkanov, "Transient response analysis of structures made from viscoelastic materials," Int. J. Numer. Meth. Eng., 44, 393-403 (1999).