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2009 | 12 | 2 |

Tytuł artykułu

High order theories for investigation of laminated structures with clamp condition

Warianty tytułu

Języki publikacji

EN

Abstrakty

EN

Wydawca

-

Rocznik

Tom

12

Numer

2

Opis fizyczny

http://www.ejpau.media.pl/volume12/issue2/art-04.pdf

Twórcy

autor
  • Lviv National Polytechnic University, 12 Bandera St., 79-013, Lviv, Ukraine
autor
autor

Bibliografia

  • 1. Chao, C. C., Chern, Y. C., 2000. Comparison of natural frequencies of laminates by 3-D theory, Journal of Sound and Vibration, 230(5), 985-1007.
  • 2. Diveiev B., 1994. Block-variational modeling of complicated structures with vibration excitation, 1. Some numerical approach for the composite made joints, AS Ukraine, Center of Mathematical Modeling, Inst. of Applied Problem of Mechanic and Mathematic, 94(5), 1-67.
  • 3. Diveyev, B., Crocker, M. J., 2006. Dynamic properties and damping prediction for laminated plates, Proceeding of International Conference on Noise and Vibration Engineering (ISMA-2006), Katholieke Universiteit Leuven, Belgium, 1021-1028.
  • 4. Diveiev B., Lampika R.V., Nykolyshyn M.M., 2000. Calculation of the strength condition of junctions of the thin-walled elements connected by an elastic interlayer, Mathematical Methods and Phys.-Mech. Fields, 43(4), 135-139.
  • 5. Diveyev, B. M. Nykolyshyn, M. M., 2001. Refined numerical schemes for a stressed-strained state of structural joints of layered elements, Journal of Mathematical Sciences, 107, 3666-3670.
  • 6. Huang, T. C., 1961. The effect of rotatory inertia and of shear deformation on the frequency and normal mode equations of uniform beams with simple end conditions, Journal of Applied Mechanics, Transactions of the ASME, 72, 460-473.
  • 7. Liew, K. M., 1996. Solving the vibration of thick symmetric laminates by Reissner-Mindlin plate theory and P-Ritz method, Journal of Sound and Vibration, 198(3), 343-360.
  • 8. Matheri, M. R. Adams, R. D., 1998. On the flexural vibration of Timoshenko beams and applicability of the analysis to a sandwich configuration, Journal of Sound and Vibration, 209(3), 419-442.
  • 9. Mindlin, R. D., Deresiewicz, H., 1955. Timoshenko's shear coefficient for flexural vibrations of beams, Proceedings of the 1st U.S. National Congress on Applied Mechanics, 171-178.
  • 10. Nilsson, C., 1990. Wave propagation in and sound transmission through sandwich plates, Journal of Sound and Vibration, 138(1), 73-94.
  • 11. Xiang, Y. Liew, K. M., Kitipornachai, A., 1997. Vibration analysis of rectangular Mindlin plates resting on elastic edge supports, Journal of Sound and Vibration, 204(1), 1-16.
  • 12. Renji, K., Nair, P. S., Narayanan, S., 1996. Modal density of composite honeycomb sandwich panels, Journal of Sound and Vibration, 195(5), 687-699.
  • 13. Saito T., 1997. Parameter identification for aluminum honeycomb sandwich panels based on orthotopic Timoshenko beam theory, Journal of Sound and Vibration, 208(2), 271-287.
  • 14. Song-Jeng H., 2003. An analytical method for calculating the stress and strain in adhesive layers in sandwich beams, Composite Structures, 60, 105-114.
  • 15. Timoshenko, S., 1955. Vibration Problems in Engineering, Macmillan Company, Ltd., London.

Typ dokumentu

Bibliografia

Identyfikatory

Identyfikator YADDA

bwmeta1.element.agro-article-3600839d-74dd-4e8f-93d8-7ea403a5d2b3
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