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Direct stiffness energy model for a one-dimensional complex system

Wybrane pełne teksty z tego czasopisma
Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
This paper deals with the high frequency analysis of one-dimensional waveguides. In this frequency range, this paper proposes a numerical implementation and tests of an alternative to the classical predictive dynamical methods. The originality of this approach consists in the fact that it is solely an energy density description. A numerical scheme very similar to the well-known direct stiffness method is employed here. This leads to a numerical code capable of predicting the mean value energy density for complex beam-like structure up to high frequencies. A twenty-four components plane truss, including both the bending and extension motion is used as a verification test, and shows the ability of the proposed code to predict the high frequency dynamics of complex beam-like structures.
Rocznik
Strony
485--510
Opis fizyczny
Bibliogr. 25 poz., rys., wykr.
Twórcy
  • Laboratoire de 'Iribologie et Dynamique des Systemes Ecole Centrale de Lyon 36, Avenue Guy de Collongue 69131 BP 163 Ecully FRANCE
autor
  • Laboratoire de 'Iribologie et Dynamique des Systemes Ecole Centrale de Lyon 36, Avenue Guy de Collongue 69131 BP 163 Ecully FRANCE
Bibliografia
  • 1. F. J. FAHY, L 'analyse statistique energetique, Revue d'Acoustique, 33, 10-25, 1975.
  • 2. S. A. RYBAK, V. D. BELOV, and B. D. TARTAKOVSKII, Propagation of vibrational energy in absorbing structures, Soviet Physical Acoustic, 23, 115-119, 1977.
  • 3. D. J. NEFSKE and S. H. SuNG, Power flow finite element analysis of dynamic systems: basic theory and application to beams, NCA Publication, 3, 1987.
  • 4. J. C. WOHLEVER and R. J. BERNHARD, Mechanical energy flow models of rods and beams, Journal of Sound and Vibration, 153, 1-19, 1992.
  • 5. R. J. BERNHARD, 0. BOUTHIER and J. C. WOHLEVER, Energy and structural intensity formulations of beam and plate vibrations, 3rd International Congress on Intensity, Senlis, France, 1990.
  • 6. 0. M. BOUTHIER and R. J. BERNHARD, Simple models of energy flow in vibrating membranes, Journal of Sound and Vibration, 182, 129-147, 1995.
  • 7. 0. M. BOUTHIER and R. J. BERNHARD, Simple models of energy flow in vibrating plates, Journal of Sound and Vibration, 182, 149-164, 1995.
  • 8. M. N. ICHCHOU, A. LE BoT and L. JEZEQUEL, Energy models of one-dimensional multi­propagative systems, Journal of Sound and Vibration, 201, 535-554, 1997.
  • 9. A. LE BoT, M. N. ICHCHOU and L. JEZEQUEL, Energy flow analysis for curved beams, Journal of the Acoustical Society of America, 102, 943-954, 1997.
  • 10. M. N. ICHCHOU, A. LE BOT and L. JEZEQUEL, Radial and tangential energy flow models for curved wave guides, Vibration and Noise 95, 718-727, Venice, Italy, 1995.
  • 11. M. N. ICHCHOU, A. LE BOT and L. JEZEQUEL, Beam network analysis by a power flow method, Transaction of ASME conference 95, 823-827, USA, Boston 1995.
  • 12. Y. LASE, M. N. ICHCHOU and L. JEZEQUEL, Energy analysis of bars an beams: theoretical formulations, Journal of Sound and Vibration, 192, 281-305, 1996.
  • 13. A. GIRARD and DEFOSSE, Frequency response smoothing, matrix assembly and structural paths: a new approach for structural dynamics up to high frequencies, Journal of Sound and Vibration, 137, 53-68, 1990.
  • 14. R. AQUILINA, D. BONDOUX, and J. M. PAROT, Structural broad band fields in beam networks by a vibratory rays model, 3rd International Congress on Intensity, 85-94, Senlis, France, 1990.
  • 15. L. BRILLOUIN, Wave propagation in periodic structures, Dover Publications, Inc., New York 1953.
  • 16. M. DJIMADOUM and J. L. GUYADER, Possibilities to generalize the heat transfer approach to vibration of plates problems, Inter-Noise '95, CA, Newport Beach 1995.
  • 17. B. R. MACE, On the statistical energy analysis hypothesis of coupling power proportion­ality and some implications of its failure, Journal of Sound and Vibration, 178, 95-112, 1994.
  • 18. R. S. LANGLEY, Analysis of beam and plate vibrations by using the wave equation, Journal of Sound and Vibration, 150, 47-65, 1991.
  • 19. R. S. LANGLEY, A wave intensity technique for the analysis of high frequency vibrations, Journal of Sound and Vibration, 159, 483-502, 1992.
  • 20. R. S. LANGLEY, On the vibrational conductivity approach to high frequency dynamics for two-dimensional structural components, Journal of Sound and Vibration, 182, 637-657, 1995.
  • 21. P. E. CHO, Energy flow analysis of coupled structures, Purdue University, PHD thesis, 1993.
  • 22. P. E. CHO and R. J. BERNHARD, A simple method for predicting the energy flow distributions in frame structures, 3rd International Congress on Intensity, 347-354, Senlis, France 1990.
  • 23. B. R. MACE, Power flow between two continuous one-dimensional subsystems: a wave solution, Journal of Sound and Vibration, 154, 289-319, 1992.
  • 24. B. R. MACE, Power flow between two coupled beams, Journal of Sound and Vibration, 159, 305-325, 1992.
  • 25. R. S. LANGLEY, Application of the dynamic stiffnes method to the free and forced vibrations of aircraft panels, Journal of Sound and Vibration, 135, 319-339, 1989.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BPB2-0004-0048
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