Energy models of one-dimensional, multi-propagative systems

Journal of Sound and Vibration

Volumn 201, Issue 5, 1997, Pages 535-554

  Ichchou, M N ^a   Le Bot, A ^a   Jezequel, L ^a  

^a LABORATOIRE DE TRIBOLOGIE ET DYNAMIQUE DES SYSTÈMES   (France)

Author keywords

[No Author keywords available]

Indexed keywords

ACOUSTIC PROPERTIES; ACOUSTIC WAVE TRANSMISSION; BEAMS AND GIRDERS; DIFFERENTIAL EQUATIONS; MATHEMATICAL MODELS; PIPE; STRUCTURAL ANALYSIS; WAVEGUIDES;

ELASTIC SUPPORTS; ENERGY MODELS; EULER BERNOULLI BEAMS; STATISTICAL ENERGY ANALYSIS; TIMOSHENKO BEAMS;

ARCHITECTURAL ACOUSTICS;

EID: 0031125401     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1006/jsvi.1996.0780     Document Type: Article

References (23)

1. R. H. LYON 1975 Statistical Energy Analysis of Dynamical Systems: Theory and Applications. Cambridge, MA: MIT Press.
2. A. D. MOHAMMED and F. J. FAHY 1990 Proceedings of the Institute of Acoustics 12, 543-549. A study of uncertainty in applications of statistical energy analysis to one-dimensional and two-dimensional structural systems.
3. F. J. FAHY 1982 in Noise and Vibration (R. G. White and J. G. Walker, editors). Chichester: Ellis Horwood. Chapter 7: Statistical energy analysis.
4. E. H. DOWELL and Y. KUBOTA 1985 Journal of Applied Mechanics 52, 959-957. Asymptotic modal analysis and statistical energy analysis of dynamical systems.
5. Y. KUBOTA and E. H. DOWELL 1986 Journal of Sound and Vibration 106, 203-216. Experimental investigation of asymptotic modal analysis for rectangular plates.
6. R. S. LANGLEY 1992 Journal of Sound and Vibration 159, 483-502. Wave intensity technique for the analysis of high frequency vibration.
7. D. BONDOUX, R. AQUILINA and J. M. PAROT 1993 Proceedings of the Fourth International Congress on Intensity Techniques, CETIM, Senlis, France. Structural broad-band fields in beam networks by a vibratory rays model.
8. V. D. BELOV, S. A. RYBAK and B. D. TARTAKOVSKI 1977 Soviet Physics-Acoustics 23, 115-119. Propagation of vibrational energy in absorbing structures.
9. L. E. BUVAILO and A. V. IONOV 1980 Soviet Physics - Acoustics 26, 277-279. Application of the finite-element method to the investigation of the vibroacoustical characteristic of structures at high audio frequencies.
10. D. J. NEFSKE and S. H. SUNG 1987 Statistical Energy Analysis NCA 3, 47-54. Power flow finite element analysis of dynamic systems: basic theory and applications to beams.
11. J. C. WOHLEVER and R. J. BERNHARD 1992 Journal of Sound and Vibration 153, 1-19. Mechanical energy flow models of rods and beams.
12. R. J. BERNHARD and O. BOUTHIER 1990 AIAA Paper 3921. Model of the space avaraged energetics of plates.
13. Y. LASE, M. N. ICHCHOU and L. JEZEQUEL 1996 Journal of Sound and Vibration 192, 281-305. Energy flow analysis of bars and beams: theoretical formulations.
14. Y. LASE and L. JEZEQUEL 1990 Proceedings of the Third International Congress on Intensity Techniques, CETIM, Senlis, France. Analysis of a dynamic system based on a new energetic formulation.
15. Y. LASE and L. JEZEQUEL 1990 Procedings of Inter-Noise '90. Energetic analysis of structures, Inter-Noise, 1990.
16. A. LE BOT and L. JEZEQUEL 1993 Proceedings of Acoustics '93, Southampton. Energy formulation for one dimensional problems.
17. A. LE BOT and L. JEZEQUEL 1993 Proceedings of the Fourth International Congress on Intensity Techniques. Energy methods applied to transverse vibrations of beams.
18. M. N. ICHCHOU and L. JEZEQUEL 1995 Proceedings of Inter-Noise '95, Newport Beach, CA. A general propagative approach for the energy flow models and the heat conduction analogy of one-dimensional systems.
19. L. CREMER and M. HECKL 1973 Structure-Borne Sound: Structural Vibrations and Sound radiation at Audio Frequencies. Berlin: Springer-Verlag.
20. M. DJIMADOUM and J. L. GUYADER 1993 Proceedings of the Fourth International Congress on Intensity Techniques. Prediction of coupled beams energy with the diffusion equation. Boundary excitation and coupling conditions.
21. K. GRAFF 1975 Wave Motion in Elastic Solids. New York Dover.
22. S. S. CHEN 1971 Journal of the Acoustical Society of America 51, 223-232. Vibration and stability of a uniformly curved tube conveying fluid.
23. M. P. PAIDOUSSIS and N. T. ISSID 1974 Journal of Sound and Vibration 33, 267-294. Dynamic stability of pipes conveying fluid.