The energy source simulation method

Journal of Sound and Vibration

Volumn 278, Issue 1-2, 2004, Pages 135-153

  Herrin, D W ^a   Wu, T W ^a   Seybert, A F ^a  

^a UNIVERSITY OF KENTUCKY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ACOUSTIC NOISE MEASUREMENT; BOUNDARY CONDITIONS; BOUNDARY ELEMENT METHOD; COMPUTER SIMULATION; FINITE ELEMENT METHOD; LEAST SQUARES APPROXIMATIONS; STATISTICAL METHODS; VIBRATION MEASUREMENT;

ENERGY SOURCE SIMULATION METHOD (ESSM); SOUND ENERGY DENSITY;

ACOUSTIC WAVES;

EID: 4644305383     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.jsv.2003.10.019     Document Type: Article

References (21)

1. Lyon R.H., DeJong R.G. Theory and Application of Statistical Energy Analysis. 2nd Edition:1995;Butterworth-Heinemann, Boston, MA.
2. Burroughs C.B., Fischer R.W., Kern F.R. An introduction to statistical energy analysis. Journal of the Acoustical Society of America. 101:1997;1779-1789.
3. D.J. Nefske, S.H. Sung, Power flow finite element analysis of dynamic systems: Basic theory and application to beams, statistical energy analysis: Presented at the Winter Annual Meeting of American Society of Mechanical Engineers, 1987, pp. 47-54.
4. Bouthier O.M., Bernhard R.J. Models of space-averaged energetics of plates. AIAA Journal. 30:1992;616-623.
5. Bouthier O.M., Bernhard R.J. Simple models of the energy flow in vibrating membranes. Journal of Sound and Vibration. 182:1995;129-147.
6. Bouthier O.M., Bernhard R.J. Simple models of the energy flow of transversely vibrating plates. Journal of Sound and Vibration. 182:1995;149-164.
7. Lase Y., Ichchou M.N., Jezequel L. Energy flow analysis of bars and beams. theoretical formulations Journal of Sound and Vibration. 192:1996;281-305.
8. Smith M.J. A hybrid energy method for predicting high frequency vibrational response of point-loaded plates. Journal of Sound and Vibration. 202:1997;375-394.
9. Le Bot A. A vibroacoustic model for high frequency analysis. Journal of Sound and Vibration. 211:1998;537-554.
10. Le Bot A. Geometric diffusion of vibrational energy and comparison with the vibrational conductivity approach. Journal of Sound and Vibration. 212:1998;637-647.
11. X. Zhao, N. Vlahopoulus, Coupling of finite element and energy finite element solutions for calculating the vibration of co-linear beams in the mid-frequency range, SAE Noise and Vibration Conference & Exhibition, Traverse City, MI, 1999, pp. 1091-1101.
12. R.J. Bernhard, J.E. Huff, Structural-acoustic design at high frequency using the energy finite element method, Proceedings of the 15th Biennial Conference on Vibration and Noise, 1995, pp. 565-576.
13. Langley R.S. On the vibrational conductivity approach to high frequency dynamics for two-dimensional structural components. Journal of Sound and Vibration. 182:1995;637-657.
14. Ichchou M.N., Jezequel L. Comments on simple models of the energy flow in vibrating membranes and on simple models of the energetics of transversely vibrating plates. Journal of Sound and Vibration. 195:1996;679-685.
15. D.W. Herrin, A.F. Seybert, T.W. Wu, Energy source simulation method for solving two-dimensional acoustics problems, Proceedings of the 137th Meeting of the Acoustical Society of America (on CD), Berlin, Germany, March 15-19, 1999.
16. Ochmann M. The source simulation technique for acoustic radiation problems. Acustica. 81:1995;512-527.
17. Fahnline J.B., Koopmann G.H. A numerical solution for the general radiation problem based on the combined methods of superposition and singular-value decomposition. Journal of the Acoustical Society of America. 90:1991;2808-2819.
18. F. Bitsie, The Structural-acoustic Energy Finite Element Method and Energy Boundary Element Method, Doctoral Dissertation, Purdue University. 1996.
19. Cremer L., Heckl M. Structure-Borne Sound. 2nd Edition:1988;Springer, Berlin.
20. J.D. Palmer, E.J. Williams, C.H.J. Fox, Power flow in complex structures, Proceedings for the 4th International Modal Analysis Conference, Orlando, FL, 1993, pp. 115-121.
21. Kinsler L.E., Frey A.R., Coppens A.B., Sanders J.V. Fundamentals of Acoustics. 1982;Wiley, New York.