The one-dimensional bending wave counterpart to the acoustic horn and the semi-infinite wedge

Journal of Sound and Vibration

Volumn 211, Issue 1, 1998, Pages 95-121

  Petersson, B A T ^b   Nijman, E J M ^a  

^a CENTRO RICERCHE FIAT   (Italy)

^b NONE

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0039527036     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1006/jsvi.1997.1365     Document Type: Article

References (16)

1. L. CREMER 1948 Department of Scientific and Industrial Research, Report no.1, series B. The propagation of structure-borne sound.
2. R. H. LYON and R. G. DEJONG 1995 Theory and Application of Statistical Energy Analysis. Boston: Butterworth-Heinemann; second edition.
3. E. SKUDRZYK 1980 Journal of the Acoustical Society of America, 67, 1105-1135. Mean-value method of predicting the dynamic response of complex vibrators.
4. J. M. GARRELICK 1987 Journal of the Acoustical Society of America, 81, 1979-1982. The error in a narrow-band transfer function model prediction.
5. M. HECKL 1961 BBN Report No. 774. Compendium of impedance formulas.
6. B. PETERSSON and J. PLUNT 1982 Journal of Sound and Vibration 82, 531-540. On effective mobilities for the prediction of structure-borne sound transmission between a source structure and a receiving structure; part II: procedures for the estimation of mobilities.
7. U. J. KURZE 1985 Zeitschrift für Lärmbekämpfung, 32, 126-134. Einige Ergänzungen zur VDI-Richtlinie 370, Bl. 6: Lärmarm konstruieren-Mechanische Impedanzen.
8. B. A. T. PETERSSON 1993 Proceedings of the International Conference on Noise and Vibration Control, St. Petersburg, 2, 31-36. System definition for structure-borne sound and vibration transmission analysis.
9. B. A. T. PETERSSON 1994 Proceedings of Noise-Con, Fort Lauderdale, 585-590. A T-frame for analysis of structure-borne sound transmission by multi-point and component excitation.
10. D. L. KARABALIS and D. E. BESKOS 1983 Computers and Structures 16, 731-748. Static, dynamic and stability analysis of structures composed of tapered beams.
11. S. NAGULESWARAN 1992 Journal of Sound and Vibration 172, 289-304. A direct solution for the transverse vibration of Euler-Bernoulli wedge and cone beams.
12. A. P. GUPTA and N. GOYAL 1994 Journal of Sound and Vibration 174, 461-474. Effect of transverse shear and rotatory inertia on the forced motion of a plate-strip of linearly varying thickness.
13. C. W. BERT and M. MALIK 1996 Journal of Sound and Vibration 190, 41-63. Free vibration analysis of tapered rectangular plates by differential quadrature method: a semi-analytical approach.
14. E. T. CRANCH and A. A. ADLER 1956 Journal of Applied Mechanics 23, 103-108. Bending vibrations of variable section beams.
15. V. KOLOUSEK 1973 Dynamics in Engineering Structures. London: Butterworth.
16. L. CREMER, M. HECKL and E. UNGAR 1973 Structure-borne Sound. Berlin: Springer-Verlag.