Operating deflection shapes of the plates and standing aerial waves in a violin and a guitar model

Acustica

Volumn 86, Issue 5, 2000, Pages 883-890

  Runnemalm, Anna ^a   Molin, Nils Erik ^a  

^a LULEÅ UNIVERSITY OF TECHNOLOGY   (Sweden)

Author keywords

[No Author keywords available]

Indexed keywords

FINITE ELEMENT METHOD; HOLOGRAPHY; MUSICAL INSTRUMENTS; PHASE MODULATION;

AERIAL WAVES; OPERATING DEFLECTION SHAPES (ODS);

ACOUSTIC WAVE EFFECTS;

EID: 0034262703     PISSN: 00017884     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (22)

1. N. H. Fletcher, T. D. Rossing: The physics of musical instruments. Springer Verlag, New York, 1991, 13, 207-234.
2. Bissinger, Hutchins, Jansson, Roberts, Sacksteder, Shaw: Eight republished papers. - In: Research Papers in Violin Acoustics 1973-1993. C. Hutchins, V. Benade (eds.). Acoustical Society of America through American Institute of Physics, 1996, Ch H. Violin Air Cavity Resonance Modes.
3. G. Caldersmith: Guitar as a reflex enclosure. JASA 63 (1978) 1566-1575.
4. O. Christensen, B. B. Vistisen: Simple model for low-frequency guitar function. JASA 68 (1980) 758-766.
5. E. V. Jansson, N.-E. Molin, H. Sundin: Resonances of a violin body studied by hologram interferometry and acoustical methods. Physica Scripta 2 (1970) 243-256.
6. A. Isaksson, H. O. Saldner, N.-E. Molin: Influence of enclosed air on vibration modes of a shell structure. J. of Sound and Vibration 187 (1995) 451-466.
7. A. Runnemalm: Standing waves in a rectangular sound box recorded by TV holography. J. of Sound and Vibration 224 (1999) 689-707.
8. A. Runnemalm, N.-E. Molin: Air cavity modes in sound boxes recorded by TV holography. Proceedings of the 137th meeting of the Acoustical Society of America and the 2nd convention of the European Acoustics Association: Forum Acusticum, Berlin, March 14-19, 1999.
9. M. H. Richardson: Is it a mode shape, or an operating deflection shape? Sound and Vibration 31 (1997) 54-61.
10. N.-E. Molin, K. A. Stetson: Measuring combination mode vibration patterns by hologram interferometry. J. of Scientific Instruments (Journal of Physics E) 2 (1969) 609-612.
11. E. V. Jansson: Acoustical properties of complex cavities. Prediction and measurements of resonance properties of violin-shaped and guitar-shaped cavities. Acustica 37 (1977) 211-221.
12. T. D. Rossing, J. Popp, D. Polstein: Acoustical response of guitars. Proc. SMAC 83, Royal Swedish Academy of Music, Stockholm, 1985.
13. J. Bretos Linaza: Propiedades acusticas de interes musical en violines y xilofonos: medidas experimentales y modelizacion por elementos finotos de su mecanica vibracional (in spanish). Departamento de Fisica Aplicada II Univesidad del Pais Vasco Euskal Herriko Unibertsitatea, 1996.
14. J. Bretos Linaza, J. Alonso Moral: Vibrational patterns of a violin-shaped air cavity obtained by finite element modeling. Acustica 85 (1999) 584-586.
15. K. A. Stetson: On modal coupling in string instrument bodies. J. of Guitar Acoustics 3 (1981) 23-31.
16. G. Bissinger, C. M. Hutchins: Evidence for the coupling between plate and enclosed air vibrations in violins. CAS Newsletter 39 (1983) 7-11.
17. T. Kreis: Holographic interferometry. Principles and methods. Akademie Verlag GmbH, Berlin, 1996.
18. K. A. Stetson, W. R. Brohinsky, J. Wahid, T. Bushman: An electro-optic system with real-time arithmetic processing. J. of Nondestructive Evaluation 8 (1989) 69-76.
19. O. J. Løkberg, M. Espeland, H. M. Pedersen: Tomographic reconstruction of sound fields using TV holography. Applied Optics 34 (1995) 1640-1645.
20. P. Gren, S. Schedin, X. Li: Tomographic reconstruction of transient acoustic fields recorded by pulsed TV holography. Applied Optics 37 (1998) 834-840.
21. H. O. Saldner: Phase stepped television holographic technique for measuring phase and amplitude maps of small vibrations. Applied Optics 35 (1996) 3791-3798.
22. O. J. Løkberg: Sound in flight: measurement of sound fields by use of TV holography. Applied Optics 33 (1994) 2574-2584.