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Numerical Compensation of Air Absorption of Sound in Scale Model Measurements

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Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
The absorption of sound in air represents one of the main problems of the scale model measurements. This absorption, especially at higher frequencies, is considerably greater than the value determined by the law of acoustical similarity between the full scale and the scale model. Different alternatives are applied for compensation of the excess air absorption including a numerical compensation. In this paper, a modified approach to numerical compensation is proposed. It is based on compensation of the sound decay only, and not background noise. As a consequence, there is no an increase of background noise in the compensated impulse response. The results obtained by the proposed procedure are compared to the corresponding ones obtained by the other procedures.
Rocznik
Strony
219--225
Opis fizyczny
Bibliogr. 18 poz., wykr.
Twórcy
autor
Bibliografia
  • 1. Akil H.A., Oldham D.J., Cheetham B.M.G. (1994), Digital correction for excessive air. Absorption in acoustic scale models, Proceedings of the Institute of Acoustics, 16, 2, 525-536, Salford.
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  • 3. American National Standards Institute (1995), ANSI S1.26-1995: Method for calculation of the absorption of sound by the atmosphere, New York.
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  • 5. Boone M.M., Braat-Eggen E. (1994), Room acoustic parameters in a physical scale model of the new music centre in Eindhoven: Measurement method and results, Applied Acoustics, 42, 1, 13-28.
  • 6. Bork I. (2005), Report on the 3rd round robin on room acoustical computer simulations - part II: Calculations, Acta Acustica united with Acustica, 91, 11, 753-763.
  • 7. Carvalho A.P.O., Silva P.M.A. (2010), Sound, noise and speech at the 9000-seat Holy Trinity Church in Fatima, Portugal, Archives of Acoustics, 35, 2, 145-156.
  • 8. Ćirić D., Miloˇsević M. (2005), Optimal determination of truncation point of room impulse responses, Building Acoustics, 12, 1, 15-30.
  • 9. Gade A.C. (2007), Acoustics in halls for speech and music, [in:] Springer handbook of acoustics, Rossing T.D. [Ed.], pp. 301-350, Springer Science, New York.
  • 10. Ismail M.R., Oldham D.J. (2005), A scale model investigation of sound reflection from building facades, Applied Acoustics, 66, 2, 123-147.
  • 11. Kosała K. (2011), A single number index to assess selected acoustic parameters in churches with redundant information, Archives of Acoustics, 36, 3, 545-560.
  • 12. Picaut J., Simon L. (2001), A scale model experiment for the study of sound propagation in urban areas, Applied Acoustics, 62, 3, 327-340.
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  • 14. Polack J.D., Marshall A.H., Dodd G. (1989), Digital evaluation of the acoustics of small models: The MIDAS package, Journal of the Acoustical Society of America, 85, 1, 185-193.
  • 15. Polack J.D., Meynial X., Grillon V. (1993), Auralization in scale models: Processing of impulse response, Journal of Audio Engineering Society, 41, 11,939-945.
  • 16. Schroeder M.R. (1979), Integrated-impulse method for measuring sound decay without using impulses, Journal of the Acoustical Society of America, 66, 2, 497-500.
  • 17. Šumarac-Pavlović D., Petrović M. (2010), Influence of diffusivity in room on its acoustic response, Telfor Journal, 2, 2, 92-97.
  • 18. Xiang N., Blauert J. (1993), Binaural scale modelling for auralisation and prediction of acoustics in auditoria, Applied Acoustics, 38, 2-4, 267-290
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BUS8-0022-0011
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