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Investigation of the effective aperture area of sliding and hinged doors between coupled spaces
1. L. Beranek, Concert and Opera Halls: How They Sound ( AIP, New York, 1996), 643 pp.
2. I. Hoffman, C. Storch, and T. Foulkes, Halls for Music Performance: Another Two Decades of Experience, 1982–2002 ( Acoustical Society of America, Melville, NY, 2003), 312 pp.
3. L. Beranek, Concert Halls and Opera Houses: Music, Acoustics and Architecture, 2nd ed. ( Springer-Verlag, New York, 2004), 667 pp.
4. P. Luizard
, “ Les volumes couplés: comportement, conception et perception dans un contexte de salle de spectacles” (“Coupled spaces behavior, conception, and perception in the context of performance spaces”)
, Ph.D. thesis, Université Pierre and Marie Curie, Paris, France
, available at http://tel.archives-ouvertes.fr/tel-00874238
6. D. Bradley and L. Wang, “ The effects of simple coupled volume geometry on the objective and subjective results from nonexponential decay,” J. Acoust. Soc. Am. 118, 1480–1490 (2005).
7. J. Summers, R. Torres, Y. Shimizu, and B. Dalenbäck, “ Adapting a randomized beam-axis-tracing algorithm to modeling of coupled rooms via late-part ray tracing,” J. Acoust. Soc. Am. 118, 1491–1502 (2005).
9. M. Meissner, “ Acoustic energy density distribution and sound intensity vector field inside coupled spaces,” J. Acoust. Soc. Am. 132(1), 228–238 (2012).
10. M. Ermann and M. Johnson, “ Exposure and materiality of the secondary room and its impact on the impulse response of coupled-volume concert halls,” J. Sound Vib. 284, 915–931 (2005).
11. P. Luizard, M. Otani, J. Botts, L. Savioja, and B. Katz, “ Comparison of sound field measurements and predictions in coupled volumes between numerical methods and scale model measurements,” in Proceedings of Meetings on Acoustics ( Montreal, Quebec, 2013), Vol. 19, pp. 1–9.
12. P. Luizard, J.-D. Polack, and B. F. Katz, “ Sound energy decay in coupled spaces using a parametric analytical solution of a diffusion equation,” J. Acoust. Soc. Am 135, 2765–2776 (2014).
13. L. Cremer, H. Müller, and T. Schultz, Principle and Applications of Room Acoustics ( Applied Science, New York, 1982), 651 pp.
14. P. Luizard and B. Katz, “ Coupled volume multi-slope room impulse responses: A quantitative analysis method,” in Proceedings of the Institute of Acoustics, 8th International Conference on Auditorium Acoustics, Dublin (May 20–22, 2011), pp. 169–176.
15. N. Xiang and P. Goggans, “ Evaluation of decay times in coupled spaces: Bayesian parameter estimation,” J. Acoust. Soc. Am. 110(3), 1415–1424 (2001).
17. I. Frissen, B. Katz, and C. Guastavino, “ Perception of reverberation in large single and coupled volumes,” in Proceedings of the International Conference on Auditory Display, Copenhagen, Denmark (May 18–22, 2009).
18. P. Luizard, B. Katz, and C. Guastavino, “ Perception of reverberation in large coupled volumes: discrimination and suitability,” in Proceedings of the International Symposium on Room Acoustics, Toronto, Canada (June 9–11, 2013).
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Acoustical coupling between architectural spaces can be implemented by sliding or hinged doors. This study compares the effects of these variable coupling area designs on the sound field using temporal energy decay curve analysis. Varying the aperture size alters the multi-slope decay curve properties such as the decay rate of each slope and their point of intersection (time and level). A predictive model is proposed, based on a geometrical approach and statistical theory for coupled volumes. Differences between scale model measurements and analytical predictions are quantified by means of deviations of acoustical parameters; reasonable agreement is found.
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