No data available.
Please log in to see this content.
You have no subscription access to this content.
No metrics data to plot.
The attempt to load metrics for this article has failed.
The attempt to plot a graph for these metrics has failed.
Inverse potential scattering in duct acoustics
1.B. J. Forbes, D. B. Sharp, J. A. Kemp, and A. Li, “Singular system methods in acoustic pulse reflectometry,” Acta. Acust. Acust.1610-1928 89, 743–753 (2003).
2.J. Schroeter and M. M. Sondhi, “Techniques for estimating vocal-tract shapes from the speech signal,” IEEE Trans. Speech Audio Process.1063-6676 2, 133–150 (1994).
3.M. R. Schroeder, “Determination of the geometry of the human vocal tract by acoustic measurements,” J. Acoust. Soc. Am.0001-4966 41, 1002–1010 (1967).
4.P. Mermelstein, “Determination of the vocal tract shape from measured formant frequencies,” J. Acoust. Soc. Am.0001-4966 41, 1283–1294 (1967).
5.M. M. Sondhi and B. Gopinath, “Determination of vocal tract shape from impulse response at lips,” J. Acoust. Soc. Am.0001-4966 49, 1867–1873 (1971).
6.M. M. Sondhi and J. R. Resnick, “The inverse problem for the vocal tract: Numerical methods, acoustical experiments and speech synthesis,” J. Acoust. Soc. Am.0001-4966 73, 985–1002 (1983).
7.I. Marshall, “Acoustic reflectometry with an arbitrarily short source tube,” J. Acoust. Soc. Am.0001-4966 91, 3558–3564 (1992).
8.I. Marshall, “Impedance reconstruction methods for pulse reflectometry,” Acustica0001-7884 76, 118–128 (1992).
10.D. B. Sharp and D. M. Campbell, “Leak detection in pipes using acoustic pulse reflectometry,” Acust. Acta Acust. 83, 560–566 (1997).
11.J. A. Kemp, J. M. Buick, and D. M. Campbell, “Practical improvements to acoustic pulse reflectometry,” Proceedings of the International Symposium on Musical Acoustics Perugia, Italy 2001, No. 2, pp. 391–394.
12.J. M. Buick, J. A. Kemp, D. B. Sharp et al., “Distinguishing between similar tubular objects using pulse reflectometry: A study of trumpet and cornet leadpipes,” Meas. Sci. Technol.0957-0233 13, 750–757 (2002).
13.A. Li, D. B. Sharp, and B. J. Forbes, “Improving the high frequency content of the input signal in acoustic pulse reflectometry,” Proceedings of the International Symposium on Musical Acoustics, Perugia, Italy, 2001, pp. 391–394.
14.B. J. Forbes, J. A. Kemp, and D. B. Sharp, “Pulse reflectometry as an acoustical inverse problem: Regularisation of the bore reconstruction,” Proceedings of the First Pan-American/Iberian Meeting on Acoustics incorporating the 144th Meeting of the A.S.A, Cancun, Mexico, 2002.
15.A. Li, D. B. Sharp, B. J. Forbes, and J. A. Kemp, “The problem of DC offset in the measurement of impulse response using acoustic pulse reflectometry,” Proceedings of the Institute of Acoustics, Salford, UK, 2002, Vol. 24, No. 2.
16.A. Li and D. B. Sharp, “Reducing the source tube to improve the bandwidth of acoustic pulse reflectometry,” Proceedings of the Stockholm Music Acoustics Conference (SMAC), Stockholm, Sweden, 2003.
17.P. Ladefoged, R. Harshman, L. Goldstein, and L. Rice, “Generating vocal tract shapes from formant frequencies,” J. Acoust. Soc. Am.0001-4966 64, 1027–1035 (1978).
18.L.-J. Boë, P. Perrier, and G. Bailly, “The geometric vocal tract variables controlled for vowel production: Proposals for constraining acoustic-to-articulatory inversion,” J. Phonetics0095-4470 20, 27–38 (1992).
20.P. Badin, D. Beautemps, R. Laboissière et al., “Recovery of vocal-tract geometry from formants for vowels and fricative consonants using a midsaggital-to-area function conversion model,” J. Phonetics0095-4470 23, 221–229 (1995).
21.D. Beautemps, P. Badin, and R. Laboissière, “Deriving vocal-tract area functions from midsaggital profiles and formant frequencies: A new model for vowels and fricative consonants based on experimental data,” Speech Commun.0167-6393 16, 27–47 (1995).
22.J. Claerbout, Fundamentals of Geophysical Data Processing (McGraw-Hill, New York, 1976.
23. Rakesh, “Impedance inversion from transmission data for the wave equation,” Wave Motion0165-2125 24, 263–274 (1996).
24. Rakesh and P. Sacks, “Characterisation of transmission data for Webster’s horn equation,” Inverse Probl.0266-5611 16, L9–L24 (2000).
25.N. Amir, G. Rosenhouse, and U. Shimony, “A discrete model for tubular acoustic systems with varying cross-section—The direct and inverse problems. I II. Theory and experiment,” Acustica0001-7884 81, 450–474 (1995).
26.J. Agulló and S. Cardona, “Time-domain deconvolution to measure reflection functions for discontinuities in waveguides,” J. Acoust. Soc. Am.0001-4966 97, 1950–1957 (1995).
27.D. H. Keefe, “Acoustical wave propagation in cylindrical ducts: Transmission line parameter approximations for isothermal and nonisothermal boundary conditions,” J. Acoust. Soc. Am.0001-4966 75, 58–62 (1984).
28.J. G. Berryman and R. R. Greene, “Discrete inverse methods for elastic waves in layered media,” Geophysics0016-8033 45, 213–233 (1980).
29.V. Pagneux, N. Amir, and J. Kergomard, “A study of wave propagation in varying cross-section waveguides by modal decomposition. I. Theory and validation,” J. Acoust. Soc. Am.0001-4966 100, 2034–2048 (1996).
30.C. Hazard and V. Pagneux, “Improved multimodal approach in waveguides with varying cross-section,” Proceedings of the 17th International Congress on Acoustics, Rome, 2001, Vol. 25, No. 1–3, pp. 3, 4.
31.J. A. Kemp, “Multimodal propagation in acoustic horns,” Proceedings of the International Symposium on Musical Acoustics, Perugia, Italy, 2001, Vol. 2, pp. 521–524.
32.J. A. Kemp, “Theoretical and experimental study of wave propagation in brass musical instruments,” Ph.D. thesis, University of Edinburgh, 2002.
34.A. H. Benade and E. V. Jansson, “On plane and spherical waves with nonuniform flare. I. Theory of radiation, resonance frequencies and mode conversion,” Acustica0001-7884 31, 79–98 (1974).
35.B. J. Forbes, “A potential-function analysis of speech acoustics,” Ph.D. thesis, Department of Physics, King’s College London, Strand, London WC2R 2LS, 2000.
36.B. J. Forbes, E. R. Pike, and D. B. Sharp, “The acoustical Klein-Gordon equation: The wave-mechanical step and barrier functions,” J. Acoust. Soc. Am.0001-4966 114, 1291–1302 (2003).
38.B. J. Forbes, “The acoustical impedance defined by ‘wave function’ solutions of the reduced Webster equation,” Phys. Rev. E1063-651X72(1), 1–4 (2005).
39.S. Gasiorowicz, Quantum Physics (Wiley, New York, 1974) pp. 469–471.
40.K. Chadan and P. C. Sabatier, Inverse Problems in Quantum Scattering Theory, 2nd ed., (Springer, New York, 1989), Chap. XVII.
41. Rakesh, “Potential inversion from transmission data for the one-dimensional wave equation,” Wave Motion0165-2125 25, 319–329 (1997).
43.N. Amir, U. Shimony, and G. Rosenhouse, “Losses in tubular acoustic systems—Theory and experiment in the sampled time and frequency domains,” Acust. Acta Acust. 82, 1–8 (1996).
44.M. H. F. de Salis, N. V. Movchan, and D. J. Oldham, “Characterising holes in duct walls using resonance frequencies,” J. Acoust. Soc. Am.0001-4966 111, 2583–2593 (2002).
45.T. Aktosun, “Inverse scattering for vowel articulation with frequency-domain data,” Inverse Probl.0266-5611 21, 899–914 (2005).
46.A. Kounoudes, P. A. Naylor, and M. Brookes, “The DYPSA algorithm for estimation of glottal closure instants in voiced speech,” Proc. ICASSP, 2002.
47.J. Epps, J. R. Smith, and J. Wolfe, “A novel instrument to measure acoustic resonances of the vocal tract during phonation,” Meas. Sci. Technol.0957-0233 8, 1112–1121 (1997).
Article metrics loading...
Full text loading...
Most read this month