Aerodynamically and acoustically driven modes of vibration in a physical model of the vocal folds.

In a single-layered, isotropic, physical model of the vocal folds, distinct phonation types were identified based on the medial surface dynamics of the vocal fold. For acoustically driven phonation, a single, in-phase, x-10 like eigenmode captured the essential dynamics, and coupled with one of the acoustic resonances of the subglottal tract. Thus, the fundamental frequency appeared to be determined primarily by a subglottal acoustic resonance. In contrast, aerodynamically driven phonation did not naturally appear in the single-layered model, but was facilitated by the introduction of a vertical constraint. For this phonation type, fundamental frequency was relatively independent of the acoustic resonances, and two eigenmodes were required to capture the essential dynamics of the vocal fold, including an out-of-phase x-11 like eigenmode and an in-phase x-10 like eigenmode, as described in earlier theoretical work. The two eigenmodes entrained to the same frequency, and were decoupled from subglottal acoustic resonances. With this independence from the acoustic resonances, vocal fold dynamics appeared to be determined primarily by near-field, fluid-structure interactions.

[1]  D. Berry,et al.  Normal modes in a continuum model of vocal fold tissues. , 1996, The Journal of the Acoustical Society of America.

[2]  I R Titze,et al.  The effect of subglottal resonance upon vocal fold vibration. , 1997, Journal of voice : official journal of the Voice Foundation.

[3]  J. Flanagan,et al.  Synthesis of voiced sounds from a two-mass model of the vocal cords , 1972 .

[4]  Jack J. Jiang,et al.  A methodological study of hemilaryngeal phonation , 1993, The Laryngoscope.

[5]  J. Flanagan Some properties of the glottal sound source. , 1958, Journal of speech and hearing research.

[6]  K. Stevens Physics of Laryngeal Behavior and Larynx Modes , 1977, Phonetica.

[7]  David J. Broad,et al.  The New Theories of Vocal Fold Vibration , 1979 .

[8]  M. Döllinger,et al.  Medial surface dynamics of an in vivo canine vocal fold during phonation. , 2005, The Journal of the Acoustical Society of America.

[9]  I. Titze The physics of small-amplitude oscillation of the vocal folds. , 1988, The Journal of the Acoustical Society of America.

[10]  Ingo R. Titze,et al.  Phonation threshold pressure in a physical model of the vocal fold mucosa. , 1993, The Journal of the Acoustical Society of America.

[11]  Neville H Fletcher,et al.  Autonomous vibration of simple pressure?controlled valves in gas flows , 1993 .

[12]  David A. Berry,et al.  Mechanisms of modal and nonmodal phonation , 2001, J. Phonetics.

[13]  D. Berry,et al.  High-speed digital imaging of the medial surface of the vocal folds. , 2001, The Journal of the Acoustical Society of America.

[14]  M Döllinger,et al.  Empirical Eigenfunctions and Medial Surface Dynamics of a Human Vocal Fold , 2005, Methods of Information in Medicine.

[15]  Hanspeter Herzel,et al.  Modelling biphonation - The role of the vocal tract , 1997, Speech Commun..

[16]  Zhaoyan Zhang,et al.  The influence of subglottal acoustics on laboratory models of phonation. , 2006, The Journal of the Acoustical Society of America.

[17]  S. Adachi,et al.  Trumpet sound simulation using a two‐dimensional lip vibration model , 1996 .

[18]  I. Titze,et al.  Further studies of phonation threshold pressure in a physical model of the vocal fold mucosa. , 1997, The Journal of the Acoustical Society of America.

[19]  T Kaneko,et al.  Input acoustic-impedance measurement of the subglottal system. , 1976, The Journal of the Acoustical Society of America.

[20]  J Van den Berg Register problems. , 1968, Annals of the New York Academy of Sciences.

[21]  J. Flanagan,et al.  Self-oscillating source for vocal-tract synthesizers , 1968 .

[22]  William J. Strong,et al.  A stroboscopic study of lip vibrations in a trombone , 1996 .

[23]  H. Opower Multiple view geometry in computer vision , 2002 .

[24]  Luc Mongeau,et al.  Aerodynamic transfer of energy to the vocal folds. , 2005, The Journal of the Acoustical Society of America.

[25]  D. Berry,et al.  Interpretation of biomechanical simulations of normal and chaotic vocal fold oscillations with empirical eigenfunctions. , 1994, The Journal of the Acoustical Society of America.

[26]  I. Titze,et al.  Normal modes in vocal cord tissues. , 1975, The Journal of the Acoustical Society of America.