Literature DB >> 20370037

Dependence of phonation threshold pressure and frequency on vocal fold geometry and biomechanics.

Zhaoyan Zhang1.   

Abstract

Previous studies show that phonation onset occurs as two eigenmodes of the vocal folds are synchronized by the interaction between the vocal folds and the glottal flow. This study examines the influence of the geometrical and biomechanical properties of the vocal folds on this eigenmode-synchronization process, with a focus on phonation threshold pressure and frequency. The analysis showed that phonation threshold pressure was determined by the frequency spacing and coupling strength between the two natural modes that were synchronized by the fluid-structure interaction. The phonation frequency at onset was the root mean square value of the two natural frequencies plus a correction due to the added stiffness of the glottal flow. When higher-order modes of the vocal fold structure were included, more than one group of eigenmodes was synchronized as the system moved toward phonation onset. Changes in vocal fold biomechanics may change the relative dominance between different groups and cause phonation onset to occur at a different eigenmode, which was often accompanied by an abrupt change in onset frequency. Due to the synchronization of multiple pairs of eigenmodes and the mode-switching possibility, a complete and accurate description of vocal fold biomechanical properties is needed to determine the final synchronization pattern and obtain a reliable calculation of the dependence of phonation threshold pressure and frequency on vocal fold geometry and other biomechanical properties.

Mesh:

Year:  2010        PMID: 20370037      PMCID: PMC2865705          DOI: 10.1121/1.3308410

Source DB:  PubMed          Journal:  J Acoust Soc Am        ISSN: 0001-4966            Impact factor:   1.840


  15 in total

1.  Viscoelastic shear properties of human vocal fold mucosa: measurement methodology and empirical results.

Authors:  R W Chan; I R Titze
Journal:  J Acoust Soc Am       Date:  1999-10       Impact factor: 1.840

2.  Phonation threshold pressure: a missing link in glottal aerodynamics.

Authors:  I R Titze
Journal:  J Acoust Soc Am       Date:  1992-05       Impact factor: 1.840

3.  Phonation thresholds as a function of laryngeal size in a two-mass model of the vocal folds.

Authors:  Jorge C Lucero; Laura L Koenig
Journal:  J Acoust Soc Am       Date:  2005-11       Impact factor: 1.840

4.  Phonation threshold pressure across the pitch range: preliminary test of a model.

Authors:  Nancy Pearl Solomon; Pradeep Ramanathan; Matthew J Makashay
Journal:  J Voice       Date:  2006-06-06       Impact factor: 2.009

5.  The influence of subglottal acoustics on laboratory models of phonation.

Authors:  Zhaoyan Zhang; Juergen Neubauer; David A Berry
Journal:  J Acoust Soc Am       Date:  2006-09       Impact factor: 1.840

6.  On the relation between the phonation threshold lung pressure and the oscillation frequency of the vocal folds.

Authors:  Jorge C Lucero; Laura L Koenig
Journal:  J Acoust Soc Am       Date:  2007-06       Impact factor: 1.840

7.  Comparison of biomechanical modeling of register transitions and voice instabilities with excised larynx experiments.

Authors:  Isao T Tokuda; Jaromir Horácek; Jan G Svec; Hanspeter Herzel
Journal:  J Acoust Soc Am       Date:  2007-07       Impact factor: 1.840

8.  Further studies of phonation threshold pressure in a physical model of the vocal fold mucosa.

Authors:  R W Chan; I R Titze; M R Titze
Journal:  J Acoust Soc Am       Date:  1997-06       Impact factor: 1.840

9.  Morphological structure of the vocal cord as a vibrator and its variations.

Authors:  M Hirano
Journal:  Folia Phoniatr (Basel)       Date:  1974

10.  Phonation threshold pressure in a physical model of the vocal fold mucosa.

Authors:  I R Titze; S S Schmidt; M R Titze
Journal:  J Acoust Soc Am       Date:  1995-05       Impact factor: 1.840

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  18 in total

1.  Restraining mechanisms in regulating glottal closure during phonation.

Authors:  Zhaoyan Zhang
Journal:  J Acoust Soc Am       Date:  2011-12       Impact factor: 1.840

2.  Phonation threshold pressure and onset frequency in a two-layer physical model of the vocal folds.

Authors:  Abie H Mendelsohn; Zhaoyan Zhang
Journal:  J Acoust Soc Am       Date:  2011-11       Impact factor: 1.840

3.  Quantitative Evaluation of the In Vivo Vocal Fold Medial Surface Shape.

Authors:  Andrew M Vahabzadeh-Hagh; Zhaoyan Zhang; Dinesh K Chhetri
Journal:  J Voice       Date:  2017-01-12       Impact factor: 2.009

4.  On the difference between negative damping and eigenmode synchronization as two phonation onset mechanisms.

Authors:  Zhaoyan Zhang
Journal:  J Acoust Soc Am       Date:  2011-04       Impact factor: 1.840

5.  Sensitivity of vocal fold vibratory modes to their three-layer structure: implications for computational modeling of phonation.

Authors:  Q Xue; X Zheng; S Bielamowicz; R Mittal
Journal:  J Acoust Soc Am       Date:  2011-08       Impact factor: 1.840

6.  Cause-effect relationship between vocal fold physiology and voice production in a three-dimensional phonation model.

Authors:  Zhaoyan Zhang
Journal:  J Acoust Soc Am       Date:  2016-04       Impact factor: 1.840

7.  Mechanics of human voice production and control.

Authors:  Zhaoyan Zhang
Journal:  J Acoust Soc Am       Date:  2016-10       Impact factor: 1.840

8.  Asymmetric vibration in a two-layer vocal fold model with left-right stiffness asymmetry: experiment and simulation.

Authors:  Zhaoyan Zhang; Trung Hieu Luu
Journal:  J Acoust Soc Am       Date:  2012-09       Impact factor: 1.840

9.  Acoustic and perceptual effects of changes in body layer stiffness in symmetric and asymmetric vocal fold models.

Authors:  Zhaoyan Zhang; Jody Kreiman; Bruce R Gerratt; Marc Garellek
Journal:  J Acoust Soc Am       Date:  2013-01       Impact factor: 1.840

10.  Vocal fold vibration measurements using laser Doppler vibrometry.

Authors:  Alfred Chan; Luc Mongeau; Karen Kost
Journal:  J Acoust Soc Am       Date:  2013-03       Impact factor: 1.840

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