Literature DB >> 17672656

A two-layer composite model of the vocal fold lamina propria for fundamental frequency regulation.

Kai Zhang1, Thomas Siegmund, Roger W Chan.   

Abstract

The mechanical properties of the vocal fold lamina propria, including the vocal fold cover and the vocal ligament, play an important role in regulating the fundamental frequency of human phonation. This study examines the equilibrium hyperelastic tensile deformation behavior of cover and ligament specimens isolated from excised human larynges. Ogden's hyperelastic model is used to characterize the tensile stress-stretch behaviors at equilibrium. Several statistically significant differences in the mechanical response differentiating cover and ligament, as well as gender are found. Fundamental frequencies are predicted from a string model and a beam model, both accounting for the cover and the ligament. The beam model predicts nonzero F(0) for the unstretched state of the vocal fold. It is demonstrated that bending stiffness significantly contributes to the predicted F(0), with the ligament contributing to a higher F(0), especially in females. Despite the availability of only a small data set, the model predicts an age dependence of F(0) in males in agreement with experimental findings. Accounting for two mechanisms of fundamental frequency regulation--vocal fold posturing (stretching) and extended clamping--brings predicted F(0) close to the lower bound of the human phonatory range. Advantages and limitations of the current model are discussed.

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Year:  2007        PMID: 17672656     DOI: 10.1121/1.2749460

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


  16 in total

1.  Optical measurements of vocal fold tensile properties: implications for phonatory mechanics.

Authors:  Jordan E Kelleher; Thomas Siegmund; Roger W Chan; Erin A Henslee
Journal:  J Biomech       Date:  2011-04-15       Impact factor: 2.712

2.  Predictions of fundamental frequency changes during phonation based on a biomechanical model of the vocal fold lamina propria.

Authors:  Kai Zhang; Thomas Siegmund; Roger W Chan; Min Fu
Journal:  J Voice       Date:  2008-01-11       Impact factor: 2.009

3.  Laryngeal muscular control of vocal fold posturing: Numerical modeling and experimental validation.

Authors:  Jun Yin; Zhaoyan Zhang
Journal:  J Acoust Soc Am       Date:  2016-09       Impact factor: 1.840

4.  The anisotropic hyperelastic biomechanical response of the vocal ligament and implications for frequency regulation: a case study.

Authors:  Jordan E Kelleher; Thomas Siegmund; Mindy Du; Elhum Naseri; Roger W Chan
Journal:  J Acoust Soc Am       Date:  2013-03       Impact factor: 1.840

5.  The influence of thyroarytenoid and cricothyroid muscle activation on vocal fold stiffness and eigenfrequencies.

Authors:  Jun Yin; Zhaoyan Zhang
Journal:  J Acoust Soc Am       Date:  2013-05       Impact factor: 1.840

6.  Interaction between the thyroarytenoid and lateral cricoarytenoid muscles in the control of vocal fold adduction and eigenfrequencies.

Authors:  Jun Yin; Zhaoyan Zhang
Journal:  J Biomech Eng       Date:  2014-11       Impact factor: 2.097

7.  A mixed-effects model approach for the statistical analysis of vocal fold viscoelastic shear properties.

Authors:  Chet C Xu; Roger W Chan; Han Sun; Xiaowei Zhan
Journal:  J Mech Behav Biomed Mater       Date:  2017-08-04

8.  Current Understanding and Future Directions for Vocal Fold Mechanobiology.

Authors:  Nicole Y K Li; Hossein K Heris; Luc Mongeau
Journal:  J Cytol Mol Biol       Date:  2013-04-01

9.  Empirical measurements of biomechanical anisotropy of the human vocal fold lamina propria.

Authors:  Jordan E Kelleher; Thomas Siegmund; Mindy Du; Elhum Naseri; Roger W Chan
Journal:  Biomech Model Mechanobiol       Date:  2012-08-11

10.  A simple-shear rheometer for linear viscoelastic characterization of vocal fold tissues at phonatory frequencies.

Authors:  Roger W Chan; Maritza L Rodriguez
Journal:  J Acoust Soc Am       Date:  2008-08       Impact factor: 1.840

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