Literature DB >> 17004479

Anterior-posterior biphonation in a finite element model of vocal fold vibration.

Chao Tao1, Jack J Jiang.   

Abstract

In this paper, a finite-element model is used to simulate anterior-posterior biphonation [Neubauer et al., J. Acoust. Soc. Am. 110(6), 3179-3192 (2001)]. The anterior-posterior stiffness asymmetric factor and the anterior-posterior shape asymmetric factor describe the asymmetry properties of vocal folds. Spatiotemporal plot, spectral analysis, anterior-posterior fundamental frequency ratio, cross covariation function, and correlation length quantitatively estimate the spatial asymmetry of vocal fold oscillations. Calculation results show that the anterior-posterior stiffness asymmetry decreases the spatial coherence of vocal fold vibration. When the stiffness asymmetry reaches a certain level, the drop in spatial coherence desynchronizes the vibration modes. The anterior and posterior sides of the vocal fold oscillate with two independent fundamental frequencies (f(a) and f(p)). The complex spectral characteristics of vocal fold vibration under biphonation conditions can be explained by the linear combination of f(a) and f(p). Empirical orthogonal eigenfunctions prove the existence of higher-order anterior-posterior modes when anterior-posterior biphonation occurs. Then, it is found that the anterior-posterior shape asymmetry also decreases the spatial coherence of vocal fold vibration, and shape asymmetry is a possible reason for anterior-posterior biphonation.

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Year:  2006        PMID: 17004479     DOI: 10.1121/1.2221546

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


  15 in total

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3.  Liquid accumulation in vibrating vocal fold tissue: a simplified model based on a fluid-saturated porous solid theory.

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4.  Ranking vocal fold model parameters by their influence on modal frequencies.

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5.  Verification of two minimally invasive methods for the estimation of the contact pressure in human vocal folds during phonation.

Authors:  Li-Jen Chen; Luc Mongeau
Journal:  J Acoust Soc Am       Date:  2011-09       Impact factor: 1.840

6.  Computational modeling of phonatory dynamics in a tubular three-dimensional model of the human larynx.

Authors:  Q Xue; R Mittal; X Zheng; S Bielamowicz
Journal:  J Acoust Soc Am       Date:  2012-09       Impact factor: 1.840

7.  Study of spatiotemporal liquid dynamics in a vibrating vocal fold by using a self-oscillating poroelastic model.

Authors:  Austin Scholp; Caroline Jeddeloh; Chao Tao; Xiaojun Liu; Seth H Dailey; Jack J Jiang
Journal:  J Acoust Soc Am       Date:  2020-10       Impact factor: 1.840

8.  Comparison of a fiber-gel finite element model of vocal fold vibration to a transversely isotropic stiffness model.

Authors:  Ingo R Titze; Fariborz Alipour; Douglas Blake; Anil Palaparthi
Journal:  J Acoust Soc Am       Date:  2017-09       Impact factor: 1.840

9.  Fully-coupled aeroelastic simulation with fluid compressibility - For application to vocal fold vibration.

Authors:  Jubiao Yang; Xingshi Wang; Michael Krane; Lucy T Zhang
Journal:  Comput Methods Appl Mech Eng       Date:  2016-10-17       Impact factor: 6.756

10.  An immersed-boundary method for flow-structure interaction in biological systems with application to phonation.

Authors:  Haoxiang Luo; Rajat Mittal; Xudong Zheng; Steven A Bielamowicz; Raymond J Walsh; James K Hahn
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