Literature DB >> 16504473

Computational simulations of vocal fold vibration: Bernoulli versus Navier-Stokes.

Gifford Z Decker1, Scott L Thomson.   

Abstract

The use of the mechanical energy (ME) equation for fluid flow, an extension of the Bernoulli equation, to predict the aerodynamic loading on a two-dimensional finite element vocal fold model is examined. Three steady, one-dimensional ME flow models, incorporating different methods of flow separation point prediction, were compared. For two models, determination of the flow separation point was based on fixed ratios of the glottal area at separation to the minimum glottal area; for the third model, the separation point determination was based on fluid mechanics boundary layer theory. Results of flow rate, separation point, and intraglottal pressure distribution were compared with those of an unsteady, two-dimensional, finite element Navier-Stokes model. Cases were considered with a rigid glottal profile as well as with a vibrating vocal fold. For small glottal widths, the three ME flow models yielded good predictions of flow rate and intraglottal pressure distribution, but poor predictions of separation location. For larger orifice widths, the ME models were poor predictors of flow rate and intraglottal pressure, but they satisfactorily predicted separation location. For the vibrating vocal fold case, all models resulted in similar predictions of mean intraglottal pressure, maximum orifice area, and vibration frequency, but vastly different predictions of separation location and maximum flow rate.

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Year:  2006        PMID: 16504473     DOI: 10.1016/j.jvoice.2005.12.002

Source DB:  PubMed          Journal:  J Voice        ISSN: 0892-1997            Impact factor:   2.009


  16 in total

1.  Experimental validation of quasi-one-dimensional and two-dimensional steady glottal flow models.

Authors:  Julien Cisonni; Annemie Van Hirtum; Xiao Yu Luo; Xavier Pelorson
Journal:  Med Biol Eng Comput       Date:  2010-06-16       Impact factor: 2.602

2.  Reducing the number of vocal fold mechanical tissue properties: evaluation of the incompressibility and planar displacement assumptions.

Authors:  Douglas D Cook; Eric Nauman; Luc Mongeau
Journal:  J Acoust Soc Am       Date:  2008-12       Impact factor: 1.840

3.  Characteristics of phonation onset in a two-layer vocal fold model.

Authors:  Zhaoyan Zhang
Journal:  J Acoust Soc Am       Date:  2009-02       Impact factor: 1.840

4.  Effect of inferior surface angle on the self-oscillation of a computational vocal fold model.

Authors:  Simeon L Smith; Scott L Thomson
Journal:  J Acoust Soc Am       Date:  2012-05       Impact factor: 1.840

5.  The role of finite displacements in vocal fold modeling.

Authors:  Siyuan Chang; Fang-Bao Tian; Haoxiang Luo; James F Doyle; Bernard Rousseau
Journal:  J Biomech Eng       Date:  2013-11       Impact factor: 2.097

6.  Unsteady laryngeal airflow simulations of the intra-glottal vortical structures.

Authors:  Mihai Mihaescu; Sid M Khosla; Shanmugam Murugappan; Ephraim J Gutmark
Journal:  J Acoust Soc Am       Date:  2010-01       Impact factor: 1.840

7.  Validation of a flow-structure-interaction computation model of phonation.

Authors:  Pinaki Bhattacharya; Thomas Siegmund
Journal:  J Fluids Struct       Date:  2014-07-01       Impact factor: 2.917

8.  Intraglottal geometry and velocity measurements in canine larynges.

Authors:  Liran Oren; Sid Khosla; Ephraim Gutmark
Journal:  J Acoust Soc Am       Date:  2014-01       Impact factor: 1.840

9.  Flow over a membrane-covered, fluid-filled cavity.

Authors:  Scott L Thomson; Luc Mongeau; Steven H Frankel
Journal:  Comput Struct       Date:  2007       Impact factor: 4.578

10.  A Flow Perfusion Bioreactor System for Vocal Fold Tissue Engineering Applications.

Authors:  Neda Latifi; Hossein K Heris; Scott L Thomson; Rani Taher; Siavash Kazemirad; Sara Sheibani; Nicole Y K Li-Jessen; Hojatollah Vali; Luc Mongeau
Journal:  Tissue Eng Part C Methods       Date:  2016-08-15       Impact factor: 3.056

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