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发声气流时变动力学。

Dynamics of temporal variations in phonatory flow.

机构信息

Applied Research Laboratory, Pennsylvania State University, University Park, Pennsylvania 16804, USA.

出版信息

J Acoust Soc Am. 2010 Jul;128(1):372-83. doi: 10.1121/1.3365312.

Abstract

This paper addresses the dynamic relevance of time variations of phonatory airflow, commonly neglected under the quasisteady phonatory flow assumption. In contrast to previous efforts, which relied on direct measurement of glottal impedance, this work uses spatially and temporally resolved measurements of the velocity field to estimate the unsteady and convective acceleration terms in the unsteady Bernoulli equation. Theoretical considerations suggest that phonatory flow is inherently unsteady when two related conditions apply: (1) that the unsteady and convective accelerations are commensurate, and (2) that the inertia of the glottal jet is non-negligible. Acceleration waveforms, computed from experimental data, show that unsteady and convective accelerations to be the same order of magnitude, throughout the cycle, and that the jet flow contributes significantly to the unsteady acceleration. In the middle of the cycle, however, jet inertia is negligible because the convective and unsteady accelerations nearly offset one another in the jet region. These results, consistent with previous findings treating quasisteady phonatory flow, emphasize that unsteady acceleration cannot be neglected during the final stages of the phonation cycle, during which voice sound power and spectral content are largely determined. Furthermore, glottal jet dynamics must be included in any model of phonatory airflow.

摘要

本文探讨了发音气流时变的动态相关性,这在准稳态发音流假设下通常被忽略。与以往依赖于声门阻抗直接测量的研究不同,本工作使用速度场的时空分辨测量来估计非定常伯努利方程中的非定常和对流加速度项。理论考虑表明,当两个相关条件适用时,发音流本质上是非定常的:(1)非定常和对流加速度是相称的,(2)声门射流的惯性不可忽略。从实验数据计算得到的加速度波形表明,在整个周期内,非定常和对流加速度处于同一数量级,并且射流对非定常加速度有很大的贡献。然而,在周期的中间,射流惯性可以忽略不计,因为在射流区域,对流和非定常加速度几乎相互抵消。这些结果与以前处理准稳态发音流的研究结果一致,强调了在发音周期的最后阶段不能忽略非定常加速度,因为声音功率和频谱内容在很大程度上取决于该阶段。此外,在任何发音气流模型中都必须包括声门射流动力学。

相似文献

1
Dynamics of temporal variations in phonatory flow.发声气流时变动力学。
J Acoust Soc Am. 2010 Jul;128(1):372-83. doi: 10.1121/1.3365312.
4
Three-dimensional nature of the glottal jet.声门射流的三维性质。
J Acoust Soc Am. 2010 Mar;127(3):1537-47. doi: 10.1121/1.3299202.

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