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Experimental and Computational Study of Intraglottal Pressures in a Three-Dimensional Model with a Non-Rectangular Glottal Shape.

机译:具有非矩形声门形状的三维模型中声门内压力的实验和计算研究。

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摘要

The focus of this research was to experimentally and computationally study air pressures and air flows through a model of the human larynx. The model, M6, was a symmetric, three-dimensional physical model. In this model, the transverse plane of the glottis was formed by half-sinusoidal arcs for each medial vocal fold surface, creating a maximum glottal width at the midcoronal section.;To study the effects of different glottal shapes, three glottal angles were used, namely, 10° convergent, 0° uniform, and 10° divergent, with the single diameter of 0.16 cm. In addition, to capture the effects of changing glottal diameters, three diameters of 0.16, 0.04, and 0.01 cm in the midcoronal plane were used, all with the single angle of 0°, (i.e., the uniform glottis). Inasmuch as the uniform case with maximum diameter (0.16 cm) was the common case in both groups, a total of five distinct pairs of modeled vocal folds were used.;Each case incorporated three rows of 14 pressure taps, located in the inferior-superior direction on the vocal fold surface at locations of the anterior (1/4), middle (1/2), and posterior (3/4) of the anterior-posterior span. This approach (i.e., empirically acquiring air pressure distributions at the three locations) has not been applied in prior studies. For each configuration, transglottal pressures of 0.294, 0.491, 0.981, 1.472, 1.962, and 2.453 kPa (i.e., 3, 5, 10, 15, 20, and 25 cm H2O) were used.;To consider the effects of the presence of the arytenoid cartilages on the intraglottal pressures, a simplified model of the cartilages was fabricated as a single structure based on available physiological data, and the intraglottal pressures were measured with and without its presence. With the arytenoid cartilages structure in place, the glottis is an eccentric orifice. The empirical pressures were compared to computational results obtained with the CFD software package FLUENT. Also, flow visualization using a laser sheet and seeded airflow was applied to study the flow patterns exiting the glottis. The false vocal folds were not included in this study.;The glottis with half-sinusoidal arcs makes a difference relative to intraglottal pressures at the anterior (1/4), middle, and posterior (3/4) planes for all cases. The amount of the pressure difference across the three locations varied based on the glottal angle and diameter; however, the maximum pressure differences did not rise above approximately 8% of the transglottal pressure, even in the presence of the arytenoid cartilages. There were pressure and velocity gradients in both the axial (upstream-downstream) and longitudinal (anterior-posterior) directions, with primary gradients axially and secondary gradients longitudinally. The flow in the M6 model was more stable than in the M5 model downstream of the vocal folds and it did not skew except for the smallest glottal diameter; however, in the M5 model, even for large glottal diameters, the flow skews randomly and creates two different pressure distributions. Flow contraction toward the midcoronal plane within and downstream of the glottis was a primary finding of this study, which was not seen in the rectangular models of the glottis. The arytenoid cartilages structure produced additional secondary flow only for the cases with the largest glottal diameter, which changed the intraglottal pressures along the longitudinal direction.;The results of this study present initial information about the relationship among intraglottal pressures, flow patterns, and the three-dimensionality of the glottis. This study suggests that the pressures and flows within the glottis are three-dimensional, and flow contraction in the sagittal plane is to be expected and considered in future phonatory modeling. Non-rectangular laryngeal geometries need to be accurately specified and are required in research programs of basic laryngeal function to establish benchmark empirical data.
机译:这项研究的重点是通过人类喉部的实验和计算研究空气压力和气流。 M6模型是对称的三维物理模型。在此模型中,声门的横切面由每个内侧声带折叠表面的半正弦弧形成,从而在冠状中段形成了最大声门宽度。为研究不同声门形状的影响,使用了三个声门角,即10度会聚,0度均匀和10度发散,单个直径为0.16厘米。另外,为了捕获声门直径改变的影响,使用了在冠状动脉中平面上三个直径分别为0.16、0.04和0.01cm的直径,所有直径均为0°(即均匀声门)。由于两组均具有最大直径(0.16 cm)的均匀情况,因此总共使用了五对不同的建模声带。;每个情况下,在上下均装有三排14个压力龙头。声带表面在前跨度的前(1/4),中(1/2)和后(3/4)处的方向。该方法(即,根据经验获取三个位置处的气压分布)尚未在先前的研究中应用。对于每种配置,均采用0.294、0.491、0.981、1.472、1.962和2.453 kPa的跨声压(即3、5、10、15、20和25 cm H2O)。根据现有的生理数据将软骨的简化模型构造为单个结构,并在有或无其存在的情况下测量声门内压力。有了类软骨结构,声门是一个偏心孔。将经验压力与使用CFD软件包FLUENT获得的计算结果进行比较。此外,使用激光片和种子气流进行流动可视化研究了声门流出的流型。本研究不包括假声带。所有情况下,具有半正弦弧形的声门相对于前平面(1/4),中平面和后平面(3/4)的声门内压力有所不同。跨三个位置的压差的大小根据声门角度和直径而变化;但是,即使在存在类软骨的情况下,最大压力差也不会超过经声门压力的8%左右。在轴向(上游-下游)和纵向(前后)方向上都存在压力和速度梯度,轴向主要梯度和纵向次要梯度。 M6模型中的流动比声带下游的M5模型中的流动更稳定,除了最小的声门直径外,它没有倾斜。但是,在M5模型中,即使对于较大的声门直径,流量也会随机偏斜并产生两个不同的压力分布。在声门内部和下游向冠状动脉中部的血流收缩是这项研究的主要发现,在声门的矩形模型中没有发现。仅在声门直径最大的情况下,软骨样软骨结构才产生额外的次级血流,沿纵向改变了声门内压力。这项研究的结果提供了关于声门内压力,血流模式和三者之间关系的初步信息。声门的三维。这项研究表明,声门内的压力和流动是三维的,在未来的语音建模中,在矢状面内的流动收缩是可以预期的。非矩形喉的几何形状需要准确指定,并且在基本喉功能研究程序中需要以建立基准经验数据。

著录项

  • 作者

    Torkaman, Saeed.;

  • 作者单位

    The University of Toledo.;

  • 授予单位 The University of Toledo.;
  • 学科 Engineering Biomedical.;Engineering Mechanical.;Physics Acoustics.
  • 学位 PEG
  • 年度 2011
  • 页码 253 p.
  • 总页数 253
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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