首页> 外文会议>International Congress and Exposition on Noise Control Engineering >Modal perturbation analysis instead of nonlinear radiation pressure to derive the area sensitivity function for resonance tuning in an axisymmetric duct with variable cross-section
【24h】

Modal perturbation analysis instead of nonlinear radiation pressure to derive the area sensitivity function for resonance tuning in an axisymmetric duct with variable cross-section

机译:模态摄动分析代替非线性辐射压力,得出面积敏感函数,用于在变截面轴对称管道中进行共振调谐

获取原文

摘要

Axisymmetric ducts with variable cross-section are of importance in many acoustic problems ranging from horn theory to vocal tract acoustics. Webster's equation is commonly used to describe their performance in the plane wave propagation regime. In some problems, mostly related to voice generation, one is interested in modifying the area of the duct cross-sections to adjust the frequency of a resonance. For instance, one may want to increase its value, or to bring a group of resonances closer together, to emulate effects that occur in natural voice production. To that goal, an optimization iterative process can be followed in which the cross sections are subsequently changed, according to an area sensitivity function, until the resonances of the duct are placed at the target position. Traditionally, the area sensitivity functions have been derived from the non-linear radiation pressure inside the duct. In this work we demonstrate there is no need to resort to such non-linear phenomenon because the same result can be deduced from a first order modal perturbation analysis of the duct eigenfrequencies. After proving that, we present some simulations in the framework of expressive vowel production.
机译:在从号角理论到声道声学的许多声学问题中,具有可变横截面的轴对称导管都很重要。韦伯斯特方程通常用于描述其在平面波传播状态下的性能。在一些主要与声音产生有关的问题中,人们感兴趣的是修改导管横截面的面积以调节共振频率。例如,一个人可能想要增加其价值,或将一组共鸣更紧密地结合在一起,以模仿自然声音产生中产生的效果。为此,可以遵循一个优化的迭代过程,在该过程中,根据区域灵敏度函数,随后更改横截面,直到将管道共振放置在目标位置。传统上,面积敏感度函数是从管道内部的非线性辐射压力得出的。在这项工作中,我们证明没有必要诉诸这种非线性现象,因为可以从管道特征频率的一阶模态扰动分析中得出相同的结果。证明了这一点之后,我们在表达性元音产生的框架中进行了一些模拟。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号