A.6.3. In , a model is proposed for the singing voice in which the driving glottal pulse train is estimated jointly with filter parameters describing the shape of the vocal tract (the complete airway from the base of the throat to the lip opening). The model can be seen as an improvement over linear-predictive coding (LPC) of voice in the direction of a more accurate physical model of voice production, while maintaining a low computational cost relative to more complex articulatory models of voice production. In particular, the parameter estimation involves only convex optimization plus a one-dimensional (possibly non-convex) line search over a compact interval. The line search determines the so-called ``open quotient'' which is fraction of the time there is glottal flow within each period. The glottal pulse parameters are based on the derivative-glottal-wave models of Liljencrants, Fant, and Klatt [133,257]. Portions of this research have been published in the ICMC-00  and WASPAA-01  proceedings. Related subsequent work includes [250,213,251,214,212] Earlier work in voice synthesis, some summarized in Appendix A, includes [40,81,87,90,206,257,389,492]; see also the KTH ``Research Topics'' home page.
196], and a comprehensive treatment of the acoustics of air jets in recorder-like instruments is given in . A comprehensive review article on lumped models for flue instruments appears  in a special issue (July/August 2000) of the Acustica journal on ``musical wind instrument acoustics.'' An overview of research on woodwinds and organs appears in . Follow-up publications by this research group include papers concerning the influence of mouth geometry on sound production in flue instruments [108,418].
digital waveguide mesh [146,520,518,521]. More recently, Lauri and Välimäki have developed a frequency-warping approach to compensating for dispersive wave propagation in a variety of mesh types [398,399,401]. The 2001 thesis of Bilbao  provides a unified view of the digital waveguide mesh and wave digital filters  as particular classes of energy invariant finite difference schemes . The problem of modeling diffusion at a mesh boundary was addressed by .
Early Musical Acoustics