Numerical Simulation of Fluid–Structure Interaction Problems with Applications to Flow in Vocal Folds - Fluid-Structure Interaction and Biomedical Applications - page 389

75. B.H. Story, Technique for 'tuning' vocal tract area functions based on acoustic sensitivity
functions. J. Acoust. Soc. Am. 119 , 715-718 (2006)
76. B. Story, I. Titze, Voice simulation with a body-cover model of the vocal folds. J. Acoust.
Soc. Am. 97 (2), 1249-1260 (1995)
77. B.H. Story, I.R. Titze, Parameterization of vocal tract area functions by empirical orthogonal
modes. J. Phon. 26 , 223-260 (1998)
78. B.H. Story, I.R. Titze, E.A. Hoffman, Vocal tract area functions from magnetic resonance
imaging. J. Acoust. Soc. Am. 100 , 537-554 (1996)
79. J. Suh, S. Frankel, Numerical simulation of turbulence transition and sound radiation for flow
through a rigid glottal model. J. Acoust. Soc. Am. 121 (6), 3728-3739 (2007)
80. J. Sundberg, The Science of the Singing Voice (Northern Illinois University Press, DeKalb,
1987)
81. P. S v á cek, Numerical approximation of flow induced vibrations of channel walls. Comput.
Fluids 46 (1), 448-454 (2011)
82. P. S v á cek, M. Feistauer, Application of a stabilized FEM to problems of aeroelasticity, in
Numerical Mathematics and Advanced Application (Springer, Berlin, 2004), pp. 796-805
83. P. S v á cek, J. Horácek, Numerical approximation of flow induced vibration of vocal folds,
in BAIL 2010 - Boundary and Interior Layers, Computational and Asymptotic Methods
(Springer, Berlin, 2011), pp. 227-234
84. P. S v á cek, J. Horácek, Numerical simulation of glottal flow in interaction with self oscillating
vocal folds: comparison of finite element approximation with a simplified model. Commun.
Comput. Phys. 12 (3), 789-806 (2012)
85. P. Švancara, J. Horácek, Numerical modelling of effect of tonsillectomy on production of
Czech vowels. Acta Acust. United Acust. 92 (5), 681-688 (2006)
86. P. Švancara, J. Horácek, V. Hruza, FE modelling of the fluid-structure-acoustic interaction
for the vocal folds self-oscillation, in Vibration Problems ICOVP 2011 , ed. by J. Náprstek, J.
Horácek, M. Okrouhlík (Springer, Berlin, 2011), pp. 801-807
87. P. Švancara, J. Horácek, J.G. Švec, Simulation of the self-oscillations of the vocal folds and of
the resulting acoustic phenomena in the vocal tract, in Advances in Mechanisms Design ,vol.
8, ed. by J. Beran, M. Bílek, M. Hejnová, P. Žabka (Springer, Dordrecht, 2012), pp. 357-363
88. C. Tao, J. Jiang, Mechanical stress during phonation in a self-oscillating finite element vocal
fold model. J. Biomech. 40 (10), 2191-2198 (2007)
89. C. Tao, Y. Zhang, D. Hottinger, J. Jiang, Asymmetric airflow and vibration induced by the
Coanda effect in a symmetric model of the vocal folds. J. Acoust. Soc. Am. 122 (4), 2270-
2278 (2007)
90. S. Thomson, L. Mongeau, S. Frankel, Aerodynamic transfer of energy to the vocal folds. J.
Acoust. Soc. Am. 118 (3 Pt 1), 1689-1700 (2005)
91. S. Thomson, J. Tack, G. Verkerke, A numerical study of the flow-induced vibration character-
istics of a voice-producing element for laryngectomized patients. J. Biomech. 40 , 3598-3606
(2007)
92. I.R. Titze, Principles of Voice Production (Prentice-Hall, Englewood Cliffs, 1994)
93. I.R. Titze, The Myoelastic Aerodynamic Theory of Phonation (National Center for Voice and
Speech, Denver, 2006)
94. I.R. Titze, Nonlinear source-filter coupling in phonation: theory. J. Acoust. Soc. Am. 123 ,
2733-2749 (2008)
95. M. Triep, C. Brücker, W. Schröder, High-speed PIV measurements of the flow downstream
of a dynamic mechanical model of the human vocal folds. Exp. Fluids 39 , 232-245 (2005)
96. T. Vampola, J. Horácek, J. Vokrál, FE modeling of human vocal tract acoustics. Part II:
influence of velopharyngeal insufficiency on phonation of vowels. Acta Acust. United Acust.
94 , 448-460 (2008)
97. T. Vampola, J. Horácek, J. Švec, FE modeling of human vocal tract acoustics. Part I:
production of Czech vowels. Acta Acust. United Acust. 94 , 433-447 (2008)
98. J.J.W. van der Vegt, H. van der Ven, Space-time discontinuous Galerkin finite element method
with dynamic grid motion for inviscid compressible flow. J. Comput. Phys. 182 , 546-585
(2002)