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Experimental results in a physical model of the cochlea

Published online by Cambridge University Press:  20 April 2006

Claudio Cancelli
Affiliation:
Dipartimento ingegneria aeronautica e spaziale, Politecnico di Torino, C.so Duca degli Abruzzi 24, 10100, Torino
Salvo D'Angelo
Affiliation:
Dipartimento ingegneria aeronautica e spaziale, Politecnico di Torino, C.so Duca degli Abruzzi 24, 10100, Torino
Marcello Masili
Affiliation:
Dipartimento ingegneria aeronautica e spaziale, Politecnico di Torino, C.so Duca degli Abruzzi 24, 10100, Torino
Riccardo Malvano
Affiliation:
Centro di studio per la dinamica dei fluidi (Consiglio nazionale delle ricerche). C.so Duca degli Abruzzi 24, 10100, Torino

Abstract

Previous contributions made by physical models to the understanding of cochlear mechanics suggested that a new cochlear model should be constructed. This paper illustrates the results obtained with a rectilinear, three-chamber model. The model was geometrically scaled 50:1 and contained the constituent elements of the cochlear cross-section including the basilar membrane, Reissner's membrane, the tectorial membrane and the organ of Corti. The basilar membrane was stretched crosswise in order to simulate real basilar membrane anisotropy. Two kinds (rigid and elastic) of tectorial membranes were used. The ductus and the sulcus were made visible and the model was also provided with displacement transducers to measure the axial and cross components of the oscillating fluid motion in the scala media. The adoption of a highly flexible membrane, simulating Reissner's membrane, made it possible to vary the viscosity of the scala media compared to that of the other two scalae. The reasons why the simplifications of the previous models were partially rejected and the criteria adopted to assure dynamic similitude between the model and the real cochlea are described in the paper. The results of tests carried out to determine the partial distribution of the amplitude maximum, the phase velocity along the axis of the model and the dispersion curves are shown. The same tests were repeated with partially filled scala vestibuli. Lastly a typical nonlinear feature, that is a continuous flow in the scala media, is described.

Type
Research Article
Copyright
© 1985 Cambridge University Press

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References

Békésy, G. Von 1928 Zur Theorie des Hörens. Die Schwingungsform der Basilarmembran. Physikalische Zeitschrift 29, 793810.Google Scholar
Békésy, G. Von 1960 Experiments in Hearing. McGraw-Hill.
Cannell, J. K. 1960 Cochlear models. Ph.D. thesis, University of Warwick.
Helle, R. 1974a Beobachtungen an hydromechanischen Modellen des Innenohres mit Nachbildung von Basilarmembran, Corti-Organ und Deckmembran. Dissertation. Technische Universität München.
Helle, R. 1974b Enlarged hydromechanical cochlea model with basilar membrane and tectorial membrane. In Facts and Models in Hearing (ed. Zwicker & Terhardt), pp. 7785. Springer.
Huxley, A. F. 1969 Is resonance possible in the cochlea after all?. Nature 221, 935940.Google Scholar
Lesser, M. B. & Berkley, D. A. 1972 Fluid mechanics of the cochlea, Part 1. J. Fluid Mech. 51, 497512.Google Scholar
Lieberstein, H. M. 1971 The basilar membrane as a uniformly loaded plate clamped on two spiral boundaries in a plane or on two helical-spiral boundaries; discussion of the model. Math. Biosci. 12, 281291.Google Scholar
Lieberstein, H. M. 1971 The basilar membrane as a uniformly loaded plate clamped on two spiral boundaries in a plane or on two helical-spiral boundaries: relevance of the species record. Math. Biosci. 13, 139148.Google Scholar
Lighthill, J. 1978 Waves in Fluids. Cambridge University Press.
Lighthill, J. 1981 Energy flow in the cochlea. J. Fluid Mech. 106, 149213.Google Scholar
Peterson, L. C. & Bogert, B. P. 1950 A dynamical theory of the cochlea. J. Acoust. Soc. Am. 22, 369381.Google Scholar
Rauch, S. 1964 Biochemie des Hörorgans. Stuttgart: Thieme.
Rhode, W. S. 1971 Observations of the vibration of the basilar membrane in squirrel monkeys using the Mössbauer technique. J. Acoust. Soc. Am. 49, 12181231.Google Scholar
Robles, L., Rhode, W. S. & Geisler, C. D. 1976 Transient response of the basilar membrane measure in squirrel monkeys using the Mössbauer effect. J. Acoust. Soc. Am. 59, 926939.Google Scholar
Steele, C. R. 1973 A possibility for sub-tectorial membrane fluid motion. In Basic Mechanisms in Hearing (ed. A. Mller). Academic.
Steele, C. R. 1977 Effects of three-dimensional fluid motion and cochlea curvature on basilar membrane response. In Proc. 9th Intl Cong. Acoust., Madrid, Spain.
Steele, C. R. & Taber, L. A. 1979a Comparison of WKB and finite difference calculations for a two-dimensional cochlear model. J. Acoust. Soc. Am. 65, 10011006.Google Scholar
Steele, C. R. & Taber, L. A. 1979b Comparison of WKB calculations and experimental results for three-dimensional cochlear models. J. Acoust. Soc. Am. 65, 10071018.Google Scholar
Steele, C. R. & Zais, J. G. 1985 Effects of opening and coiling in cochlear models. To be published in J. Acoust. Soc. Am.Google Scholar
Tonndorf, J. 1957 Fluid motion in cochlear models. J. Acoust. Soc. Am. 29, 558568.Google Scholar
Tonndorf, J. 1958a Harmonic distortion in cochlear models. J. Acoust. Soc. Am. 30, 929937.Google Scholar
Tonndorf, J. 1958b Beats in cochlear models. J. Acoust. Soc. Am. 31, 608619.Google Scholar
Tonndorf, J. 1959 Dimensional analysis of cochlear models. J. Acoust. Soc. Am. 32, 493497.Google Scholar
Tonndorf, J. 1970 Cochlear mechanics and hydrodynamics. Foundations of modern auditory theory, vol. 1, pp. 205254. Academic.
Viergever, M. 1980 Mechanics of the inner ear. Delft University Press.
Voldřich, L. 1978 Mechanical properties of basilar membrane. Acta Otolaryngol. 86, 331335.Google Scholar
Zwislocki, J. 1953 Review of recent mathematical theories of cochlear dynamics. J. Acoust. Soc. Am. 25, 743751.Google Scholar