Literature DB >> 2030212

Finding the impedance of the organ of Corti.

G Zweig1.   

Abstract

Measurements of the nonlinear response of the basilar membrane to a pure tone are shown to have a simple form for moderate membrane velocities: V(x,f;Vu)/Vu approximately [V(x,f)/Vu]v(x,f), f less than or equal to fc(x), where the response V is the velocity of the membrane at measurement position x, Vu is the umbo velocity, f is the frequency of the stimulus, and fc(x) is the local characteristic frequency. The frequency dependence of the functions v(x,f) and V(x,f) is determined from the data, and v(x,f) and ln V(x,f) are shown to be analytic functions in the lower half of the complex frequency plane, with Re [v(x,f)] a monotonically increasing function of f at fixed x. The linear limit of basilar membrane motion is characterized by a transfer function T(x,f) = (V/V1)v/(1-v), estimated by extrapolating V(x,f;Vu)/Vu to a small membrane velocity V1.T(x,f) and ln T(x,f) are shown to be analytic functions in the lower half of the complex frequency plane. The inverse of the amplitude of the transfer function, which has both a deep dip at f approximately fc(x) and a broad shoulder at lower frequencies, bears a striking resemblance to the neural threshold tuning curve. The functional form of T(x,f) is used to deduce the equation governing the motion of a section of the organ of Corti. Each section acts like a negatively damped harmonic oscillator stabilized at time t by a feedback force proportional to the velocity at the previous time t-tau. The time delay tau is proportional to the oscillator period [tau approximately 1.75/fc(x)]. Like a laser, the organ of Corti pumps energy into harmonic traveling waves. Unlike the laser, the direction of energy flow abruptly reverses as the traveling wave approaches the point of maximum membrane velocity [fc(x) approximately f]. All accumulated wave energy is then pumped back into a small section of the organ of Corti where transduction presumably occurs. Outer hair cells are conjectured to be active elements contributing to the negative damping and feedback of the cochlear amplifier.

Mesh:

Year:  1991        PMID: 2030212     DOI: 10.1121/1.400653

Source DB:  PubMed          Journal:  J Acoust Soc Am        ISSN: 0001-4966            Impact factor:   1.840


  49 in total

Review 1.  Mechanics of the mammalian cochlea.

Authors:  L Robles; M A Ruggero
Journal:  Physiol Rev       Date:  2001-07       Impact factor: 37.312

2.  Limiting frequency of the cochlear amplifier based on electromotility of outer hair cells.

Authors:  Mark Ospeck; Xiao-xia Dong; Kuni H Iwasa
Journal:  Biophys J       Date:  2003-02       Impact factor: 4.033

3.  Alterations of bone conducted hearing in cases of modified middle ear mechanics. Conclusions from an electrical model.

Authors:  F Schick
Journal:  Eur Arch Otorhinolaryngol       Date:  1992       Impact factor: 2.503

4.  On cochlear impedances and the miscomputation of power gain.

Authors:  Christopher A Shera; Elizabeth S Olson; John J Guinan
Journal:  J Assoc Res Otolaryngol       Date:  2011-09-27

5.  The biophysical origin of traveling-wave dispersion in the cochlea.

Authors:  Sripriya Ramamoorthy; Ding-Jun Zha; Alfred L Nuttall
Journal:  Biophys J       Date:  2010-09-22       Impact factor: 4.033

6.  Coherent reflection without traveling waves: on the origin of long-latency otoacoustic emissions in lizards.

Authors:  Christopher Bergevin; Christopher A Shera
Journal:  J Acoust Soc Am       Date:  2010-04       Impact factor: 1.840

Review 7.  A critique of the critical cochlea: Hopf--a bifurcation--is better than none.

Authors:  A J Hudspeth; Frank Jülicher; Pascal Martin
Journal:  J Neurophysiol       Date:  2010-06-10       Impact factor: 2.714

8.  Functional modeling of the human auditory brainstem response to broadband stimulation.

Authors:  Sarah Verhulst; Hari M Bharadwaj; Golbarg Mehraei; Christopher A Shera; Barbara G Shinn-Cunningham
Journal:  J Acoust Soc Am       Date:  2015-09       Impact factor: 1.840

Review 9.  Do forward- and backward-traveling waves occur within the cochlea? Countering the critique of Nobili et al.

Authors:  Christopher A Shera; Arnold Tubis; Carrick L Talmadge
Journal:  J Assoc Res Otolaryngol       Date:  2004-12

10.  Forward- and Reverse-Traveling Waves in DP Phenomenology: Does Inverted Direction of Wave Propagation Occur in Classical Models?

Authors:  Renata Sisto; Christopher A Shera; Arturo Moleti; Teresa Botti
Journal:  AIP Conf Proc       Date:  2011
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