1933
DOI: 10.1007/bf01754806
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Über die Beobachtung der Cupula in den Bogengangsampullen des Labyrinths des lebenden Hechts

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Cited by 224 publications
(82 citation statements)
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“…In turn, a smaller change in vestibular afferent firing rate would result from equivalent head accelerations. Although we did not directly measure endolymph movement, we can obtain a rough estimate by modeling the canal system as a fluid-filled duct in the torsion pendulum model first described by Steinhausen (1933). Based upon this model, we would expect the sensitivity to head velocity to vary as a function of the square of the internal radius of the membranous canal (r 2 ; see Appendix).…”
Section: Sensitivity To Head Rotationmentioning
confidence: 99%
“…In turn, a smaller change in vestibular afferent firing rate would result from equivalent head accelerations. Although we did not directly measure endolymph movement, we can obtain a rough estimate by modeling the canal system as a fluid-filled duct in the torsion pendulum model first described by Steinhausen (1933). Based upon this model, we would expect the sensitivity to head velocity to vary as a function of the square of the internal radius of the membranous canal (r 2 ; see Appendix).…”
Section: Sensitivity To Head Rotationmentioning
confidence: 99%
“…The response dynamics of vestibular afferents have been described using a torsion-pendulum model combined with a lead operator (Dickman and Correia 1989b;Fernandez and Goldberg 1971). The torsion-pendulum model uses the physical characteristics of the semicircular canal system to describe the displacement of the cupula in terms of head velocity in the form ( 1 s)/( 1 s ϩ 1)( 2 s ϩ 1), where the "long time constant" 1 depends mainly on the elastic restoring force of the cupular membrane, the "short time constant" 2 depends mainly on the time constant of viscous flow of the endolymph, and s is an operator denoting time differentiation in the Laplace domain (Steinhausen 1933). In chinchillas, 1 has been calculated directly from afferent responses as 4.37 s for regular units and 3.96 s for irregular units, with an average value of 4.25 s (Baird et al 1988).…”
Section: Calculation Of Lead Operator and Transfer Function Fitsmentioning
confidence: 99%
“…This deflection is sensed by afferent nerve cells leading to the perception of angular motion. Since the first mathematical model for SCC by Steinhausen (1933) several contributions have been made to explain the (fluid) dynamics of SCC (most recently Van Buskirk and Grant, 1973;Van Buskirk, 1977;Rabbitt and Damiano, 1992;Damiano and Rabbitt, 1996;Obrist, 2008).…”
Section: Introductionmentioning
confidence: 99%