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ABSTRACT The motion of the endolymph in the semicircular canal is described with the aid of a linear second-order system, comprising the applied angular acceleration and the linear displacement, the linear velocity and the linear acceleration of the endolymph. A sensitivity factor G for angular velocity is derived and expressed in the dimensions of the semicircular canal. The sensitivity factor G of the semicircular canal proves to be consistent with the equivalent sensitivity factor of a more sophisticated hydrodynamic model of these canals. The sensitivity of the growing semicircular canal is defined to be , independent of the pike’s size. Threshold angular velocities for the vestibulo-ocular reflex of 27 pike between 4 and 50 cm bodylength are in agreement with this assumption. At threshold stimulation with an angular velocity of 2°/sec the radius of curvature Rc of the cupula is calculated to be 220 ± 48 cm. At the threshold angular velocity γ = 2°/sec the deviation of sensory hairs 5 μ m long is assessed to be between 0·06 Å and 1 Å. Young’s modulus of elasticity for the cupular substance is found to be between 0·35 × 103 dyne/cm2 and 1·85 × 108 dyne/cm2 (on the basis of a circular bending for the cupula). Characteristics of the model of the growing semicircular canal are calculated for pike with body length between 5 and 100 cm. Observed growth effects of the pike’s vestibulo-ocular reflex arc are correlated to the growth effects calculated on basis of the model for the growing semicircular canal. The pike possesses the same degree of vestibulo-ocular compensation in the high-frequency range (2 radians/sec = ⩽ ω< 7 radians/sec) of angular oscillations during its whole life (11 observations of pike of body length 4–56 cm).
Acceleration, Humans, Labyrinthine Fluids, Vestibule, Labyrinth, Models, Theoretical, Mathematics, Semicircular Canals
Acceleration, Humans, Labyrinthine Fluids, Vestibule, Labyrinth, Models, Theoretical, Mathematics, Semicircular Canals
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