Pages that link to "Item:Q2581015"
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The following pages link to Eye movement instabilities and nystagmus can be predicted by a nonlinear dynamics model of the saccadic system (Q2581015):
Displaying 13 items.
- A dual-mode dynamic model of the human accommodation system (Q253210) (← links)
- Nonlinear time series analysis of jerk congenital nystagmus (Q849511) (← links)
- Slow-fast \(n\)-dimensional piecewise linear differential systems (Q890218) (← links)
- On the correlation dimension of optokinetic nystagmus eye movements: Computational parameters, filtering, nonstationarity, and surrogate data (Q1369143) (← links)
- Slow-fast control of eye movements: an instance of Zeeman's model for an action (Q2226394) (← links)
- The instantaneous local transition of a stable equilibrium to a chaotic attractor in piecewise-smooth systems of differential equations (Q2362479) (← links)
- A binocular pupil model for simulation of relative afferent pupil defects and the swinging flashlight test (Q2373115) (← links)
- Stability of the saccadic oculomotor system (Q2373133) (← links)
- Sensitivity of chaos measures in detecting stress in the focusing control mechanism of the short-sighted eye (Q2412722) (← links)
- A distal model of congenital nystagmus as nonlinear adaptive oscillations (Q2432373) (← links)
- Sequences of predictive eye movements form a fractional Brownian series -- implications for self-organized criticality in the oculomotor system (Q2576474) (← links)
- A Discrete Saccadic Model and Bursting (Q5090091) (← links)
- Dynamics of a horizontal saccadic oculomotor system with colored noise (Q6117210) (← links)
