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Principles for Making Half-center Oscillators and Rules for Torus Bifurcation in Neuron Models
Ju, Huiwen
Ju, Huiwen
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Abstract
In this modelling work, we adopted geometric slow-fast dissection and parameter continuation approach to study the following three topics: 1. Principles for making the half-center oscillator, a ubiquitous building block for many rhythm-generating neural networks. 2. Causes of a novel electrical behavior of neurons, amplitude modulation, from the view of dynamical systems; 3. Explanation and predictions for two common types of chaotic dynamics in single neuron model. To make our work as general as possible, we used and built both exemplary biologically plausible Hodgkin-Huxley type neuron models and reduced phenomenological neuron models.
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2020-12-01
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ju_huiwen_202008_phd.pdf
Adobe PDF, 21.29 MB
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Half-center oscillator (HCO), Central Pattern Generators, Torus bifurcation, Neuron model, Chaotic dynamics, Dynamical systems
Citation
Ju, Huiwen. "Principles for Making Half-center Oscillators and Rules for Torus Bifurcation in Neuron Models." Dissertation, Georgia State University, 2020. https://doi.org/10.57709/20297319
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2021-11-24
