Perturbation Dynamics of Nonlinear Oscillators
The Hopf bifurcation normal form, FitzHugh-Nagumo and the Thalamic Neuron model are studied utilizing the isochron and isostable framework. Recovery of changes in original coordinates are also studied, by the isostable and isochron coordinate changes as well as the phase and isostable response curves. This code is in coordination with the masters thesis of Carmelo Gonzales titled 'Analyzing the Sensitivity of Nonlinear Oscillators to Parametric Perturbations using Isostable and Isochron Coordinates'.
Cite As
Carmelo Gonzales (2025). Perturbation Dynamics of Nonlinear Oscillators (https://se.mathworks.com/matlabcentral/fileexchange/71937-perturbation-dynamics-of-nonlinear-oscillators), MATLAB Central File Exchange. Retrieved .
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- Control Systems > Simulink Control Design > Linearization >
- Engineering > Mechanical Engineering > Statics and Dynamics >
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