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Center manifold
Dynamical Systems Theory
Bifurcations, Center Manifolds, and Periodic Solutions
Arxiv:1809.00924V2 [Math.DS] 14 Jul 2019 at the Origin to the Eigenspace Corresponding to the the Pair of Imaginary Eigenvalues
Invariant Manifolds
A Variational Theory of Hyperbolic Lagrangian Coherent Structures George Haller ∗ Department of Mechanical Engineering, Mcgill University, 817 Sherbrooke Ave
Lectures on Dynamical Systems
Dynamical Systems Notes
Geometrical Theory of Dynamical Systems Is to Classify the Possible Behaviours and to find Ways to Determine the Most Important Qualitative Features of the System
Chaos in the Hodgkin-Huxley Equations: the Takens-Bodganov Cusp Bifurcation
Arxiv:Nlin/0609038V1 [Nlin.AO] 15 Sep 2006 Contents Dynamics
Center Manifold Theory and Computation Using a Forward Backward Approach
Normal Form Analysis of a Mean-Field Inhibitory Neuron Model
Saddle Slow Manifolds and Canard Orbits in R4$\Mathbb{R}^{4}$ And
A Center Manifold Reduction Technique for a System of Randomly Coupled Oscillators
Solving Partially Hyper-Sensitive Optimal Control Problems Using Manifold Structure
Center Manifold Dynamics in Randomly Coupled Oscillators and in Cochlea Dimitrios Moirogiannis
APPPHYS217 Tuesday 25 May 2010
How to Compute Invariant Manifolds and Their Reduced Dynamics in High-Dimensional Finite-Element Models
Top View
On Dynamical Behaviour of Fitzhugh-Nagumo Systems Matthias Ringqvist
Low-Dimensional Modelling of Dynamical Systems
Flow Structure Identification for Nonlinear Dynamical Systems Via