The following pages link to The Topology of Chaos (Q3102766):
Displaying 16 items.
- Computation of the largest positive Lyapunov exponent using rounding mode and recursive least square algorithm (Q1663919) (← links)
- On the analysis of pseudo-orbits of continuous chaotic nonlinear systems simulated using discretization schemes in a digital computer (Q1674277) (← links)
- On the use of interval extensions to estimate the largest Lyapunov exponent from chaotic data (Q1721305) (← links)
- Bifurcation features, chaos, and coherent structures for one-dimensional nonlinear electrical transmission line (Q2115022) (← links)
- Interval computing periodic orbits of maps using a piecewise approach (Q2335592) (← links)
- How topology came to chaos (Q2845095) (← links)
- Systematic search for wide periodic windows and bounds for the set of regular parameters for the quadratic map (Q4642594) (← links)
- Using global modeling to unveil hidden couplings in small network motifs (Q4644740) (← links)
- Order in chaos: Structure of chaotic invariant sets of square-wave neuron models (Q4989094) (← links)
- On the structure of time-delay embedding in linear models of non-linear dynamical systems (Q5129835) (← links)
- On the phase-space catastrophes in dynamics of the quantum particle in an optical lattice potential (Q5139792) (← links)
- Soft Computing Simulations of Chaotic Systems (Q5229138) (← links)
- Topological characterization of deterministic chaos: enforcing orientation preservation (Q5503922) (← links)
- Using Invariant Manifolds to Construct Symbolic Dynamics for Three-Dimensional Volume-Preserving Maps (Q5739160) (← links)
- Recurrence-based reconstruction of dynamic pricing attractors (Q6166550) (← links)
- Dynamics of excitable cells: spike-adding phenomena in action (Q6551360) (← links)
