Pages that link to "Item:Q1964022"
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The following pages link to Finding all periodic orbits of maps using Newton methods: Sizes of basins (Q1964022):
Displaying 15 items.
- Basins of periodic orbits for elliptic maps of the torus (Q1279170) (← links)
- A quasi cell mapping approach to the global dynamical analysis of Newton's root-finding algorithm (Q1339331) (← links)
- Enhanced robust stability analysis of large hydraulic control systems via a bifurcation-based procedure (Q1850140) (← links)
- Proving the existence of long periodic orbits in 1D maps using interval Newton method and backward shooting (Q1862036) (← links)
- Connections among several chaos feedback control approaches and chaotic vibration control of mechanical systems (Q2300311) (← links)
- Control of collective network chaos (Q2821557) (← links)
- Sinks with relatively large immediate basins and a refinement of Mañé’s<i>C</i><sup>1</sup>generic dichotomy (Q2958847) (← links)
- STUDYING THE BASIN OF CONVERGENCE OF METHODS FOR COMPUTING PERIODIC ORBITS (Q3165821) (← links)
- CONJECTURES ABOUT SIMPLE DYNAMICS FOR SOME REAL NEWTON MAPS ON ℝ2 (Q5108080) (← links)
- Dynamics of Newton Maps of Quadratic Polynomial Maps of ℝ2 into Itself (Q5120522) (← links)
- On the use of stabilizing transformations for detecting unstable periodic orbits in high-dimensional flows (Q5264305) (← links)
- INVESTIGATION OF DYNAMICAL SYSTEMS USING SYMBOLIC IMAGES: EFFICIENT IMPLEMENTATION AND APPLICATIONS (Q5297804) (← links)
- Towards complete detection of unstable periodic orbits in chaotic systems (Q5941671) (← links)
- Detecting the unstable periodic orbits of chaotic nonautonomous systems with an approximate global Poincaré map (Q5948464) (← links)
- Heterogeneity of the attractor of the Lorenz '96 model: Lyapunov analysis, unstable periodic orbits, and shadowing properties (Q6198218) (← links)
