The transitions from or to strange nonchaotic attractors are investigated by recurrence plot-based methods. The techniques used here take into account the recurrence times and the fact that trajectories on strange nonchaotic attractors (SNAs) synchronize. The performance of these techniques is shown for the Heagy-Hammel transition to SNAs and for the fractalization transition to SNAs for which other usual nonlinear analysis tools are not successful
In the fractalization route for the formation of strange nonchaotic attractors (SNA's) in quasiperio...
By definition, fractal structures possess recurrent patterns. At different levels repeating pattern...
This work is supported by the National Natural Science Foundation of China (11672249, 11732014 and 1...
Abstract. The transitions from or to strange nonchaotic attractors are investigated by recurrence pl...
We present methods to detect the transitions from quasiperiodic to chaotic motion via strange noncha...
This paper focuses attention on the strange nonchaotic attractors (SNAs) of a quasiperiodically forc...
Strange nonchaotic attractors (SNA) arise in quasiperiodically driven systems in the neighborhood of...
Recurrence plots are graphical devices specially suited to detect hidden dynamical patterns and nonl...
Strange nonchaotic attractors (SNAs), which are realized in many quasiperiodically driven nonlinear ...
Chaos theory and associated analyses are being applied to a growing number of disciplines. Studies o...
Aperiodic dynamics which is nonchaotic is realized on Strange Nonchaotic Attractors (SNAs). Such att...
Thesis (M.S.) University of Alaska Fairbanks, 2014Recurrence is a common phenomenon in natural syste...
<p>a) The Lorenz attractor: an example trajectory of the Lorenz system represented in 3-dimensional ...
ACKNOWLEDGMENTS We sincerely thank the people who gave valuable comments. This paper was supported b...
Time-series methods for estimating Lyapunov exponents may give a positive exponent when they are app...
In the fractalization route for the formation of strange nonchaotic attractors (SNA's) in quasiperio...
By definition, fractal structures possess recurrent patterns. At different levels repeating pattern...
This work is supported by the National Natural Science Foundation of China (11672249, 11732014 and 1...
Abstract. The transitions from or to strange nonchaotic attractors are investigated by recurrence pl...
We present methods to detect the transitions from quasiperiodic to chaotic motion via strange noncha...
This paper focuses attention on the strange nonchaotic attractors (SNAs) of a quasiperiodically forc...
Strange nonchaotic attractors (SNA) arise in quasiperiodically driven systems in the neighborhood of...
Recurrence plots are graphical devices specially suited to detect hidden dynamical patterns and nonl...
Strange nonchaotic attractors (SNAs), which are realized in many quasiperiodically driven nonlinear ...
Chaos theory and associated analyses are being applied to a growing number of disciplines. Studies o...
Aperiodic dynamics which is nonchaotic is realized on Strange Nonchaotic Attractors (SNAs). Such att...
Thesis (M.S.) University of Alaska Fairbanks, 2014Recurrence is a common phenomenon in natural syste...
<p>a) The Lorenz attractor: an example trajectory of the Lorenz system represented in 3-dimensional ...
ACKNOWLEDGMENTS We sincerely thank the people who gave valuable comments. This paper was supported b...
Time-series methods for estimating Lyapunov exponents may give a positive exponent when they are app...
In the fractalization route for the formation of strange nonchaotic attractors (SNA's) in quasiperio...
By definition, fractal structures possess recurrent patterns. At different levels repeating pattern...
This work is supported by the National Natural Science Foundation of China (11672249, 11732014 and 1...