Results 151 to 160 of about 3,437,451 (208)

A Color Image Encryption Scheme Using an Enhanced One-Dimensional Chaotic Map and Adaptive DNA Encoding. [PDF]

Entropy (Basel)
Jiang J, Jiao L, Liang Y, Tavares A, Wang L.   +4 more
europepmc   +1 more source

A unified fixed point approach for enriched bivariate mappings with applications to volterra systems and fractional-order chaos. [PDF]

PLoS One
Ahmad K, Yar S, Khan AR, Najeeb N, Jhangeer A, Abdelfattah W.   +5 more
europepmc   +1 more source

The nephron arterial network and its interactions: nonlinear and information theoretic analyses. [PDF]

Front Netw Physiol
Marsh DJ, Holstein-Rathlou NH.
europepmc   +1 more source

Polarization-Multiplexed Chaotic LiDAR Based on a VCSEL with Delayed Orthogonal Feedback. [PDF]

Sensors (Basel)
Wang T, Li Z, Shen H, Ma Y, Li Y, Xiang S, Baland S, Hao Y.   +7 more
europepmc   +1 more source

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Adaptive Dynamics on a Chaotic Lattice

Physical Review Letters, 1993
We introduce models incorporating an adaptive self-regulatory feedback mechanism on an extended chaotic lattice. Numerical experiments show that our system gives rise to a host of novel spatiotemporal phenomena characterized by a rich variety of ``phases'' in parameter space.
, Sinha, , Biswas
openaire   +2 more sources

Attractor Selection in Chaotic Dynamics

Physical Review Letters, 2005
For different settings of a control parameter, a chaotic system can go from a region with two separate stable attractors (generalized bistability) to a crisis where a chaotic attractor expands, colliding with an unstable orbit. In the bistable regime jumps between independent attractors are mediated by external perturbations; above the crisis, the ...
Meucci R, Allaria E, Salvadori F, Arecchi FT   +3 more
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Chaotic dynamics

IEEE Power Engineering Review, 1985
info:eu-repo/semantics ...
Gaspard, Pierre, Nicolis, Grégoire
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Chaotic family dynamics

Archives of Family Medicine, 1994
This article illustrates the basic features of chaotic systems and demonstrates some of the differences between chaotic and nonchaotic systems. To facilitate the explanation of advanced mathematical ideas, this presentation is couched in terms of the interactions within two families: the Limit family and the Scroll family.
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Resonances of Chaotic Dynamical Systems

Physical Review Letters, 1986
We present analytic properties of the power spectrum for a class of chaotic dynamical systems (Axiom-A systems). The power spectrum is meromorphic in a strip; the position of the poles (resonances) depends on the system considered, but only their residues depend on the observable monitored. In relation with these results we also discuss the exponential
openaire   +2 more sources