Results 61 to 70 of about 98,920 (124)

Chaos surviving machinery

open access: yesIndustrial Data, 2014
Usually the machinery used in engineering applications, especially those implicating cyclic processes make use of oscillating systems that include components vibrating each one with a particular frequency, in a medium with continuously changing muffling,
Javier Montenegro Joo
doaj   +1 more source

Stochastic bifurcation phenomenon and multistable behaviors in a fractional Rayleigh–Duffing oscillator under recycling noise

open access: yesFrontiers in Physics
This study examines the stochastic bifurcation phenomenon in a fractional and multistable Rayleigh–Duffing oscillator subjected to recycling noise excitation.
Ya-Jie Li   +6 more
doaj   +1 more source

An Experimental Investigation of Secure Communication With Chaos Masking [PDF]

open access: yesarXiv, 2007
The most exciting recent development in nonlinear dynamics is realization that chaos can be useful. One application involves "Secure Communication". Two piecewise linear systems with switching nonlinearities have been taken as chaos generators.
arxiv  

Controlling halo-chaos via wavelet-based feedback

open access: yesDiscrete Dynamics in Nature and Society, 2002
Halo-chaos in high-current accelerator has become one of the key issues because it can cause excessive radioactivity from the accelerators and significantly limits the applications of the new accelerators in industrial and other fields.
Jin-Qing Fang, Guanrong Chen, Geng Zhao
doaj   +1 more source

Some Nonlinear Equations with Double Solutions: Soliton and Chaos [PDF]

open access: yesarXiv, 2007
The fundamental characteristics of soliton and chaos in nonlinear equation are completely different. But all nonlinear equations with a soliton solution may derive chaos. While only some equations with a chaos solution have a soliton. The conditions of the two solutions are different.
arxiv  

On Geometry, Arithmetics and Chaos [PDF]

open access: yesarXiv
Our main result is that chaos in dimension $n+1$ is a one-dimensional geometrical object embedded in a geometrical object of dimension $n$ which corresponds to a $n$ dimensional object which is either singular or non-singular. Our main result is then that this chaos occurs in the first case as either on an isolated or non-isolated singularity.
arxiv  

Chaos Models in Economics [PDF]

open access: yesJournal of Computing, Vol. 2, Issue 1, January 2010, 2010
The paper discusses the main ideas of the chaos theory and presents mainly the importance of the nonlinearities in the mathematical models. Chaos and order are apparently two opposite terms. The fact that in chaos can be found a certain precise symmetry (Feigenbaum numbers) is even more surprising.
arxiv  

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