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A universal sequence of period-doubling bifurcations of the forced oscillations of a pendulum

Journal of Applied Mathematics and Mechanics, 1989
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Gulyaev, V. I.   +2 more
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A Sequence of Period Doublings and Chaotic Pulsations in a Free Boundary Problem Modeling Thermal Instabilities

SIAM Journal on Applied Mathematics, 1994
Summary: A simplified one-sided model associated with combustion and some phase transitions has been solved numerically. The results show a transition from the basic uniform motion of the free boundary to chaotic pulsations via periodic oscillations and a clearly manifested sequence of period doublings.
Michael L. Frankel   +2 more
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Scaling for period doubling sequences with correlated noise

Journal of Physics A: Mathematical and General, 1987
The scaling behaviour of the period doubling sequences, perturbed by correlated noises, is investigated using a renormalisation group. The renormalisation transformation is achieved by a path integral formalism which allows a necessary generalisation of the random perturbation notion. For a stationary and weakly correlated (in a sense specified in this
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A large class of binary ZCZ sequence families constructed by period doubling

Journal of Electronics (China), 2007
In an Approximately Synchronized Code Division Multiple Access (AS-CDMA) communication system, a family with large number of Zero Correlation Zone (ZCZ) sequences is desired, which can satisfy the rapid increase of users. This paper presents a method to generate a (2L, 2M, Z′cz)-ZCZ sequence family from an original (L, M, Zcz)-ZCZ sequence family ...
Jinsong Wang, Wenfeng Qi
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Observation of a period-doubling sequence in a nonlinear optical fiber ring cavity near zero dispersion

Optics Communications, 1994
Abstract The dynamics of a ring cavity containing an optical fiber are reexamined. A train of picosecond pulses from an additive pulses mode-locked laser synchronously drives the system. The fiber introduces a fast Kerr-type nonlinearity and limits the cavity to a single transverse mode. The experiment is performed near the zero dispersion wavelength
G. Steinmeyer, D. Jaspert, F. Mitschke
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Universal relation of a band-splitting sequence to a preceding period-doubling one

Physics Letters A, 1981
Abstract Based on a theory for mappings of the form x n +1 = F ( x n , r ) developed previously by the author, we explain the numerically observed fact that band-splitting transition points r k convergence to r c at the same rate as period-doubling bifurcation points r k , where r c ≡ lim r k , and moreover show that ...
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A simpler derivation of Feigenbaum’s renormalization group equation for the period-doubling bifurcation sequence

American Journal of Physics, 1999
One interesting and important property of nonlinear dynamical systems is that they can exhibit universality—behavior that is quantitatively identical for a broad class of systems. The first and most famous example of universality in a dynamical system was identified by Feigenbaum [M. J. Feigenbaum, J. Stat. Phys.
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On the existence of infinite period-doubling sequences in a class of 4D semi-symplectic mappings

Journal of Physics A: Mathematical and General, 1991
Let \(F: D\to D\), \(D\subset \mathbb{R}^{2n}\) be a differentiable mapping. \(F\) is called semi-symplectic if \(\hbox{det} DF(x) > 0\) for \(x\in D\), and there exists a constant \(b>0\) such that \(DF(x)^ TJDF(x)=bJ\) for all \(x\in D\) and a \(2n\times 2n\) real matrix \(J\) such that \(J^ 2=-1\) and \(J^ T=-J\).
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Subharmonic Sequences in the Faraday Experiment: Departures from Period Doubling

Physical Review Letters, 1981
R. Keolian   +4 more
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