Results 21 to 30 of about 20,223 (242)
We investigate the topological types and bifurcations of periodic orbits in the gravitational field of irregular bodies by the well-known two parameter analysis method.
Yongjie Liu, Yu Jiang, Hengnian Li
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Experimental observation of parametric effects near period doubling in a loss-modulated CO2 laser [PDF]
A number of parametric effects, such as suppression of period doubling, shift of the bifurcation point, scaling law relating the shift and the perturbation amplitude, influence of the detuning on the suppression, reaching of the maximum gain between the ...
American Physical Society +2 more
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Period doubling bifurcation and high-order resonances in RR Lyrae hydrodynamical models [PDF]
We investigated period doubling, a well-known phenomenon in dynamical systems, for the first time in RR Lyrae models. These studies provide theoretical background for the recent discovery of period doubling in some Blazhko RR Lyrae stars with the Kepler ...
Aikawa +47 more
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In organisms’ bodies, the activities of enzymes can be catalyzed or inhibited by some inorganic and organic compounds. The interaction between enzymes and these compounds is successfully described by mathematics.
Messaoud Berkal +1 more
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Bifurcation Analysis in Population Genetics Model with Partial Selfing
A new model which allows both the effect of partial selfing selection and an exponential function of the expected payoff is considered. This combines ideas from genetics and evolutionary game theory.
Yingying Jiang, Wendi Wang
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The analytical method to predict the period-doubling bifurcation of the three-dimensional (3D) system is improved by using the undetermined fundamental frequency method.
Gen Ge, Wei Wang
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Clustering dynamics in globally coupled map lattices
Clustering bifurcations are investigated by considering models of globally coupled map lattices. Typical classes of clustering bifurcations are revealed.
Hu, Gang, Xie, Fagen
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Chaos in a Switched-Capacitor Circuit [PDF]
We report chaotic phenomena observed from a simple nonlinear switched-capacitor circuit. The experimentally measured bifurcation tree diagram reveals a period-doubling route to chaos. This circuit is described by a first-order discrete equation which can
Chua, Leon O. +2 more
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Amplitude calculation near a period-doubling bifurcation: An example [PDF]
For the rf-driven Josephson junction, the dynamical behavior is studied near a period-doubling transition. The center-manifold theorem simplifies the problem and enables us to study only a first-order system, the parameters of which are expressed in terms of the Josephson-junction parameters.
Wiesenfeld, K., Pedersen, Niels Falsig
openaire +3 more sources
Persistence of resonant torus doubling bifurcation under polynomial perturbations
Resonant torus doubling bifurcation occurs in discrete maps of three or more dimensions. To date, only three discrete maps have been known to exhibit such bifurcations namely Shilnikov map, generalised Hénon map, and quadratic map.
Sishu Shankar Muni
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