Results 81 to 90 of about 241 (122)

Generating macroscopic chaos in a network of globally coupled phase oscillators. [PDF]

Chaos, 2011
So P, Barreto E.
europepmc   +1 more source

Module discovery by exhaustive search for densely connected, co-expressed regions in biomolecular interaction networks. [PDF]

PLoS One, 2010
Colak R, Moser F, Chu JS, Schönhuth A, Chen N, Ester M.   +5 more
europepmc   +1 more source

Unraveling the dynamics of a flux coupled Chialvo neurons and the existence of extreme events. [PDF]

Cogn Neurodyn
Kanagaraj S, Durairaj P, Karthikeyan A, Rajagopal K.   +3 more
europepmc   +1 more source

Dynamic analysis of a novel 3D chaotic map with two internal frequencies. [PDF]

Sci Rep
Wang P, Wang Q, Sang H, Li K, Yu X, Xiong W.   +5 more
europepmc   +1 more source

A SHORT NOTE ON ANTIMONOTONICITY IN BIFURCATION DIAGRAMS OF FAMILIES OF ONE-DIMENSIONAL MAPS

, 1993
openaire   +1 more source

EXPERIMENTAL OBSERVATION OF ANTIMONOTONICITY IN CHUA'S CIRCUIT

International Journal of Bifurcation and Chaos in Applied Sciences and Engineering, 1993
Two different bifurcation patterns are experimentally observed in Chua's circuit. They show that antimonotonicity — inevitable reversals of period-doubling sequences, is a typical phenomenon in Chua's circuit.
L O Chua
exaly   +4 more sources

Antimonotonicity, Chaos and Multiple Attractors in a Novel Autonomous Jerk Circuit

International Journal of Bifurcation and Chaos, 2017
We perform a systematic analysis of a system consisting of a novel jerk circuit obtained by replacing the single semiconductor diode of the original jerk circuit described in [Sprott, 2011a] with a pair of semiconductor diodes connected in antiparallel.
Jacques Kengne, Alexis Nguomkam Negou, Zeric Tabekoueng Njitacke   +2 more
openaire   +4 more sources

Antimonotonicity, Crisis, and Route to Chaos in a Tumor Growth Model

, 2021
In this chapter, a new model of a tumor growth is dynamically investigated. The model is presented in a form of a system of three ordinary differential equations, which describe the avascular, vascular, and metastasis tumor growth, respectively. For the investigation of system's dynamics and especially of the population of the immune cells in system's ...
Dionysios Sourailidis, Christos Volos, Lazaros Moysis, Ioannis Stouboulos   +3 more
openaire   +2 more sources

Antimonotonicity, coexisting attractors and bursting oscillations in optomechanical system: Analysis and electronic implementation

The European Physical Journal Special Topics, 2020
This paper studies the dynamical behavior of an optomechanical system operating in red-detuned. It is shown that this optomechanical system can exibit antimonotonicity, coexisting attractors, periodic and chaotic bubble behaviors for specific choice of the parameters.
Sifeu Takougang Kingni, Carolle Tchodimou, Dieudonné Platou Foulla, Philippe Djorwe, Serge Guy Nana Engo   +4 more
openaire   +2 more sources

Antimonotonicity: inevitable reversals of period-doubling cascades

Physics Letters A, 1992
Abstract In many common nonlinear dynamical systems depending on a parameter, it is shown that periodic orbit creating cascades must be accompanied by periodic orbit annihilating cascades as the parameter is varied. Moreover, reversals from a periodic orbit creating cascade to a periodic orbit annihilating one must occur infinitely often in the ...
Silvina P. Dawson, Celso Grebogi, James A. Yorke, Ittai Kan, Hüseyin Koçak   +4 more
openaire   +2 more sources