Results 221 to 230 of about 8,102 (252)
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Synchronization of Chains of Logistic Maps

We study the synchronisation dynamics of a chain of coupled chaotic maps arranged in a parent-children configuration, with each parent node connected to two children nodes, one of which is also the parent of the next node. We analyse two distinct phenomena: parent-child synchronisation, characterised by the vanishing distance between consecutive nodes,
Franco Bagnoli   +3 more
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Master equation for the logistic map

Physical Review A, 1990
A master equation is constructed that provides a stochastic description underlying the logistic map. In an appropriate macroscopic limit, the underlying master map (equation) yields the logistic map. It also describes intrinsic fluctuations associated with the logistic map.
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Metamodel of a Logistics Service Map

2014
With the principle of division of labor in logistics, an integrator can focus on planning and monitoring within a network, while subsidiary logistics service providers (LSPs) are responsible for the actual physical manipulation of goods. Because of heterogeneous service descriptions, processes and IT-systems, the integrator requires a platform that ...
Michael Glöckner   +2 more
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Anti-integrability for the Logistic Maps

Chinese Annals of Mathematics, Series B, 2007
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Seasonality and the logistic map

Chaos, Solitons & Fractals, 2017
Abstract Nonlinear difference equations, such as the logistic map, have been used to study chaos and also to model population dynamics. Here we propose a model that extends the “lose + lose = win” behavior found in Parrondo’s Paradox, where switching between chaotic parameters in the logistic map yields periodic behavior (“chaos + chaos = order ...
Emily Silva, Enrique Peacock-Lopez
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Determinantal solution of the logistic map

Journal of Physics A: Mathematical and General, 1998
The paper deals with the logistic (quadratic) map (shortly LM) which has a broad spectrum of applications in physics, biology, economy and fractal geometry. The author proves that the solution of the LM can be written in a closed form or equivalently it can be given as the characteristic polynomial of a simple matrix that is explicitly written down for
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On the bifurcation in a “modulated” logistic map

Physics Letters A, 1994
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Quantum logistic map

Physical Review A, 1990
, Goggin, , Sundaram, , Milonni
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Image encryption using q-deformed logistic map

Information Sciences, 2021
Maria Muñoz-Guillermo
exaly  

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