Results 21 to 30 of about 55,626 (234)
The modified projective outer synchronization between two different fractional order complex dynamical networks with different node dynamics and different topological structures is investigated in this paper.
Hong-juan Liu +3 more
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The Dynamics of Hybrid Metabolic-Genetic Oscillators [PDF]
The synthetic construction of intracellular circuits is frequently hindered by a poor knowledge of appropriate kinetics and precise rate parameters. Here, we use generalized modeling (GM) to study the dynamical behavior of topological models of a family ...
Alon U. +5 more
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Dynamic Modeling and Stability Analysis of Mechanical Systems with Time-Varying Topologies [PDF]
A model is developed for analyzing mechanical systems with a pair of bodies with topological changes in their kinematic constraints. It is built upon the concept of a Poincare´ map rather than following the traditional methods of differential equations.
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Deciphering the imprint of topology on nonlinear dynamical network stability
Coupled oscillator networks show complex interrelations between topological characteristics of the network and the nonlinear stability of single nodes with respect to large but realistic perturbations.
J Nitzbon +4 more
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Pattern invariance for reaction-diffusion systems on complex networks [PDF]
Given a reaction-diffusion system interacting via a complex network, we propose two different techniques to modify the network topology while preserving its dynamical behaviour.
Cencetti, Giulia +2 more
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Stabilizing topological states in a dynamic network of FitzHugh-Nagumo systems
8 pages, 11 figures, submitted to European Physical Journal ...
V., Resmi, Ambika, G.
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Critical manifolds and stability in Hamiltonian systems with non-holonomic constraints
We explore a particular approach to the analysis of dynamical and geometrical properties of autonomous, Pfaffian non-holonomic systems in classical mechanics.
Bismut +19 more
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A New Method for Computing Topological Pressure [PDF]
The topological pressure introduced by Ruelle and similar quantities describe dynamical multifractal properties of dynamical systems. These are important characteristics of mesoscopic systems in the classical regime.
A. Csordás +26 more
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Deformation of Delone dynamical systems and pure point diffraction
This paper deals with certain dynamical systems built from point sets and, more generally, measures on locally compact Abelian groups. These systems arise in the study of quasicrystals and aperiodic order, and important subclasses of them exhibit pure ...
Baake, Michael, Lenz, Daniel
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Topological stability and shadowing of zero-dimensional dynamical systems
The topological stability introduced by \textit{P. Walters} [Lect. Notes Math. 668, 231-244 (1978; Zbl 0403.58019)] is a kind of structural stability defined for all homeomorphisms of compact metric spaces. Under this assumption, \textit{P. Walters} proved that topologically stable homeomorphisms satisfy the shadowing property.
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