Results 91 to 100 of about 1,307 (176)
Arnold tongues in the forced Kuramoto model with matrix coupling
We consider a generalization of the Kuramoto model in which phase oscillators are represented by unit vectors coupled by a matrix of constant co efficients.
Guilherme S Costa, Marcus A M de Aguiar
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Transient Phase Clusters in a Two-Population Network of Kuramoto Oscillators with Heterogeneous Adaptive Interaction. [PDF]
Kasatkin DV, Nekorkin VI.
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Hamiltonian control of Kuramoto oscillators
Many coordination phenomena are based on a synchronisation process, whose global behaviour emerges from the interactions among the individual parts. Often in Nature, such self-organising mechanism allows the system to behave as a whole and thus grounding its very first existence, or expected functioning, on such process.
Gjata, Oltiana +3 more
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Internal reliability of coupled Kuramoto–Sakaguchi phase oscillators
The notion of internal reliability in dynamical networks describes whether replicas of a particular unit follow the dynamics of the reference unit. Reliability and anti-reliability can be quantified by the transversal Lyapunov exponents.
Arkady Pikovsky +2 more
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The Kuramoto model, originally proposed to model the dynamics of many interacting oscillators, has been used and generalized for a wide range of applications involving the collective behavior of large heterogeneous groups of dynamical units whose states ...
Sarthak Chandra +2 more
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A Kuramoto Model for the Bound State Aharonov–Bohm Effect
The Aharonov–Bohm effect can be described as a phase difference in interfering charged particles that travel through two distinct pathways oppositely surrounding a perpendicularly-positioned solenoid.
Alviu Rey Nasir +4 more
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Metastability of multi-population Kuramoto–Sakaguchi oscillators
An Ott–Antonsen reduced M-population of Kuramoto–Sakaguchi oscillators is investigated, focusing on the influence of the phase-lag parameter α on the collective dynamics. For oscillator populations coupled on a ring, we obtained a wide variety of spatiotemporal patterns, including coherent states, traveling waves, partially synchronized states ...
Bojun Li, Nariya Uchida
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Stability and Synchronization of Kuramoto Oscillators
Imagine a group of oscillators, each endowed with their own rhythm or frequency, be it the ticking of a biological clock, the swing of a pendulum, or the glowing of fireflies. While these individual oscillators may seem independent of one another at first glance, the true magic lies in their ability to influence and synchronize with one another, like a
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Hydrodynamic Synchronization of Two Oscillators in a Newtonian Fluid
Particles moving in a fluid interact through the flow field they generate, which can lead to complex nonlinear dynamics. One important example is the synchronization of oscillatory motion in biological systems, such as the coordinated beating of cilia or
Tomé A. F. da Silva +3 more
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Synchronization modes in bipartite oscillator networks
Collective oscillations in neuronal systems often arise from interactions between excitatory and inhibitory populations rather than from recurrent coupling within a single ensemble.
Pau Pomés +2 more
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