27 citations · 90 across the 16 of their papers we have counts for
8 papers · 1 filter
Heterogeneity Induces Cyclops States in Kuramoto Networks with Higher-Mode Coupling
Maxim I. Bolotov, Lev A. Smirnov, Vyacheslav O. Munyayev +2
Disorder is often seen as detrimental to collective dynamics, yet recent work has shown that heterogeneity can enhance network synchronization. However, its constructive role in st…
Chimera states in a system of stationary and flying-through deterministic particles with an internal degree of freedom
Maxim I. Bolotov, Lev A. Smirnov, Vyacheslav O. Munyaev +1
We consider the effect of the emergence of chimera states in a system of coexisting stationary and flying-through in potential particles with an internal degree of freedom determin…
Synchronization by external periodic force in ensembles of globally coupled phase oscillators
Semyon S. Abramov, Maxim I. Bolotov, Lev A. Smirnov
We consider the effect of an external periodic force on chimera state in the phase oscillator model proposed by Abrams et al. [Phys. Rev. Lett, v. 101, 00319007 (2008)]. Using the…
Breathing and switching cyclops states in Kuramoto networks with higher-mode coupling
Maxim I. Bolotov, Vyacheslav O. Munyayev, Lev A. Smirnov +2
Cyclops states are intriguing cluster patterns observed in oscillator networks, including neuronal ensembles. The concept of cyclops states formed by two distinct, coherent cluster…
Two-cluster regular states, chimeras and hyperchaos in a system of globally coupled phase oscillators with inertia
Vyacheslav O. Munyayev, Maxim I. Bolotov, Lev A. Smirnov +1
In this work, two-cluster modes are studied in a system of globally coupled Kuramoto-Sakaguchi phase oscillators with inertia. It is shown that these regimes can be of two types: w…
Appearance of chaos and hyperchaos in evolving pendulum network
V. O. Munyaev, D. S. Khorkin, M. I. Bolotov +2
The study of deterministic chaos continues to be one of the important problems in the field of nonlinear dynamics. Interest in the study of chaos exists both in low-dimensional dyn…
Synchronization structures in the chain of rotating pendulums
V. O. Munyaev, D. S. Khorkin, M. I. Bolotov +2
The collective behavior of the ensembles of coupled nonlinear oscillator is one of the most interesting and important problems in modern nonlinear dynamics. In this paper, we study…
Variety of rotation modes in a small chain of coupled pendulums
M. I. Bolotov, V. O. Munyaev, A. K. Kryukov +2
This article studies the rotational dynamics of three identical coupled pendulums. There exist two parameter areas where the in-phase rotational motion is unstable and out-of-phase…