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A. M. Shutyi

Researcher at Ulyanovsk State University

Publications -  74
Citations -  179

A. M. Shutyi is an academic researcher from Ulyanovsk State University. The author has contributed to research in topics: Magnetic moment & Magnetization. The author has an hindex of 5, co-authored 73 publications receiving 150 citations.

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Equilibrium state of planar arrays of magnetic dipoles in the presence of exchange interaction

TL;DR: In this article, the equilibrium states of square-planar arrays of magnetic dipoles were investigated and the conditions for transitions in the equilibrium configurations, when influenced by a plane field affecting the whole array, or by a normal local field affecting a part of the system dipoles, were considered.
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Regular and chaotic dynamics of a chain of magnetic dipoles with moments of inertia

TL;DR: In this article, the nonlinear dynamic modes of a chain of coupled spherical bodies having dipole magnetic moments that are excited by a homogeneous ac magnetic field are studied using numerical analysis.
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Vortex structures in planar lattices of magnetic dipoles in the presence of exchange coupling

TL;DR: In this paper, the vortex equilibrium states of planar square lattices of magnetic dipoles in the presence of the exchange interaction have been studied and the transitions between different equilibrium vortex configurations are implemented and the magnetic moment of the system of dipoles is controlled.
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Excitation of phase transitions in dipole lattices

TL;DR: In this paper, the conditions of the implementation of two types of symmetric phase transitions and the asymmetric transitions, when the configurations of the system to the left and to the right of the excitation region are different, have been established.
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Regular and chaotic dynamics of the dipole moment of square dipole arrays

TL;DR: In this article, the main types of regular and chaotic oscillation regimes of the total dipole moment of a system are considered and their dependence on the amplitude, frequency, and polarization of an alternating field, as well as on the initial equilibrium configuration of arrays, are investigated.