2021
DOI: 10.1134/s1063785021050229
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The Possibility of Controlling the Dynamics and Structure of a Magnetic Soliton in a Three-Layer Ferromagnetic Structure

Abstract: Generation and excitation of a magnetic soliton in a three-layer ferromagnet using dc magnetic fields and weak ac fields in the presence of dissipation in the system have been considered. An analysis of the solutions to the equation of motion in an ac field shows the possibility of increasing the magnetic-soliton amplitude with time under certain conditions. The resonance effect is also affected by the geometric parameters of the thin layer: the translational mode of soliton oscillations is excited at a large … Show more

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Cited by 1 publication
(3 citation statements)
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“…The nature of the solutions, whether they are solitons or periodic solutions, is dictated by the sign of Γ 2 , where Γ 2 > 0 corresponds to solitons, and Γ 2 < 0 corresponds to periodic solutions. What's more, the dark solitons, anti-dark solitons, can be distinguished by comparing the value at infinity of the solution |ψ | 2 infinity = a 2 − 2k/σ with the extreme value |ψ | 2 extreme = (a − 2βη/σ) 2 of equation (10). It generates an anti-dark soliton when |ψ | 2 extreme > |ψ | 2 infinity , otherwise a dark soliton.…”
Section: Dt and Soliton Solutions Of The Gdnls Equationmentioning
confidence: 99%
See 2 more Smart Citations
“…The nature of the solutions, whether they are solitons or periodic solutions, is dictated by the sign of Γ 2 , where Γ 2 > 0 corresponds to solitons, and Γ 2 < 0 corresponds to periodic solutions. What's more, the dark solitons, anti-dark solitons, can be distinguished by comparing the value at infinity of the solution |ψ | 2 infinity = a 2 − 2k/σ with the extreme value |ψ | 2 extreme = (a − 2βη/σ) 2 of equation (10). It generates an anti-dark soliton when |ψ | 2 extreme > |ψ | 2 infinity , otherwise a dark soliton.…”
Section: Dt and Soliton Solutions Of The Gdnls Equationmentioning
confidence: 99%
“…It generates an anti-dark soliton when |ψ | 2 extreme > |ψ | 2 infinity , otherwise a dark soliton. Figure 2 shows the classification of exact solutions (10), which can be divided into four distinct situations according to the parameter conditions. Figure 2(a) illustrates the distribution range of different solutions when the wave number k = 0.…”
Section: Dt and Soliton Solutions Of The Gdnls Equationmentioning
confidence: 99%
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