Published October 2019 | Version v1
Journal article

Anisotropic Evolution of the Spin-Triplet States Under the Action of the Varying Fields and the Lattice in a Nonzero Constant Field

  • 1. Georgian Technical University, Institute "Talgha" (Georgia)
  • 2. Batumi Shota Rustaveli State University (Georgia)
  • 3. Georgian Technical University, Vladimir Chavchanidze Institute of Cybernetics (Georgia)

Description

The equations of motion of the magnetization components related to the separate transitions of the EPR fine structure (FS) of the spin-triplet states (STS) under the action of the constant and alternating fields in the case of a nonzero constant field are derived. It is demonstrated that at the definite condition fulfillment, the free motion of the sample magnetization after the excitation of one of the FS transitions is the precession at the frequency of the excited transition with an ellipse in the plane transverse to the constant field. The tensor of the dynamic susceptibility of the spin-system (SS) to the microwave field is provided for the creation of the resonance conditions for each transition of the well-resolved FS. The possibility of the elliptical character of the magnetization precession at the steady-state excitation by the transverse varying field is revealed. The rate of the one-phonon spin-lattice relaxation (SLR) is obtained under conditions, when SS is described by a single spin temperature. At that, the possibility of the presence of the fast motion in the SS is provided for. The SLR rates of the separate transitions of the FS are calculated at the same one-phonon mechanism.

Additional details

Identifiers

Publishing Information

Journal Title
Journal of Superconductivity and Novel Magnetism
Journal Volume
32
Journal Issue
10
Journal Page Range
p. 3093-3095
ISSN
1557-1939

Conference

Title
6. International Conference on Superconductivity and Magnetism
Acronym
ICSM2018
Dates
29 Apr - 4 May 2018
Place
Antalya (Turkey)

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Copyright
Copyright (c) 2019 Springer Science+Business Media, LLC, part of Springer Nature