Abstract
When electrons move in a magnetic field, synchrotron radiation gives rise to transitions accompanied by the electron spin reorientation. In this case, it is essential that the transition probability depends on the spin orientation; as a result electron polarization takes place with the spin orientation being predominantly opposite to the direction of the magnetic field. This effect has been called ''radiative self-polarization of electrons''. The present work is concerned with the question how the choice of the spin operator will affect the self-polarization degree and relaxation time. The problem has been solved for a vector spin operator.
Bagrov, V G;
Dorofeev, O F;
Sokolov, A A;
Ternov, I M;
Khalilov, V R
[1]
- Moskovskij Gosudarstvennyj Univ. (USSR)
Citation Formats
Bagrov, V G, Dorofeev, O F, Sokolov, A A, Ternov, I M, and Khalilov, V R.
Radiation self-polarization of electrons moving in a magnetic field. [Vector spin operator, relaxation time].
USSR: N. p.,
1975.
Web.
Bagrov, V G, Dorofeev, O F, Sokolov, A A, Ternov, I M, & Khalilov, V R.
Radiation self-polarization of electrons moving in a magnetic field. [Vector spin operator, relaxation time].
USSR.
Bagrov, V G, Dorofeev, O F, Sokolov, A A, Ternov, I M, and Khalilov, V R.
1975.
"Radiation self-polarization of electrons moving in a magnetic field. [Vector spin operator, relaxation time]."
USSR.
@misc{etde_7254384,
title = {Radiation self-polarization of electrons moving in a magnetic field. [Vector spin operator, relaxation time]}
author = {Bagrov, V G, Dorofeev, O F, Sokolov, A A, Ternov, I M, and Khalilov, V R}
abstractNote = {When electrons move in a magnetic field, synchrotron radiation gives rise to transitions accompanied by the electron spin reorientation. In this case, it is essential that the transition probability depends on the spin orientation; as a result electron polarization takes place with the spin orientation being predominantly opposite to the direction of the magnetic field. This effect has been called ''radiative self-polarization of electrons''. The present work is concerned with the question how the choice of the spin operator will affect the self-polarization degree and relaxation time. The problem has been solved for a vector spin operator.}
journal = []
volume = {221:2}
journal type = {AC}
place = {USSR}
year = {1975}
month = {Mar}
}
title = {Radiation self-polarization of electrons moving in a magnetic field. [Vector spin operator, relaxation time]}
author = {Bagrov, V G, Dorofeev, O F, Sokolov, A A, Ternov, I M, and Khalilov, V R}
abstractNote = {When electrons move in a magnetic field, synchrotron radiation gives rise to transitions accompanied by the electron spin reorientation. In this case, it is essential that the transition probability depends on the spin orientation; as a result electron polarization takes place with the spin orientation being predominantly opposite to the direction of the magnetic field. This effect has been called ''radiative self-polarization of electrons''. The present work is concerned with the question how the choice of the spin operator will affect the self-polarization degree and relaxation time. The problem has been solved for a vector spin operator.}
journal = []
volume = {221:2}
journal type = {AC}
place = {USSR}
year = {1975}
month = {Mar}
}