Abstract
The process of polarization and disintegration of deuterons in their collision is studied within framework of the RGM algebraic version. Generating functions are introduced to produce the basis of the states, the most actual for the problem concerned. Generating matrix elements are calculated for the unity operator and the Hamiltonian. Expressions are obtained to calculate the matrix elements between the basis states. (author).9 refs.
Citation Formats
Maksimenko, V N, Romanov, V N, and Filippov, G F.
The polarization of deuterons in the process of their collision; Polyarizatsiya dejtronov v protsesse ikh stolknoveniya.
Ukraine: N. p.,
1993.
Web.
Maksimenko, V N, Romanov, V N, & Filippov, G F.
The polarization of deuterons in the process of their collision; Polyarizatsiya dejtronov v protsesse ikh stolknoveniya.
Ukraine.
Maksimenko, V N, Romanov, V N, and Filippov, G F.
1993.
"The polarization of deuterons in the process of their collision; Polyarizatsiya dejtronov v protsesse ikh stolknoveniya."
Ukraine.
@misc{etde_10137168,
title = {The polarization of deuterons in the process of their collision; Polyarizatsiya dejtronov v protsesse ikh stolknoveniya}
author = {Maksimenko, V N, Romanov, V N, and Filippov, G F}
abstractNote = {The process of polarization and disintegration of deuterons in their collision is studied within framework of the RGM algebraic version. Generating functions are introduced to produce the basis of the states, the most actual for the problem concerned. Generating matrix elements are calculated for the unity operator and the Hamiltonian. Expressions are obtained to calculate the matrix elements between the basis states. (author).9 refs.}
place = {Ukraine}
year = {1993}
month = {Dec}
}
title = {The polarization of deuterons in the process of their collision; Polyarizatsiya dejtronov v protsesse ikh stolknoveniya}
author = {Maksimenko, V N, Romanov, V N, and Filippov, G F}
abstractNote = {The process of polarization and disintegration of deuterons in their collision is studied within framework of the RGM algebraic version. Generating functions are introduced to produce the basis of the states, the most actual for the problem concerned. Generating matrix elements are calculated for the unity operator and the Hamiltonian. Expressions are obtained to calculate the matrix elements between the basis states. (author).9 refs.}
place = {Ukraine}
year = {1993}
month = {Dec}
}