Abstract
The orthonormal oscillator basis is built for the description of deuteron-deuteron scattering and the deuteron polarization in their collision in the state with total spin s=0. The question is discussed about quantum numbers of the basis. Matrix elements of the operators of kinetic and potential energy and results of diagonalization of Hamiltonian matrix are add used. (author). 8 refs.
Citation Formats
Romanov, V N, and Filippov, G F.
The polarization of deuterons in the process of their collision. 2.; Polyarizatsiya dejtronov v protsesse ikh stolknoveniya; 2..
Ukraine: N. p.,
1993.
Web.
Romanov, V N, & Filippov, G F.
The polarization of deuterons in the process of their collision. 2.; Polyarizatsiya dejtronov v protsesse ikh stolknoveniya; 2..
Ukraine.
Romanov, V N, and Filippov, G F.
1993.
"The polarization of deuterons in the process of their collision. 2.; Polyarizatsiya dejtronov v protsesse ikh stolknoveniya; 2."
Ukraine.
@misc{etde_10145010,
title = {The polarization of deuterons in the process of their collision. 2.; Polyarizatsiya dejtronov v protsesse ikh stolknoveniya; 2.}
author = {Romanov, V N, and Filippov, G F}
abstractNote = {The orthonormal oscillator basis is built for the description of deuteron-deuteron scattering and the deuteron polarization in their collision in the state with total spin s=0. The question is discussed about quantum numbers of the basis. Matrix elements of the operators of kinetic and potential energy and results of diagonalization of Hamiltonian matrix are add used. (author). 8 refs.}
place = {Ukraine}
year = {1993}
month = {Dec}
}
title = {The polarization of deuterons in the process of their collision. 2.; Polyarizatsiya dejtronov v protsesse ikh stolknoveniya; 2.}
author = {Romanov, V N, and Filippov, G F}
abstractNote = {The orthonormal oscillator basis is built for the description of deuteron-deuteron scattering and the deuteron polarization in their collision in the state with total spin s=0. The question is discussed about quantum numbers of the basis. Matrix elements of the operators of kinetic and potential energy and results of diagonalization of Hamiltonian matrix are add used. (author). 8 refs.}
place = {Ukraine}
year = {1993}
month = {Dec}
}