Published October 1984 | Version v1
Journal article

On the microscopic derivation of effective Hamiltonian for slow collective motions

  • 1. AN SSSR, Novosibirsk. Inst. Yadernoj Fiziki

Description

Derivation of collective Hamiltonian using the method of generalized density matrix is suggested. At the first stage quantum hamiltonian describing collective dynamics well enough is plotted. At the second stage relation with other degrees of freedom resulting in fluctuating and dissipating phenomena in collective motion is taken into account. The developed-method permits to conduct coordinated calculations of the collective hamiltonian strictly observing requirements of rotational invariance. In this case potential and kinetic energy of collective motion as well as characteristics of rotational motion possible in the presence of slowly alternating deformation are determined simultaneously. Latest contributions are important both for description of low-lying quadrupole states and in the theory of nucleuss fission or fusion

Additional details

Additional titles

Original title (Russian)
О микроскопическом выводе эффективного гамильтониана для медленных коллективных движений

Publishing Information

Journal Title
Izv. Akad. Nauk SSSR, Ser. Fiz.
Journal Volume
48
Journal Issue
10
Series
Izv. Akad. Nauk SSSR, Ser. Fiz.
Journal Page Range
2054-2057
ISSN
0367-6765

Conference

Title
34. All-union conference on nuclear spectroscopy and nuclear structure.
Dates
17-20 Apr 1984.
Place
Alma-Ata (USSR).

INIS

Country of Publication
Russian Federation
Country of Input or Organization
USSR
INIS RN
16056514
Subject category
S73: NUCLEAR PHYSICS AND RADIATION PHYSICS;
Resource subtype / Literary indicator
Conference
Descriptors DEI
ANGULAR MOMENTUM; COLLECTIVE MODEL; DENSITY MATRIX; HAMILTONIANS; MATRIX ELEMENTS; NUCLEAR DEFORMATION; RANDOM PHASE APPROXIMATION; ROTATIONAL INVARIANCE; SPHERICAL MODEL; TENSORS
Descriptors DEC
DEFORMATION; INVARIANCE PRINCIPLES; MATHEMATICAL MODELS; MATHEMATICAL OPERATORS; MATRICES; NUCLEAR MODELS; QUANTUM OPERATORS

Optional Information

Notes
For English translation see the journal Bulletin of the Academy of Sciences of the USSR, Physical Series (USA).