Canonical three-body angular basis

被引：4
|
作者：
Matveenko, AV [1 ]
机构：
[1] Joint Inst Nucl Res, Bogoliubov Lab Theoret Phys, Dubna 141980, Russia
来源：
FEW-BODY SYSTEMS | 2001年 / 30卷 / 04期
关键词：
D O I：
10.1007/s006010170007
中图分类号：
O4 [物理学];
学科分类号：
0702 ;
摘要：
Three-body problems are basic for the quantum mechanics of molecular, atomic, or nuclear systems. We demonstrate that their variational solution for rotational states can be greatly simplified. A special choice of coordinates (hyperspherical) and of the kinematics (body-fixed coordinate frame) allows one to choose basis functions in a form that makes the angular coupling trivial.
引用
收藏
页码：259 / 267
页数：9
相关论文
共 50 条
  • [21] Atomic Three-Body Loss as a Dynamical Three-Body Interaction
    Daley, A. J.
    Taylor, J. M.
    Diehl, S.
    Baranov, M.
    Zoller, P.
    PHYSICAL REVIEW LETTERS, 2009, 102 (04)
  • [22] Model Study of Three-Body Forces in the Three-Body Bound State
    H. Liu
    Ch. Elster
    W. Glöckle
    Few-Body Systems, 2003, 33 : 241 - 258
  • [23] Model study of three-body forces in the three-body bound state
    Liu, H
    Elster, C
    Glöckle, W
    FEW-BODY SYSTEMS, 2003, 33 (04) : 241 - 258
  • [24] The three-body rigid rotator and multipole expansions of the three-body continuum
    Meremianin, AV
    JOURNAL OF PHYSICS B-ATOMIC MOLECULAR AND OPTICAL PHYSICS, 2005, 38 (06) : 757 - 775
  • [25] The rectilinear three-body problem as a basis for studying highly eccentric systems
    Voyatzis, G.
    Tsiganis, K.
    Gaitanas, M.
    CELESTIAL MECHANICS & DYNAMICAL ASTRONOMY, 2018, 130 (01):
  • [26] Integrable three-body problems with two- and three-body interactions
    Komori, Y
    Hikami, K
    JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1997, 30 (06): : 1913 - 1923
  • [27] The rectilinear three-body problem as a basis for studying highly eccentric systems
    G. Voyatzis
    K. Tsiganis
    M. Gaitanas
    Celestial Mechanics and Dynamical Astronomy, 2018, 130
  • [28] Continuum three-body states using the hyperspherical adiabatic basis set
    Barletta, P.
    Kievsky, A.
    FEW-BODY SYSTEMS, 2008, 44 (1-4) : 371 - 373
  • [29] Continuum three-body states using the hyperspherical adiabatic basis set
    P. Barletta
    A. Kievsky
    Few-Body Systems, 2008, 44 : 371 - 373
  • [30] New approach to three-body Coulomb problem with nonzero total angular momentum
    Machtoub, GH
    INTERNATIONAL JOURNAL OF MODERN PHYSICS C, 2001, 12 (06): : 835 - 850
12345