Three-potential formalism for the atomic three-body problem

被引:8
|
作者
Papp, Z [1 ]
机构
[1] Hungarian Acad Sci, Inst Nucl Res, H-4001 Debrecen, Hungary
关键词
D O I
10.1007/s006010050089
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
Based on a three-potential formalism we propose mathematically well-behaved Faddeev-type integral equations for the atomic three-body problem and describe their solutions in Coulomb-Sturmian space representation. Although the system contains only long-range Coulomb interactions these equations allow us to reach a solution by approximating only some auxiliary short-range potentials. We outline the method for bound states and demonstrate its power in benchmark calculations. We can report a fast convergence in angular-momentum channels.
引用
收藏
页码:263 / 270
页数:8
相关论文
共 50 条
  • [1] Three-Potential Formalism for the Atomic Three-Body Problem
    Z. Papp
    Few-Body Systems, 1998, 24 : 263 - 270
  • [2] Three-potential formalism for the three-body Coulomb scattering problem
    Papp, Z
    PHYSICAL REVIEW C, 1997, 55 (03): : 1080 - 1087
  • [3] Three-potential formalism for the three-body scattering problem with attractive Coulomb interactions -: art. no. 062721
    Papp, Z
    Hu, CY
    Hlousek, ZT
    Kónya, B
    Yakovlev, SL
    PHYSICAL REVIEW A, 2001, 63 (06): : 11 - 062721
  • [4] The three-body problem in the path integral formalism
    Chouchaoui, A
    ANNALS OF PHYSICS, 2004, 312 (02) : 431 - 440
  • [5] 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)
  • [6] Investigation of potential differences for a three-body problem
    Greason, WD
    IEEE TRANSACTIONS ON INDUSTRY APPLICATIONS, 2002, 38 (04) : 996 - 1000
  • [7] The restricted three-body problem with logarithm potential
    Muscas, A. -m.
    Pasca, D.
    Stoica, C.
    NEW ASTRONOMY, 2024, 105
  • [8] The Three-Body Problem
    Nusinovich, Yevgeniya
    SCIENCE, 2015, 350 (6260) : 504 - 505
  • [9] 'THREE-BODY PROBLEM'
    MAJOR, A
    QUEENS QUARTERLY, 1994, 101 (01) : 207 - 207
  • [10] The Three-Body Problem
    Montgomery, Richard
    SCIENTIFIC AMERICAN, 2019, 321 (02) : 66 - 73