Effective linear two-body method for many-body problems in atomic and nuclear physics

被引:0
|
作者
Kim, YE [1 ]
Zubarev, AL [1 ]
机构
[1] Purdue Univ, Dept Phys, PNMBTG, W Lafayette, IN 47907 USA
来源
关键词
D O I
暂无
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
We present an equivalent linear two-body method for the many body problem, which is based on an approximate reduction of the many-body Schrodinger equation by the use of a variational principle. The method is applied to several problems in atomic and nuclear physics.
引用
收藏
页码:7 / 14
页数:8
相关论文
共 50 条
  • [1] Equivalent linear two-body method for many-body problems
    Kim, YE
    Zubarev, AL
    [J]. JOURNAL OF PHYSICS B-ATOMIC MOLECULAR AND OPTICAL PHYSICS, 2000, 33 (01) : 55 - 69
  • [2] Equivalent linear two-body equations for many-body systems
    Zubarev, AL
    Kim, YE
    [J]. PHYSICS LETTERS A, 1999, 263 (1-2) : 33 - 37
  • [3] Effective field theory in nuclear many-body physics
    Amore, P
    Walecka, JD
    [J]. FROM NUCLEI AND THEIR CONSTITUENTS TO STARS, 2003, 153 : 39 - 64
  • [4] An effective formulation to solve nuclear many-body problems
    Sun Bao-Xi
    Lue Xiao-Fu
    Shen Peng-Nian
    Zhao En-Guang
    [J]. HIGH ENERGY PHYSICS AND NUCLEAR PHYSICS-CHINESE EDITION, 2007, 31 (10): : 913 - 921
  • [5] From Common Many-Body Problems to Uncommon Two-Body Problems: An Algebraic Approach to Clusterization
    J. Cseh
    G. Lévai
    P. O. Hess
    W. Scheid
    [J]. Few-Body Systems, 2000, 29 : 61 - 74
  • [6] From common many-body problems to uncommon two-body problems:: An algebraic approach to clusterization
    Cseh, J
    Lévai, G
    Hess, PO
    Scheid, W
    [J]. FEW-BODY SYSTEMS, 2000, 29 (1-3) : 61 - 74
  • [7] BRAIN AND PHYSICS OF MANY-BODY PROBLEMS
    RICCIARD.M
    UMEZAWA, H
    [J]. KYBERNETIK, 1967, 4 (02): : 44 - 44
  • [8] Adiabatic molecular dynamics: two-body and many-body aspects
    Band, Y. B.
    Tikhonenkov, I.
    Vardi, A.
    [J]. MOLECULAR PHYSICS, 2008, 106 (2-4) : 349 - 355
  • [9] Two-body and hyperradial correlations in the description of many-body systems
    Guardiola, R
    Moliner, PI
    Navarro, J
    [J]. PHYSICS LETTERS B, 1996, 383 (03) : 243 - 246
  • [10] NUCLEAR POTENTIAL IN MANY-BODY PROBLEMS
    OSADA, J
    TAKEDA, M
    [J]. PROGRESS OF THEORETICAL PHYSICS, 1960, 24 (04): : 755 - 760