Relativistic quantum field theory (RQFT) treatment of few-body systems

被引:0
|
作者
Shebeko, AV [1 ]
Shirokov, MI
机构
[1] Joint Inst Nucl Res, BLTP, Dubna 141980, Russia
[2] Kharkov Phys & Technol Inst, NSC, UA-310108 Kharkov, Ukraine
关键词
D O I
暂无
中图分类号
O57 [原子核物理学、高能物理学];
学科分类号
070202 ;
摘要
We express the total Hamiltonian H of interacting fields through new operators for particle creation and destruction and show that this can be understood as an unitary transformation (UT) of H. The respective particles may be called "clothed". They are identified with the physical particles. The Hamiltonian in the new form turns out to be dependent on the renormalized particle masses and not the "bare" ones. Forms of the same kind are derived for all the Poincare group generators. This fact makes it possible to do the transformations of "clothed" states under the Lorentz boosts. By using this new form of the Hamiltonian we suggest an approach to the bound state problem in relativistic quantum field theories. The eigenvalue equation derived here has much in common with those considered in the conventional nuclear physics.
引用
收藏
页码:564C / 569C
页数:6
相关论文
共 50 条
  • [1] Relativistic theory of few-body systems
    Gross, F
    NUCLEAR DYNAMICS: FROM QUARKS TO NUCLEI, 2003, 15 : 151 - 163
  • [2] Field theory approach in few-body systems
    Tjon, JA
    FEW-BODY PROBLEMS IN PHYSICS '95, 1996, : 483 - 494
  • [3] Relativistic Descriptions of Few-Body Systems
    V. A. Karmanov
    Few-Body Systems, 2011, 50 : 61 - 67
  • [4] Relativistic Descriptions of Few-Body Systems
    Karmanov, V. A.
    FEW-BODY SYSTEMS, 2011, 50 (1-4) : 61 - 67
  • [5] FEW-BODY PROBLEM IN NONRELATIVISTIC QUANTUM FIELD-THEORY
    CAPRI, AZ
    CANADIAN JOURNAL OF PHYSICS, 1973, 51 (17) : 1861 - 1868
  • [6] PROGRESS IN EUCLIDEAN RELATIVISTIC FEW-BODY QUANTUM MECHANICS
    Polyzou, Wayne
    LIGHT CONE CRACOW 2012: MODERN APPROACHES TO NONPERTURBATIVE GAUGE THEORIES AND THEIR APPLICATIONS, 2013, 6 (01): : 89 - 94
  • [7] Relativistic Few-Body Physics
    Polyzou, W. N.
    FEW-BODY SYSTEMS, 2014, 55 (8-10) : 589 - 597
  • [8] Relativistic Few-Body Physics
    W. N. Polyzou
    Few-Body Systems, 2014, 55 : 589 - 597
  • [9] Relativistic few-body methods
    Polyzou, W. N.
    21ST INTERNATIONAL CONFERENCE ON FEW-BODY PROBLEMS IN PHYSICS, 2016, 113
  • [10] The Problem of Cluster Separability in Relativistic Few-Body Systems
    Schweiger, Wolfgang
    Reichelt, Nikita
    Klink, William H.
    RECENT PROGRESS IN FEW-BODY PHYSICS, 2020, 238 : 801 - 805