Formulation of the Many-Body Problem for Composite Particles
- 1 August 1963
- journal article
- Published by AIP Publishing in Journal of Mathematical Physics
- Vol. 4 (8), 1096-1115
- https://doi.org/10.1063/1.1704039
Abstract
The many-body problem for a system of composite particles is formulated in a way which takes explicit account of the composite nature of these particles and allows a clear separation between interatomic and intraatomic interactions. A second-quantization representation, fully equivalent to the conventional representation in which nuclei and electrons appear explicitly, is developed in terms of atomic annihilation and creation operators satisfying elementary Bose or Fermi commutation relations. All effects of the composite nature of the atoms are exactly contained in the interatomic and intraatomic matrix elements and in certain exchange integrals. An application is made to the problem of Bose condensation of fermion pairs.Keywords
This publication has 14 references indexed in Scilit:
- Expectation values of operators in the quasi chemical equilibrium theoryJournal of the Australian Mathematical Society, 1960
- Quasi-Chemical Equilibrium Theory, Part IIProgress of Theoretical Physics, 1958
- Theory of SuperconductivityPhysical Review B, 1957
- General Theory of Spin-Wave InteractionsPhysical Review B, 1956
- Theory of SuperconductivityPhysical Review B, 1954
- The Intrinsic Parity of Elementary ParticlesPhysical Review B, 1952
- Heisenberg Operators in Quantum Electrodynamics. IPhysical Review B, 1951
- The Evaluation of the Collision MatrixPhysical Review B, 1950
- Konfigurationsraum und zweite QuantelungThe European Physical Journal A, 1932
- Note on the Statistics of NucleiPhysical Review B, 1931