Mini review of Poincaré invariant quantum theory
arXiv:1008.5215 · doi:10.1007/s00601-010-0149-x
Abstract
We review the construction and applications of exactly Poincaré invariant quantum mechanical models of few-degree of freedom systems. We discuss the construction of dynamical representations of the Poincaré group on few-particle Hilbert spaces, the relation to quantum field theory, the formulation of cluster properties, and practical considerations related to the construction of realistic interactions and the solution of the dynamical equations. Selected applications illustrate the utility of this approach.
Contribution to "Relativistic Description of Two- and Three-Body Systems in Nuclear Physics", ECT*, October 19-23 2009, 19 pages, 6 figures
References in corpus (9)
- A new parameterization of the nucleon elastic form factors
- Relativity and the low energy nd Ay puzzle
- Neutron Structure Functions
- Poincaré Invariant Three-Body Scattering at Intermediate Energies
- Relativistic Effects in Exclusive pd Breakup Scattering at Intermediate Energies
- Realistic two-nucleon potentials for the relativistic two-nucleon Schroedinger equation
- First Order Relativistic Three-Body Scattering
- Exchange current contributions in null-plane quantum models of elastic electron deuteron scattering
- Resonant relativistic corrections and the A_y problem