Regge Poles in Relativistic Wave Equations
- 1 May 1963
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 130 (3) , 1259-1264
- https://doi.org/10.1103/physrev.130.1259
Abstract
Solutions of the relativistic wave equation for three different coupling schemes to an external source are examined. The Regge trajectories are observed to exhibit a high degree of model dependence and to possess singularities which are often assumed absent in a fully relativistic theory. It is shown that these arise from multiple poles in the scattering amplitude and can occur in theories for which no collapse into the center is possible for physical values of the angular momentum.Keywords
This publication has 9 references indexed in Scilit:
- Moving Poles and Elementary ParticlesPhysical Review Letters, 1962
- Complex Angular Momentum in Field TheoryPhysical Review B, 1962
- Complex Angular Momentum in Relativistic-Matrix TheoryPhysical Review B, 1962
- Analyticity in the Complex Angular Momentum Plane of the Coulomb Scattering AmplitudePhysical Review B, 1962
- Regge poles in relativistic schrödinger theoryIl Nuovo Cimento (1869-1876), 1962
- Potential scattering for complex energy and angular momentumIl Nuovo Cimento (1869-1876), 1962
- Bound states, shadow states and mandelstam representationIl Nuovo Cimento (1869-1876), 1960
- Introduction to complex orbital momentaIl Nuovo Cimento (1869-1876), 1959
- Quantum Mechanics of One- and Two-Electron AtomsPublished by Springer Nature ,1957