The Wave Function of a Relativistic System
From MaRDI portal
Publication:5821875
DOI10.1103/PhysRev.91.1543zbMath0053.17204OpenAlexW2076507236MaRDI QIDQ5821875
Publication date: 1953
Published in: Physical Review (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1103/physrev.91.1543
Related Items
Green's function derivation of the method of approximate second quantization, Excitation Operators and Intrinsic Hamiltonians, Nonrelativistic Interaction Between Two Nucleons, Quasi-Bound States of the Pion-Nucleon System in the Lowest Tamm-Dancoff Approximation, Configuration Space Methods in Relativistic Quantum Field Theory. I, Scattering in field theory, Theory of High-Energy Deuteron Scattering, Representationless Formalism in the Field Theory of Fixed Nucleons, Extension of the Shell Model for Heavy Spherical Nuclei, Adiabatic nuclear potential for large values of the coupling constant, Non perturbation treatment of scattering in quantum field theory, Covariant Formulation of the Tamm-Dancoff Method, Effect of Negative Energy Components in the Two-Nucleon System, Yang-Feldmanformalismus und einzeitige Wellenfuktionen, Einzeitige Verfahren der Feldphysik, A Covariant Treatment of Meson-Nucleon Scattering, Meson-Nucleon Scattering in the Tamm-Dancoff Approximation, Calculation of Potentials from the New Tamm-Dancoff Equation, Tamm-Dancoff Methods and Nuclear Forces, Tamm-Dancoff Method, New Tamm-Dancoff Formalism, Single-Time Formalisms from Covariant Equations, Integral Equations of Quantized Field Theory
Cites Work
- Non-Adiabatic Meson Theory of Nuclear Forces
- The Evaluation of the Collision Matrix
- Bound States in Quantum Field Theory
- A Relativistic Equation for Bound-State Problems
- Some Notes on Multiple-Boson Processes
- Non-Adiabatic Treatment of the Relativistic Two-Body Problem
- Mass Corrections to the Fine Structure of Hydrogen-Like Atoms
- The Use of the Tamm-Dancoff Method in Field Theory
- The Tamm-Dancoff Formalism and the Symmetric Pseudoscalar Theory of Nuclear Forces
- A govariant formulation of the non-adiabatic method for the relativistic two-body problem. (I)
