The Interaction Representation of the Proca Field
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Publication:5789779
DOI10.1103/PhysRev.76.66zbMath0033.32601MaRDI QIDQ5789779
Publication date: 1949
Published in: Physical Review (Search for Journal in Brave)
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Cites Work
- Sur la théorie ondulatoire des électrons positifs et négatifs
- Particules libres photons et particules « charge pure »
- Quantum theory of Einstein-Bose particles and nuclear interaction
- On the nuclear forces and the magnetic moments of the neutron and the proton
- On the spin angular momentum of mesons
- Undor calculus and charge-conjugation
- On the quantum theory of wave fields
- On the current and the density of the electric charge, the energy, the linear momentum and the angular momentum of arbitrary fields
- Über freie teilchen mit nichtverschwindender masse und beliebiger spinquantenzahl
- Quantum Electrodynamics. I. A Covariant Formulation
- Quantum Electrodynamics. II. Vacuum Polarization and Self-Energy
- On a Relativistically Invariant Formulation of the Quantum Theory of Wave Fields*
- On a Relativistically Invariant Formulation of the Quantum Theory of Wave Fields. II: Case of Interacting Electromagnetic and Electron Fields
- On a Relativistically Invariant Formulation of the Quantum Theory of Wave Fields. V: Case of Interacting Electromagnetic and Meson Fields
