Proca and electromagnetic fields
Journal Article
·
· Int. J. Theor. Phys.; (United States)
In the framework of the proper orthochronous Lorentz group, the old connection is revived between the electromagnetic field characterized by a self-dual tensor and a traceless second-rank spinor obeying the Proca equation. The relationship between this spinor and the Hertz potential also considered as a self-dual tensor is emphasized. The extension of this formalism to meet the covariance under the full Lorentz group is also discussed.
- Research Organization:
- Institut Henri Poincare, Paris
- OSTI ID:
- 7104006
- Journal Information:
- Int. J. Theor. Phys.; (United States), Vol. 25:7
- Country of Publication:
- United States
- Language:
- English
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Related Subjects
72 PHYSICS OF ELEMENTARY PARTICLES AND FIELDS
ELECTROMAGNETIC FIELDS
PROCA EQUATIONS
CONSERVATION LAWS
ENERGY DENSITY
ENERGY-MOMENTUM TENSOR
LORENTZ GROUPS
MAXWELL EQUATIONS
PARTICLE MODELS
PAULI SPIN OPERATORS
POYNTING THEOREM
QUANTUM MECHANICS
SELF-ENERGY
SPACE-TIME
SPINORS
ANGULAR MOMENTUM OPERATORS
DIFFERENTIAL EQUATIONS
ENERGY
EQUATIONS
LIE GROUPS
MATHEMATICAL MODELS
MATHEMATICAL OPERATORS
MECHANICS
PARTIAL DIFFERENTIAL EQUATIONS
POINCARE GROUPS
QUANTUM OPERATORS
SYMMETRY GROUPS
TENSORS
645400* - High Energy Physics- Field Theory
ELECTROMAGNETIC FIELDS
PROCA EQUATIONS
CONSERVATION LAWS
ENERGY DENSITY
ENERGY-MOMENTUM TENSOR
LORENTZ GROUPS
MAXWELL EQUATIONS
PARTICLE MODELS
PAULI SPIN OPERATORS
POYNTING THEOREM
QUANTUM MECHANICS
SELF-ENERGY
SPACE-TIME
SPINORS
ANGULAR MOMENTUM OPERATORS
DIFFERENTIAL EQUATIONS
ENERGY
EQUATIONS
LIE GROUPS
MATHEMATICAL MODELS
MATHEMATICAL OPERATORS
MECHANICS
PARTIAL DIFFERENTIAL EQUATIONS
POINCARE GROUPS
QUANTUM OPERATORS
SYMMETRY GROUPS
TENSORS
645400* - High Energy Physics- Field Theory