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- W2000669855 abstract "A method whereby one may actually work out a variational principle in a suitable proper subset of the forward tube of complex Minkowski space is used to derive the explicit twospinor form of the equations of motion that lead to the entire set of electromagnetic field equations. The Lagrangian density giving rise to the second half of the theory appears as the holomorphic version of the full conventional one. The first half actually arises as a set of equations of motion involving a suitably modified form of the source-free part of the holomorphic Maxwell Lagrangian density. We utilize the former source-free piece to build up a defining relation for the energy-momentum tensor of the theory which yields at once the complexified version of the well-known Penrose expression. This energy-momentum tensor structure gives rise to manifestly covariant contour integral expressions for the energy-momentum four-vector and angular-momentum bivector of the theory. The wave equations governing the propagation of complexified positive-frequency photons are then exhibited." @default.
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- W2000669855 date "1993-02-01" @default.
- W2000669855 modified "2023-09-24" @default.
- W2000669855 title "Complexified Theory of Positive-Frequency Photons" @default.
- W2000669855 doi "https://doi.org/10.1006/aphy.1993.1014" @default.
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