INVESTIGADORES
DOTTI Gustavo Daniel
artículos
Título:
Self-dual Maxwell fields on curved space-times
Autor/es:
G. DOTTI; C. N. KOZAMEH
Revista:
JOURNAL OF MATHEMATICAL PHYSICS
Referencias:
Año: 1996 vol. 37 p. 3833 - 3853
ISSN:
0022-2488
Resumen:
We present a manifestly conformally invariant formulation of Maxwell equations
on asymptotically flat space-times. It is shown how to construct regular self-dual
and antiself-dual fields from suitable radiation data, and the general solution as a
sum of fields with both types of duality. The basic variable in this formalism is a
scalar field F defined as the phase of the parallel propagator (associated with the
Maxwell potential) from interior points to future null infinity along null geodesics.
Field equations equivalent to the source free Maxwells equations are derived for
Maxwell potential) from interior points to future null infinity along null geodesics.
Field equations equivalent to the source free Maxwells equations are derived for
Maxwell potential) from interior points to future null infinity along null geodesics.
Field equations equivalent to the source free Maxwells equations are derived for
F defined as the phase of the parallel propagator (associated with the
Maxwell potential) from interior points to future null infinity along null geodesics.
Field equations equivalent to the source free Maxwells equations are derived for
F. A perturbative solution based on Huygens principle is proposed. Exact solutions
are found for H-spaces. The use of these results on gravitational lensing is
discussed.
are found for H-spaces. The use of these results on gravitational lensing is
discussed.
are found for H-spaces. The use of these results on gravitational lensing is
discussed.
A perturbative solution based on Huygens principle is proposed. Exact solutions
are found for H-spaces. The use of these results on gravitational lensing is
discussed.