Distinguished Riemann-Hamilton geometry in the polymomentum electrodynamics
arXiv:1202.5962
Abstract
In this paper we develop the distinguished (d-) Riemannian differential geometry (in the sense of d-connections, d-torsions, d-curvatures and some geometrical Maxwell-like and Einstein-like equations) for the polymomentum Hamiltonian which governs the multi-time electrodynamics.
8 pages
References in corpus (4)
- Covariant Hamiltonian field theory
- Canonical Nonlinear Connections in the Multi-Time Hamilton Geometry
- The local description of the Ricci and Bianchi identities for an h-normal N-linear connection on the dual 1-jet space J^{1*}(T,M)
- From quadratic Hamiltonians of polymomenta to abstract geometrical Maxwell-like and Einstein-like equations