On a Multisymplectic Formulation of the Classical BRST Symmetry for First Order Field Theories Part II: Geometric Structures
arXiv:math-ph/9901013
Abstract
A geometric multisymplectic formulation of the classical BRST symmetry of constrained first-order classical field theories is described. To effect this we introduce graded analogues of the bundles and manifolds of the multisymplectic formulation of first-order field theories. The Lagrange-d'Alembert formalism is also developed in terms of the multisymplectic framework. The result is a covariant Hamiltonian BFV formalism.
26 pages, amsart, using package xy-pic
References in corpus (1)
Cited by in corpus (11)
- Geometry of multisymplectic Hamiltonian first-order field theories
- Symmetries in Classical Field Theory
- Finite dimesional Hamiltonian formalism for gauge and field theories
- Geometric Structures in Field Theory
- Nonholonomic constraints in classical field theories
- Covariant Hamiltonian formalism for the calculus of variations with several variables
- Invariant Forms and Automorphisms of Locally Homogeneous Multisymplectic Manifolds
- On a class of polynomial Lagrangians
- Higher contact-like structures and supersymmetry
- -plectic Maxwell Theory
- The notion of observable in the covariant Hamiltonian formalism for the calculus of variations with several variables