A note on gauge systems from the point of view of Lie algebroids

I. A. Batalin and G. A. Vilkovisky, “Gauge algebra and quantization,” Phys. Lett

1981

Earlier work this paper cites.

I. A. Batalin and G. A. Vilkovisky, “Feynman rules for reducible gauge theories,” Phys. Lett

1983

Earlier work this paper cites.

I. A. Batalin and G. A. Vilkovisky, “Quantization of gauge theories with linearly dependent generators,” Phys. Rev

1983

Earlier work this paper cites.

I. A. Batalin and G. A. Vilkovisky, “Closure of the gauge algebra, generalized Lie equations and Feynman rules,” Nucl. Phys

1984

Earlier work this paper cites.

I. A. Batalin and G. A. Vilkovisky, “Existence theorem for gauge algebra,” J. Math. Phys

1985

Earlier work this paper cites.

M. Henneaux, “Hamiltonian form of the path integral for theories with a gauge freedom,” Phys. Rept

1985

Earlier work this paper cites.

Springer Verlag, New York, 2nd ed., 1993

P. Olver, Applications of Lie Groups to Differential Equations · 1986

Earlier work this paper cites.

M. Henneaux and C. Teitelboim, “BRST cohomology in classical mechanics,” Commun. Math. Phys

1988

Earlier work this paper cites.

I. Anderson, “The variational bicomplex,” tech. rep., Formal Geometry and Mathematical Physics, Department of Mathematics, Utah State University, 1989

1989

Earlier work this paper cites.

J. M. L. Fisch, M. Henneaux, J. Stasheff, and C. Teitelboim, “Existence, uniqueness and cohomology of the classical BRST charge with ghosts of ghosts,” Commun. Math. Phys

1989

Earlier work this paper cites.

J. M. L. Fisch and M. Henneaux, “Homological perturbation theory and the algebraic structure of the antifield - antibracket formalism for gauge theories,” Commun. Math. Phys

1990

Cited alongside, same era.

Plenum Press, 1990

M. Henneaux, “On The Algebraic Structure Of The BRST Symmetry,” in Physics, Geometry, and Topology · 1990

Cited alongside, same era.

World Scientific, Singapore, 1991

L. Dickey, Soliton Equations and Hamiltonian Systems · 1991

Cited alongside, same era.

M. Henneaux, “Space-time locality of the BRST formalism,” Commun. Math. Phys

1991

Cited alongside, same era.

Princeton University Press, 1992

M. Henneaux and C. Teitelboim, Quantization of Gauge Systems · 1992

Cited alongside, same era.

Amer. Math. Soc., 1992

I. Anderson, “Introduction to the variational bicomplex,” in Mathematical Aspects of Classical Field Theory · 1992

Cited alongside, same era.

R. Fulp, T. Lada, and J. Stasheff, “sh-Lie algebras induced by gauge transformations,” Commun. Math. Phys

2002

Later among the works it cites.

G. Barnich and F. Brandt, “Covariant theory of asymptotic symmetries, conservation laws and central charges,” Nucl. Phys

2002

Later among the works it cites.

Oxford University Press, 2003

B. S. DeWitt, The global approach to quantum field theory. Vol. 1, 2 · 2003

Later among the works it cites.

G. Barnich, “Boundary charges in gauge theories: Using Stokes theorem in the bulk,” Class. Quant. Grav

2003

Later among the works it cites.

S. L. Lyakhovich and A. A. Sharapov, “Characteristic classes of gauge systems,” Nucl. Phys

2004

Later among the works it cites.

R. Loja Fernandes and M. Crainic, “Lectures on Integrability of Lie Brackets,” ArXiv Mathematics e-prints