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Qmechanic
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The field-theoretic version of (closed & exact) differential forms uses the variational bicomplex and jet bundles, see e.g. Refs. 1-3.

References:

  1. P.J. Olver, Applications of Lie Groups to Differential Equations, 1993.

  2. I. Anderson, Introduction to variational bicomplex, Contemp. Math. 132 (1992) 51.

  3. G. Barnich, F. Brandt & M. Henneaux, Local BRST cohomology in gauge theories, Phys. Rep. 338 (2000) 439, arXiv:hep-th/0002245.

The field-theoretic version of (closed & exact) differential forms uses the variational bicomplex and jet bundles, see e.g. Refs. 1-3.

References:

  1. P.J. Olver, Applications of Lie Groups to Differential Equations, 1993.

  2. I. Anderson, Introduction to variational bicomplex, Contemp. Math. 132 (1992) 51.

  3. G. Barnich, F. Brandt & M. Henneaux, Local BRST cohomology, Phys. Rep. 338 (2000) 439.

The field-theoretic version of (closed & exact) differential forms uses the variational bicomplex and jet bundles, see e.g. Refs. 1-3.

References:

  1. P.J. Olver, Applications of Lie Groups to Differential Equations, 1993.

  2. I. Anderson, Introduction to variational bicomplex, Contemp. Math. 132 (1992) 51.

  3. G. Barnich, F. Brandt & M. Henneaux, Local BRST cohomology in gauge theories, Phys. Rep. 338 (2000) 439, arXiv:hep-th/0002245.

Source Link
Qmechanic
  • 213.1k
  • 48
  • 590
  • 2.3k

The field-theoretic version of (closed & exact) differential forms uses the variational bicomplex and jet bundles, see e.g. Refs. 1-3.

References:

  1. P.J. Olver, Applications of Lie Groups to Differential Equations, 1993.

  2. I. Anderson, Introduction to variational bicomplex, Contemp. Math. 132 (1992) 51.

  3. G. Barnich, F. Brandt & M. Henneaux, Local BRST cohomology, Phys. Rep. 338 (2000) 439.