proposition 14.113 The Chern–Simons forms of degree $3$ and $5$

open in the book · parts/02-mathematical-methods/12-lie-groups-fibre-bundles.tex:4983 · p. 597

Rests on

Supports

Neighborhood

Every logical edge within two steps of this node.

proposition 14.113: The Chern–Simons forms of degree 3 and 514.113definition 14.112: Chern–Simons form14.112definition 14.109: G-invariant polynomial14.109equation 14.164: eq:lie-formcs114.164proposition 14.117: The quadratic invariant and its Chern–Simons form14.117proof : ch:12-lie-groups-fibre-bundles@proof-47prooftheorem 14.111: Chern–Weil14.111equation 14.144: eq:lie-invpol-linear14.144equation 14.145: eq:lie-invpol-symm14.145definition 14.115: Characteristic forms14.115lemma 14.116: Invariance of the characteristic coefficients14.116proposition 14.114: Chern–Weil forms descend to the base14.114theorem 14.110: thm:lie-invpoly14.110equation 14.86: eq:lie-sopq-gen14.86proof : ch:12-lie-groups-fibre-bundles@proof-50proof

Edges

typedirectionnode provenancewhere
depends_on Chern–Simons form declared parts/02-mathematical-methods/12-lie-groups-fibre-bundles.tex:5006
depends_on $G$-invariant polynomial declared parts/02-mathematical-methods/12-lie-groups-fibre-bundles.tex:5006
depends_on eq:lie-formcs1 declared parts/02-mathematical-methods/12-lie-groups-fibre-bundles.tex:5006
depends_on The quadratic invariant and its Chern–Simons form declared parts/02-mathematical-methods/12-lie-groups-fibre-bundles.tex:5194
proves ch:12-lie-groups-fibre-bundles@proof-47 declared parts/02-mathematical-methods/12-lie-groups-fibre-bundles.tex:5009