∞-Chern–Simons theoryIn mathematics, ∞-Chern–Simons theory (not to be confused with infinite-dimensional Chern–Simons theory) is a generalized formulation of Chern–Simons theory from differential geometry using the formalism of higher category theory, which in particular studies ∞-categories. It is obtained by taking general abstract analogs of all involved concepts defined in any cohesive ∞-topos, for example that of smooth ∞-groupoids. Principal bundles on which Lie groups act are for example replaced by ∞-principal bundles on with group objects in ∞-topoi act.[1] The theory is named after Shiing-Shen Chern and James Simons, who first described Chern–Simons forms in 1974,[2] although the generalization was not developed by them. See alsoLiterature
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