On noncommutative principal bundles with finite abelian structure group

  • Stefan Wagner

    Universität Hamburg, Germany

Abstract

Let be a finite abelian group. A dynamical system with transformation group is a triple , consisting of a unital locally convex algebra , the finite abelian group and a group homomorphism , which induces an action of on . In this paper we present a new, geometrically oriented approach to the noncommutative geometry of principal bundles with finite abelian structure group based on such dynamical systems.

Cite this article

Stefan Wagner, On noncommutative principal bundles with finite abelian structure group. J. Noncommut. Geom. 8 (2014), no. 4, pp. 987–1022

DOI 10.4171/JNCG/175