On the field algebra construction
K. Szlachanyi
TL;DR
This paper presents an algebraic variant of Roberts' field algebra construction and applies it to bialgebroid Galois extensions and generalized fusion categories.
Contribution
It introduces a new pure algebraic approach to field algebra construction and extends its application to bialgebroid Galois extensions and fusion categories.
Findings
Algebraic variant of field algebra construction proposed
Application to bialgebroid Galois extensions demonstrated
Extension to certain generalized fusion categories shown
Abstract
A pure algebraic variant of John Roberts' field algebra construction is presented and applied to bialgebroid Galois extensions and certain generalized fusion categories.
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Taxonomy
TopicsAlgebraic structures and combinatorial models · Advanced Topics in Algebra · Matrix Theory and Algorithms