Inductive Algebras for Finite Heisenberg Groups

Abstract

A characterization of the maximal abelian sub-algebras of matrix algebras that are normalized by the canonical representation of a finite Heisenberg group is given. Examples are constructed using a classification result for finite Heisenberg groups.

5 pages

References in corpus (1)

• Submodule Categories of Wild Representation Type

Cited by in corpus (4)

• On the Defect Group of a 6D SCFT
• Locally compact abelian groups with symplectic self-duality
• On character values and decomposition of the Weil representation associated to a finite abelian group
• Decomposition of phase space and classification of Heisenberg groups