  We initiate the study of modules of constant Jordan type for quantum complete
intersections, and prove a range of basic properties. We then show that for
these algebras, constant Jordan type is an invariant of Auslander-Reiten
components. Finally, we classify modules with stable constant Jordan type [1]
or [n-1] in the 2-generator case.

Rings and Algebras;K-Theory and Homology;Representation Theory