Marcelo Lanzilotta, Gustavo Mata
Published 2016-05-31Version 1
In this paper we study the behaviour of the Igusa-Todorov functions for Artin algebras A with finite injective dimension, and Gorenstein algebras as a particular case. We show that the $\phi$-dimension and $\psi$-dimension are finite in both cases. Also we prove that monomial, gentle and cluster tilted algebras have finite $\phi$-dimension and finite $\psi$-dimension.
Mutation classes of \tilde{A}_n-quivers and derived equivalence classification of cluster tilted algebras of type \tilde{A}_n
A survey on Igusa-Todorov functions
On Cohen-Macaulay Auslander algebras
![QR code for arXiv:1605.09766 [math.RT]](http://oss.arxitics.com/images/favicon.svg)