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arXiv:1202.2479 [math.RT]AbstractReferencesReviewsResources

A classification of algebras stratified for all preorders by Koszul theory

Liping Li

Published 2012-02-11, updated 2012-04-03Version 2

Let $A = \bigoplus_{i \geqslant 0} A_i$ be a graded locally finite $k$-algebra such that $A_0$ is an arbitrary finite-dimensional algebra satisfying some splitting condition. In this paper we develop a generalized Koszul theory generalizing many classical results, and use it to classify algebras stratified for all preorders.

Comments: This paper has been withdrawn by the author since it is replaced by another paper "algebras stratified for all partial orders"
Categories: math.RT, math.RA
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