On finite-dimensional algebras isomorphic to monomial algebras.
Let K be a field and $\Gamma$ = $(\Gamma\sb0,\Gamma\sb1)$ be a connected finite directed graph. Then $K\Gamma$ denotes the path algebra of $\Gamma$ over K. A two-sided ideal I of $K\Gamma$ is admissible in case there exists a positive integer $N \ge 2$ such that $\langle \Gamma\sb1\ \rangle\sp{N}\ \...
Main Author: | Du, Jianbo. |
---|---|
Other Authors: | Burgess, Walter D. |
Format: | Others |
Published: |
University of Ottawa (Canada)
2009
|
Subjects: | |
Online Access: | http://hdl.handle.net/10393/10126 http://dx.doi.org/10.20381/ruor-16674 |
Similar Items
-
Finite Generation of Ext-Algebras for Monomial Algebras
by: Cone, Randall Edward
Published: (2014) -
Hecke algebras and the Lusztig isomorphism
by: Fakiolas, A. P.
Published: (1987) -
Hilbert Functions in Monomial Algebras
by: Hoefel, Andrew Harald
Published: (2011) -
Orderings and Boolean algebras not isomorphic to recursive ones
by: Feiner, Lawrence, 1942-
Published: (2011) - Finite dimensional Hopf algebras