AbstractThe Temperley–Lieb and Brauer algebras and their cyclotomic analogues, as well as the partition algebra, are all examples of twisted semigroup algebras. We prove a general theorem about the cellularity of twisted semigroup algebras of regular semigroups, which allows us to easily reproduce the cellularity of these algebras. This theorem generalizes a result of East about the cellularity of semigroup algebras of inverse semigroups
In this paper we study handlebody versions of classical diagram algebras, most prominently, handlebo...
For each n=2, we define an algebra satisfying many properties that one might expect to hold for a Br...
For each natural number n greater than 1, we define an algebra satisfying many properties that one m...
AbstractThe Temperley–Lieb and Brauer algebras and their cyclotomic analogues, as well as the partit...
AbstractIn this paper, the cellularity of twisted semigroup algebras over an integral domain is inve...
AbstractIn this paper, the cellularity of twisted semigroup algebras over an integral domain is inve...
AbstractWe show that under certain compatability assumptions, the semigroup algebra of an inverse se...
We show that under certain compatability assumptions, the semigroup algebra of an inverse semigroup ...
AbstractWe establish a framework for cellularity of algebras related to the Jones basic construction...
This paper concerns a number of diagram categories, namely the partition, planar partition, Brauer, ...
This thesis establishes a framework for cellularity of algebras related to the Jones basic construct...
AbstractWe show how the treatment of cellularity in families of algebras arising from diagram calcul...
In this thesis we introduce a new family of finite dimensional diagram algebras over a commutative r...
. We introduce procellular algebras, so called because they are inverse limits of finite dimensional...
AbstractFor each n≥2, we define an algebra satisfying many properties that one might expect to hold ...
In this paper we study handlebody versions of classical diagram algebras, most prominently, handlebo...
For each n=2, we define an algebra satisfying many properties that one might expect to hold for a Br...
For each natural number n greater than 1, we define an algebra satisfying many properties that one m...
AbstractThe Temperley–Lieb and Brauer algebras and their cyclotomic analogues, as well as the partit...
AbstractIn this paper, the cellularity of twisted semigroup algebras over an integral domain is inve...
AbstractIn this paper, the cellularity of twisted semigroup algebras over an integral domain is inve...
AbstractWe show that under certain compatability assumptions, the semigroup algebra of an inverse se...
We show that under certain compatability assumptions, the semigroup algebra of an inverse semigroup ...
AbstractWe establish a framework for cellularity of algebras related to the Jones basic construction...
This paper concerns a number of diagram categories, namely the partition, planar partition, Brauer, ...
This thesis establishes a framework for cellularity of algebras related to the Jones basic construct...
AbstractWe show how the treatment of cellularity in families of algebras arising from diagram calcul...
In this thesis we introduce a new family of finite dimensional diagram algebras over a commutative r...
. We introduce procellular algebras, so called because they are inverse limits of finite dimensional...
AbstractFor each n≥2, we define an algebra satisfying many properties that one might expect to hold ...
In this paper we study handlebody versions of classical diagram algebras, most prominently, handlebo...
For each n=2, we define an algebra satisfying many properties that one might expect to hold for a Br...
For each natural number n greater than 1, we define an algebra satisfying many properties that one m...
DOI
Add to ORKG