AbstractWe show how the treatment of cellularity in families of algebras arising from diagram calculi, such as Jones’ Temperley–Lieb wreaths, variants on Brauer’s centralizer algebras, and the contour algebras of Cox et al. (of which many algebras are special cases), may be unified using the theory of tabular algebras. This improves an earlier result of the first author (whose hypotheses covered only the Brauer algebra from among these families)
We introduce tabular algebras, which are simultaneous generalizations of cellular algebras (in the s...
AbstractThe recollement approach to the representation theory of sequences of algebras is extended t...
AbstractWe study analogues of Jucys–Murphy elements in cellular algebras arising from repeated Jones...
AbstractWe show how the treatment of cellularity in families of algebras arising from diagram calcul...
AbstractWe establish a framework for cellularity of algebras related to the Jones basic construction...
AbstractWe introduce tabular algebras, which are simultaneous generalizations of cellular algebras (...
AbstractWe establish a framework for cellularity of algebras related to the Jones basic construction...
This thesis establishes a framework for cellularity of algebras related to the Jones basic construct...
We present an abstract framework for the axiomatic study of diagram algebras. Algebras that fit this...
In this paper we study handlebody versions of classical diagram algebras, most prominently, handlebo...
We review the definitions and basic theory of cellular algebras as developed in the papers of Graha...
AbstractThe Temperley–Lieb and Brauer algebras and their cyclotomic analogues, as well as the partit...
We introduce tabular algebras, which are simultaneous generalizations of cellular algebras (in the s...
AbstractWe introduce tabular algebras, which are simultaneous generalizations of cellular algebras (...
. We introduce procellular algebras, so called because they are inverse limits of finite dimensional...
We introduce tabular algebras, which are simultaneous generalizations of cellular algebras (in the s...
AbstractThe recollement approach to the representation theory of sequences of algebras is extended t...
AbstractWe study analogues of Jucys–Murphy elements in cellular algebras arising from repeated Jones...
AbstractWe show how the treatment of cellularity in families of algebras arising from diagram calcul...
AbstractWe establish a framework for cellularity of algebras related to the Jones basic construction...
AbstractWe introduce tabular algebras, which are simultaneous generalizations of cellular algebras (...
AbstractWe establish a framework for cellularity of algebras related to the Jones basic construction...
This thesis establishes a framework for cellularity of algebras related to the Jones basic construct...
We present an abstract framework for the axiomatic study of diagram algebras. Algebras that fit this...
In this paper we study handlebody versions of classical diagram algebras, most prominently, handlebo...
We review the definitions and basic theory of cellular algebras as developed in the papers of Graha...
AbstractThe Temperley–Lieb and Brauer algebras and their cyclotomic analogues, as well as the partit...
We introduce tabular algebras, which are simultaneous generalizations of cellular algebras (in the s...
AbstractWe introduce tabular algebras, which are simultaneous generalizations of cellular algebras (...
. We introduce procellular algebras, so called because they are inverse limits of finite dimensional...
We introduce tabular algebras, which are simultaneous generalizations of cellular algebras (in the s...
AbstractThe recollement approach to the representation theory of sequences of algebras is extended t...
AbstractWe study analogues of Jucys–Murphy elements in cellular algebras arising from repeated Jones...