activity
20072021
most citedCharacteristic-free resolutions of Weyl and Specht modules

14 citations · 23 across the 9 of their papers we have counts for

collaborators

10 papers

math.RA2021

On functors preserving projective resolutions

Ana Paula Santana, Ivan Yudin

It is important for applications of Homological Algebra in Representation Theory to have control over the behaviour of (minimal) projective resolutions under various functors. In t…

math.RT2019

Representation type of Borel-Schur algebras

Karin Erdmann, Ana Paula Santana, Ivan Yudin

In our previous work arXiv:1306.1770, we found all Borel-Schur algebra of finite representation type. In the present article, we determine which Borel-Schur algebras of infinite re…

math.RT2016

An action of the Hecke monoid on rational modules for the Borel subgroup of a quantised general linear group

Ana Paula Santana, Ivan Yudin

We construct an action of the Hecke monoid on the category of rational modules for the quantum negative Borel subgroup of the quantum general linear group. We also show that this a…

math.RT2014

Stratifying ideals and twisted products

Ana Paula Santana, Ivan Yudin

We study stratifying ideals for rings in the context of relative homological algebra. Using LU-decompositions, which are a special type of twisted products, we give a sufficient co…

math.RT2013★ 1 cited

On Auslander-Reiten sequences for Borel-Schur algebras

Karin Erdmann, Ana Paula Santana, Ivan Yudin

We classify Borel-Schur algebras having finite representation type. We also de- termine Auslander-Reiten sequences for a large class of simple modules over Borel- Schur algebras. A…

math.RT2013★ 2 cited

Homological properties of quantised Borel-Schur algebras and resolutions of quantised Weyl modules

Stephen Donkin, Ana Paula Santana, Ivan Yudin

We continue the development of the homological theory of quantum general linear groups previously considered by the first author. The development is used to transfer information to…