activity
20062016
most citedOn the representation theory of finite J-trivial monoids

24 citations · 65 across the 6 of their papers we have counts for

collaborators

8 papers

cs.MS2016★ 20 cited

Interoperability in the OpenDreamKit Project: The Math-in-the-Middle Approach

Paul-Olivier Dehaye, Michael Kohlhase, Alexander Konovalov +3

OpenDreamKit --- "Open Digital Research Environment Toolkit for the Advancement of Mathematics" --- is an H2020 EU Research Infrastructure project that aims at supporting, over the…

math.CO2011★ 2 cited

An evaluation approach to computing invariants rings of permutation groups

Nicolas Borie, Nicolas M. Thiéry

Using evaluation at appropriately chosen points, we propose a Gröbner basis free approach for calculating the secondary invariants of a finite permutation group. This approach allo…

math.CO2010★ 8 cited

The biHecke monoid of a finite Coxeter group and its representations

Florent Hivert, Anne Schilling, Nicolas M. Thiéry

For any finite Coxeter group W, we introduce two new objects: its cutting poset and its biHecke monoid. The cutting poset, constructed using a generalization of the notion of block…

math.RT2010★ 24 cited

On the representation theory of finite J-trivial monoids

Tom Denton, Florent Hivert, Anne Schilling +1

In 1979, Norton showed that the representation theory of the 0-Hecke algebra admits a rich combinatorial description. Her constructions rely heavily on some triangularity property…

math.CO2009

The biHecke monoid of a finite Coxeter group

Florent Hivert, Anne Schilling, Nicolas M. Thiéry

The usual combinatorial model for the 0-Hecke algebra of the symmetric group is to consider the algebra (or monoid) generated by the bubble sort operators. This construction genera…

math.QA2008★ 5 cited

Exploration of finite dimensional Kac algebras and lattices of intermediate subfactors of irreducible inclusions

Marie-Claude David, Nicolas M. Thiéry

We study the four infinite families KA(n), KB(n), KD(n), KQ(n) of finite dimensional Hopf (in fact Kac) algebras constructed respectively by A. Masuoka and L. Vainerman: isomorphis…