Institut Fourier-UMR 5582
100 rue des maths
38402 Saint Martin d'Hères
Tel. : +33 4 76 63 58 53
Email: claire.amiot [at] univ-grenoble-alpes.fr
I am Maitre de Conférence at Institut Fourier, Université Joseph Fourier, Grenoble.
From September 2010 to August 2012, I was Maitre de Conférence at IRMA (Institut de Recherche Mathématique Avancée) in Strasbourg.
From January 2010 to August 2010 I was a post-doc at Hausdorff Center in Bonn (Germany).
From September 2008 to December 2009, I was post-doc at Institutt for matematiske fag NTNU in Trondheim (Norway) within the HoGeMetAlg project.
I did my Ph.D. Sur les petites catégories triangulées (On small triangulated categories, mostly written in english) at Paris 7 University, under the supervision of Professor Bernhard Keller.
You can find here a cv (in french).
| Research interests
The derived category of surface algebras: the case of the torus with one boundary component (2015) Algebras and Representation Theory (2016) (Version arXiv).
(with S. Oppermann) Higher preprojective algebras and stably Calabi-Yau properties, (2015) Mathematical Research Letters (MRL) Vol. 21.4. (Version arXiv).
(with O. Iyama et I. Reiten ) Stable categories of Cohen-Macaulay modules and cluster categories , Amercian Journal of Math. 137 (2015), no 3, 813-857 (Version arXiv).
Preprojective Algebras and Calabi-Yau duality (on joint works with O. Iyama, S. Oppermann and I. Reiten), Oberwolfach report 08/2014, 459-463. (Version arXiv).
(with S. Oppermann) Cluster equivalence and graded derived equivalence,Documenta Math. 19 (2014) 1155--1206 (Version arXiv).
Singularity categories, Preprojective algebras and orthogonal decompositions, Algebras, quivers and representations, 1-11, Abel Symp., 8, Springer, Heidelberg, 2013. (Version arXiv).
(with S. Oppermann) The image of the derived category in the cluster category, International Mathematical Research Notices, Volume 2013, Issue 4, pages 733-760 (Version arXiv).
A derived equivalence between cluster equivalent algebras, Journal of Algebra, Volume 351, Issue 1, (2012), pages 107-129 (Version arXiv).
Cluster categories for algebras of global dimension 2 and quivers with potential. Ann. Inst. Fourier. (2009) (Version arXiv).
On the structure of triangulated category with finitely many indecomposables. Bull. Soc. Math. France. (2007) (Version arXiv).