Lecturer in Institut Denis Poisson, Université de Tours
| Postal address: | Dr Jérémie Guilhot Institut Denis Poisson Université de Tours Faculté des Sciences et Techniques Parc de Grandmont 37200 Tours – FRANCE |
|---|---|
| Bureau : | Batiment E2, bureau 3130 |
| Courriel : | jeremie.guilhot at idpoisson dot fr |
| Téléphone : | +33 2 47 36 72 59 |
| FAX: | +33 2 47 36 70 68 |
Curriculum Vitae, pdf
Research Interests
- Coxeter groups
- Hecke algebras
- Kazhdan-Lusztig cells in affine Weyl groups with unequal parameters
List of publications
- On the determination of Kazhdan-Lusztig cells for affine Weyl groups with unequal parameters,
J. Algebra, available on arxiv - On the generalized lowest two-sided cell in affine Weyl groups,
Represent. Theory, available on arXiv - Generalized Induction of Kazhdan-Lusztig cells,
Ann. Inst. Fourier, available on arXiv - Kazhdan-Lusztig cells in affine Weyl groups of rank 2,
Int Math Res Notices, available on arXiv - Affine cellularity of affine Hecke algebras of rank 2,
in collaboration with V.Miemietz, Mathematische Zeitschrift, available on arXiv - Asymptotic lowest two-sided cell,
in collaboration with C.Bonnafe , preprint available on arXiv - Cellularity of the lowest two-sided ideal of an affine Hecke algebra, Advances in Mathematics, available on arXiv
- Ordering Families using Lusztig’s symbols in type B: the integer case,
in collaboration with N. Jacon, Journal of Algebraic Combinatorics,
available on arXiv - Isomorphic induced modules and Dynkin diagram automorphisms of semisimple Lie algebras,
in collaboration with C.Lecouvey, Glasgow Math. Journal, available on arXiv - Admissible subsets and Littelmann paths in affine Kazhdan-Lusztig theory,
Transformation Groups, available on arxiv - A proof of Lusztig’s conjectures for affine type G_2 for arbitrary parameters,
in collaboration with J. Parkinson, Proceedings of the London Mathematical Society, available on arXiv and the matrices for cell representations pdf - Balanced representations, the asymptotic Plancherel formula, and Lusztig’s conjectures for C_2, in collaboration with J. Parkinson, Algebraic Combinatorics, available on arXiv