76 citations
- Nantes UniversitéFR84 papers
- Centre National de la Recherche ScientifiqueFR57 papers
- École Centrale de NantesFR19 papers
- Laboratoire de Mathématiques d'OrsayFR13 papers
- Institut FourierFR10 papers
- Institut de Mathématiques de BordeauxFR9 papers
- Institut de recherche mathématique de RennesFR7 papers
- Laboratoire de Mathématiques Blaise PascalFR7 papers
- Institut de Mathématiques de Jussieu-Paris Rive GaucheFR6 papers
- Lebanese UniversityLB6 papers
- Université de BordeauxFR6 papers
- Institut de Recherche Mathématique AvancéeFR5 papers
7 papers · 2 filters
Wreath products, nilpotent orbits and symplectic deformations
Baohua Fu
We recover a 4-dimensional wreath product X as a transversal slice to a nilpotent orbit in sp_6. By using deformations of Springer resolutions, we construct a symplectic deformatio…
On stratified Mukai flops
Pierre-Emmanuel Chaput, Baohua Fu
We construct a resolution of stratified Mukai flops of type A, D, E_{6, I} by successively blowing up smooth subvarieties. In the case of E_{6, I}, we construct a natural functor w…
Quantum cohomology of minuscule homogeneous spaces II : Hidden symmetries
Pierre-Emmanuel Chaput, Laurent Manivel, Nicolas Perrin
We prove that the quantum cohomology ring of any minuscule or cominuscule homogeneous space, once localized at the quantum parameter, has a non trivial involution mapping Schubert…
Quantum cohomology of minuscule homogeneous spaces
Pierre-Emmanuel Chaput, Laurent Manivel, Nicolas Perrin
We study the quantum cohomology of (co)minuscule homogeneous varieties under a unified perspective. We show that three points Gromov-Witten invariants can always be interpreted as…
Extremal contractions, stratified Mukai flops and Springer maps
Baohua Fu
We prove that two Springer maps over a nilpotent orbit closure with the same degree are connected by stratified Mukai flops and the latter is obtained by extremal contractions of a…
Contact resolutions of projectivised nilpotent orbit closures
Baohua Fu
The projectivised nilpotent orbit closure P(\bar{O}) carries a natural contact structure on its smooth part. A resolution X \to P(\bar{O}) is called contact if the contact structur…