5 citations
- Academy of Mathematics and Systems ScienceCN5 papers
- Institut de Mathématiques de BordeauxFR2 papers
- Institut de Mathématiques de ToulouseFR2 papers
- Institut National des Sciences Appliquées de ToulouseFR2 papers
- Université Toulouse III - Paul SabatierFR2 papers
- Indiana University BloomingtonUS1 paper
- Institut de recherche mathématique de RennesFR1 paper
- Laboratoire Analyse, Géométrie et ApplicationsFR1 paper
- Shanghai Jiao Tong UniversityCN1 paper
- Stony Brook MedicineUS1 paper
- William & MaryUS1 paper
9 papers
Uniruledness and the sign of total scalar curvature
Zehao Sha, Jian Wang
For every integer , we construct a smooth projective manifold of complex dimension whose canonical bundle is not pseudoeffective, or equivalently, which is uniruled,…
On linear sections of the spinor tenfold II
Yingqi Liu, Laurent Manivel
Following previous work by A. Kuznetsov, we study the Fano manifolds obtained as linear sections of the spinor tenfold in . Up to codimension three there are finit…
Existence and stability of nonmonotone hydraulic shocks for the Saint Venant equations of inclined thin-film flow
Grégory Faye, L. Miguel Rodrigues, Zhao Yang +1
Extending work of Yang-Zumbrun for the hydrodynamically stable case of Froude number F < 2, we categorize completely the existence and convective stability of hydraulic shock profi…
The dual Derrida-Retaux conjecture
Xinxing Chen, Yueyun Hu, Zhan Shi
We consider a recursive system which was introduced by Collet et al. [10] as a spin glass model, and later by Derrida, Hakim, and Vannimenus [13] and by Derrida and Retaux…
Topology of -manifolds with uniformly positive scalar curvature
Jian Wang
In this article, we classify (non-compact) -manifolds with uniformly positive scalar curvature. Precisely, we show that an oriented -manifold has a complete metric with unifo…
Differential -structures for equivalences of -nondegenerate Levi rank hypersurfaces
Wei Guo Foo, Joel Merker
The class of -nondegenerate constant Levi rank hypersurfaces is governed by Pocchiola's two primary invariants and . Their…