We generalize the local-global compatibility result in arXiv:1506.04022 to higher dimensional cases, by examining the relation between Scholze's functor and cohomology of Kottwitz-Harris-Taylor type Shimura varieties. Along the way we prove a cuspidality criterion from type theory. We also deal with compatibility for torsion classes in the case of semisimple mod $p$ Galois representations with distinct irreducible components under certain flatness hypotheses.Comment: Reference corrected and minor changes; comments are welcom
We present a new construction of the -adic local Langlands correspondence for via the patching metho...
Abstract. We prove the compatibility at places dividing l of the local and global Langlands correspo...
Our aim is to establish some new cases of the global Langlands cor-respondence for GLm. Along the wa...
Nous généralisons le résultat de compatibilité local-global dans [Sch18] aux cas de dimension supéri...
Nous généralisons le résultat de compatibilité local-global dans [Sch18] aux cas de dimension supéri...
We generalize the local-global compatibility result in [Sch18]to higher dimensional cases, by examin...
In this thesis, we study the compatibility between local and global Langlands correspondences for \(...
The subject of this thesis is in the p-adic Langlands programme. Let L be a finite extension of \Q_p...
We establish basic results on p-adic shtukas and apply them to the theory of local and global Shimur...
We prove the compatibility of the local and global Langlands correspondences at places dividing l fo...
We prove the compatibility of local and global Langlands correspondences for \(GL_n\), which was pro...
We construct universal $G$-zips on good reductions of the Pappas-Rapoport splitting models for PEL-t...
Let $F$ be a totally real field unramified at all places above $p$ and $D$ be a quaternion algebra w...
Cette thèse s'inscrit dans le cadre du programme de Langlands local p-adique. Soient L une extension...
Let $F$ be a totally real field of even degree in which $p$ splits completely. Let $\overline{r}:G_F...
We present a new construction of the -adic local Langlands correspondence for via the patching metho...
Abstract. We prove the compatibility at places dividing l of the local and global Langlands correspo...
Our aim is to establish some new cases of the global Langlands cor-respondence for GLm. Along the wa...
Nous généralisons le résultat de compatibilité local-global dans [Sch18] aux cas de dimension supéri...
Nous généralisons le résultat de compatibilité local-global dans [Sch18] aux cas de dimension supéri...
We generalize the local-global compatibility result in [Sch18]to higher dimensional cases, by examin...
In this thesis, we study the compatibility between local and global Langlands correspondences for \(...
The subject of this thesis is in the p-adic Langlands programme. Let L be a finite extension of \Q_p...
We establish basic results on p-adic shtukas and apply them to the theory of local and global Shimur...
We prove the compatibility of the local and global Langlands correspondences at places dividing l fo...
We prove the compatibility of local and global Langlands correspondences for \(GL_n\), which was pro...
We construct universal $G$-zips on good reductions of the Pappas-Rapoport splitting models for PEL-t...
Let $F$ be a totally real field unramified at all places above $p$ and $D$ be a quaternion algebra w...
Cette thèse s'inscrit dans le cadre du programme de Langlands local p-adique. Soient L une extension...
Let $F$ be a totally real field of even degree in which $p$ splits completely. Let $\overline{r}:G_F...
We present a new construction of the -adic local Langlands correspondence for via the patching metho...
Abstract. We prove the compatibility at places dividing l of the local and global Langlands correspo...
Our aim is to establish some new cases of the global Langlands cor-respondence for GLm. Along the wa...