The aim of these notes is to provide an introduction to the subject of integral canonical models of Shimura varieties, and then to sketch a proof of the existence of such models for Shimura varieties of Hodge and, more generally, abelian type. For full details the reader is refered to [Ki 3].Mathematic
We define variants of PEL type of the Shimura varieties that appear in the context of the arithmetic...
We use the language and tools available in model theory to redefine and clarify the rather involved ...
We establish basic results on p-adic shtukas and apply them to the theory of local and global Shimur...
We prove the existence of integral canonical models of Shimura varieties of preabelian type with res...
1. Reductive groups and p-divisible groups 971 (1.1) Cocharacters and filtrations 971 (1.2) Review o...
Abstract We study the formal neighbourhood of a point in the ...
We study the formal neighbourhood of a point in µ-ordinary locus of an integral model of a Hodge typ...
Abstract. We survey the theory of local models of Shimura varieties. In particular, we discuss their...
We survey some recent development of the theory of local models for Shimura varieties
We show that the integral models of Shimura varieties of Rapoport, Smithling and Zhang in relation t...
Abstract. The main goal of these lectures will be to explain the representability of moduli space ab...
We study p-adic integral models of certain PEL Shimura varieties with level subgroup at p given by t...
We investigate the geometry of the special fiber of the integral model of a Shimura variety with par...
The purpose of this thesis is to provide model-theoretic structures to study Shimura varieties. Two ...
One of the central themes of modern Number Theory is to study properties of Galois and automorphic r...
We define variants of PEL type of the Shimura varieties that appear in the context of the arithmetic...
We use the language and tools available in model theory to redefine and clarify the rather involved ...
We establish basic results on p-adic shtukas and apply them to the theory of local and global Shimur...
We prove the existence of integral canonical models of Shimura varieties of preabelian type with res...
1. Reductive groups and p-divisible groups 971 (1.1) Cocharacters and filtrations 971 (1.2) Review o...
Abstract We study the formal neighbourhood of a point in the ...
We study the formal neighbourhood of a point in µ-ordinary locus of an integral model of a Hodge typ...
Abstract. We survey the theory of local models of Shimura varieties. In particular, we discuss their...
We survey some recent development of the theory of local models for Shimura varieties
We show that the integral models of Shimura varieties of Rapoport, Smithling and Zhang in relation t...
Abstract. The main goal of these lectures will be to explain the representability of moduli space ab...
We study p-adic integral models of certain PEL Shimura varieties with level subgroup at p given by t...
We investigate the geometry of the special fiber of the integral model of a Shimura variety with par...
The purpose of this thesis is to provide model-theoretic structures to study Shimura varieties. Two ...
One of the central themes of modern Number Theory is to study properties of Galois and automorphic r...
We define variants of PEL type of the Shimura varieties that appear in the context of the arithmetic...
We use the language and tools available in model theory to redefine and clarify the rather involved ...
We establish basic results on p-adic shtukas and apply them to the theory of local and global Shimur...
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