Add to ORKGIn this paper, we study special cycles on the basic locus of certain unitary Shimura varieties over the ramified primes and their local analogues on the corresponding Rapoport-Zink spaces. We study the support and compute the dimension of these cycles
We study central derivatives of L-functions of cuspidal automorphic representations for unitary grou...
AbstractIn this article we describe the moduli problem of a “twist” of some simple Shimura varieties...
We construct universal $G$-zips on good reductions of the Pappas-Rapoport splitting models for PEL-t...
Let F be a real quadratic field in which a fixed prime p is inert, and E0 be an imaginary quadratic ...
AbstractLocal models are certain schemes, defined in terms of linear-algebraic moduli problems, whic...
Local models are schemes which are intended to model the \'etale-local structure of $p$-adic integra...
Thesis advisor: Ben HowardThe results in this dissertation are on the intersection behavior of certa...
This paper proves that the nearby cycles complex on a certain family of PEL local models is central ...
AbstractWe investigate the bad reduction of certain Shimura varieties (associated to the symplectic ...
In this paper, we study the local geometry at a prime p of a certain class of (PEL) type Shimura var...
Abstract. Let F be a totally real field in which a fixed prime p is inert, and let E be a CM extensi...
We show that the span of special cycles in the r-th Chow group of a Shimura variety of orthogonal ty...
International audienceLet F be a totally real field in which a prime number p > 2 is inert. We conti...
In this paper I study the supersingular locus of the reduction modulo p of the Shimura variety of GU...
In this article we study the local geometry at a prime p of PEL-type Shimura varieties for which the...
We study central derivatives of L-functions of cuspidal automorphic representations for unitary grou...
AbstractIn this article we describe the moduli problem of a “twist” of some simple Shimura varieties...
We construct universal $G$-zips on good reductions of the Pappas-Rapoport splitting models for PEL-t...
Let F be a real quadratic field in which a fixed prime p is inert, and E0 be an imaginary quadratic ...
AbstractLocal models are certain schemes, defined in terms of linear-algebraic moduli problems, whic...
Local models are schemes which are intended to model the \'etale-local structure of $p$-adic integra...
Thesis advisor: Ben HowardThe results in this dissertation are on the intersection behavior of certa...
This paper proves that the nearby cycles complex on a certain family of PEL local models is central ...
AbstractWe investigate the bad reduction of certain Shimura varieties (associated to the symplectic ...
In this paper, we study the local geometry at a prime p of a certain class of (PEL) type Shimura var...
Abstract. Let F be a totally real field in which a fixed prime p is inert, and let E be a CM extensi...
We show that the span of special cycles in the r-th Chow group of a Shimura variety of orthogonal ty...
International audienceLet F be a totally real field in which a prime number p > 2 is inert. We conti...
In this paper I study the supersingular locus of the reduction modulo p of the Shimura variety of GU...
In this article we study the local geometry at a prime p of PEL-type Shimura varieties for which the...
We study central derivatives of L-functions of cuspidal automorphic representations for unitary grou...
AbstractIn this article we describe the moduli problem of a “twist” of some simple Shimura varieties...
We construct universal $G$-zips on good reductions of the Pappas-Rapoport splitting models for PEL-t...