Add to ORKGAbstract. The purpose of this paper is to generalize the relation between intersection numbers of cycles in locally symmetric spaces of orthogonal type and Fourier coefficients of Siegel modular forms to the case where the cycles have local coefficients. Now the correspondence will involve vector-valued Siegel modular forms. 1. Introduction. Le
We prove the local Kudla–Rapoport conjecture, which is a precise identity between the arithmetic int...
We consider an embedded modular curve in a locally symmetric space M attached to an orthogonal group...
We characterize Siegel cusp forms in the space of Siegel modular forms of large weight k > 2n on any...
The purpose of this paper is to generalize the relation between intersection numbers of cycles in lo...
Abstract. In this paper we present a geometric way to extend the Shintani lift from even weight cusp...
We carry out some computations of vector-valued Siegel modular forms of degree two, weight (k, 2) an...
We prove local–global compatibility (up to a quadratic twist) of Galois representations associated t...
We prove local–global compatibility (up to a quadratic twist) of Galois representations associated t...
ABSTRACT. In this paper we reinterpret the main results of [8] using the intersection theory of cycl...
Abstract We formulate and prove a local arithmetic Siegel–Weil formula for GSpin Rapo...
In this thesis, two conjectures concerning the Fourier coefficients of Siegel modular forms of degre...
International audienceIn the computation of the intersection cohomology of Shimura varieties, or of ...
This monograph introduces two approaches to studying Siegel modular forms: the classical approach as...
Siegel theta series with harmonic coefficients are vector-valued Siegel modular forms. We use them ...
The theta correspondence has been an important tool in the theory of automorphic forms with plentifu...
We prove the local Kudla–Rapoport conjecture, which is a precise identity between the arithmetic int...
We consider an embedded modular curve in a locally symmetric space M attached to an orthogonal group...
We characterize Siegel cusp forms in the space of Siegel modular forms of large weight k > 2n on any...
The purpose of this paper is to generalize the relation between intersection numbers of cycles in lo...
Abstract. In this paper we present a geometric way to extend the Shintani lift from even weight cusp...
We carry out some computations of vector-valued Siegel modular forms of degree two, weight (k, 2) an...
We prove local–global compatibility (up to a quadratic twist) of Galois representations associated t...
We prove local–global compatibility (up to a quadratic twist) of Galois representations associated t...
ABSTRACT. In this paper we reinterpret the main results of [8] using the intersection theory of cycl...
Abstract We formulate and prove a local arithmetic Siegel–Weil formula for GSpin Rapo...
In this thesis, two conjectures concerning the Fourier coefficients of Siegel modular forms of degre...
International audienceIn the computation of the intersection cohomology of Shimura varieties, or of ...
This monograph introduces two approaches to studying Siegel modular forms: the classical approach as...
Siegel theta series with harmonic coefficients are vector-valued Siegel modular forms. We use them ...
The theta correspondence has been an important tool in the theory of automorphic forms with plentifu...
We prove the local Kudla–Rapoport conjecture, which is a precise identity between the arithmetic int...
We consider an embedded modular curve in a locally symmetric space M attached to an orthogonal group...
We characterize Siegel cusp forms in the space of Siegel modular forms of large weight k > 2n on any...