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Intersections of special cycles on the Shimura variety for
-
Ulrich Terstiege
Published/Copyright:
February 22, 2012
Abstract.
We establish a close connection between intersection multiplicities of special cycles on arithmetic models of the Shimura variety for 
and Fourier coefficients of derivatives of certain incoherent Eisenstein series, confirming a conjecture of Kudla and Rapoport.
Received: 2010-07-21
Revised: 2011-10-28
Published Online: 2012-02-22
Published in Print: 2013-11-01
© 2013 by Walter de Gruyter Berlin Boston
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Articles in the same Issue
- Masthead
- A vanishing theorem for characteristic classes of odd-dimensional manifold bundles
- Semi-homogeneous sheaves, Fourier–Mukai transforms and moduli of stable sheaves on abelian surfaces
- Equivariant algebraic cobordism
- Intersections of special cycles on the Shimura variety for
- Opening infinitely many nodes
- Stein neighborhoods of graphs of holomorphic mappings
- Special values of L-functions and the arithmetic of Darmon points
Articles in the same Issue
- Masthead
- A vanishing theorem for characteristic classes of odd-dimensional manifold bundles
- Semi-homogeneous sheaves, Fourier–Mukai transforms and moduli of stable sheaves on abelian surfaces
- Equivariant algebraic cobordism
- Intersections of special cycles on the Shimura variety for
- Opening infinitely many nodes
- Stein neighborhoods of graphs of holomorphic mappings
- Special values of L-functions and the arithmetic of Darmon points
