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Intersections of Hirzebruch–Zagier Divisors and CM Cycles by Benjamin Howard
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Intersections of Hirzebruch–Zagier Divisors and CM Cycles

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Description

This monograph treats one case of a series of conjectures by S. Kudla, whose goal is to show that Fourier of Eisenstein series encode information about the Arakelov intersection theory of special cycles on Shimura varieties of orthogonal and unitary type. Here, the Eisenstein series is a Hilbert modular form of weight one over a real quadratic field, the Shimura variety is a classical Hilbert modular surface, and the special cycles are complex multiplication points and the Hirzebruch-Zagier divisors. By developing new techniques in deformation theory, the authors successfully compute the Arakelov intersection multiplicities of these divisors, and show that they agree with the Fourier coefficients of derivatives of Eisenstein series.
Release date NZ
January 6th, 2012
Audience
  • Professional & Vocational
Illustrations
VIII, 140 p.
Pages
140
Dimensions
156x234x8
ISBN-13
9783642239786
Product ID
18400408

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