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  4. Towards a maximal completion of a period map
 
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Towards a maximal completion of a period map

Date
2021-02-11
Author(s)
Griffiths, Phillip
Green, Mark
Robles, Colleen
URI
https://albert.ias.edu/20.500.12111/7937
Abstract
The motivation behind this work is to construct a "Hodge theoretically maximal" completion of a period map. This is done up to finite data (we work with the Stein factorization of the period map). The image of the extension is a Moishezon variety that compactifies a finite cover of the image of the period map.
Subjects
Hodge theory
period mapping
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Griffiths_Towards a maximal completion of a period map_2021.pdf

Description
paper
Size

449.06 KB

Format

Adobe PDF

Checksum (MD5)

db378552f8bda2c89964ae2fd71bb0b9

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