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Limits in Hodge Theory

Author(s)
Griffiths, Phillip
URI
https://albert.ias.edu/20.500.12111/7980
Abstract
Almost all of the deep results in Hodge theory and its applications to algebraic geometry require understanding the limits in a family of Hodge structures. In the literature the proofs of these results frequently use the consequences of the analysis of the singularities acquired in a degenerating family of Hodge structures; that analysis itself is treated as a "black box." In these lectures an attempt will be made to give an informal introduction to the subject of limits of Hodge structures and to explain some of the essential ideas of the proofs. One additional topic not yet in the literature that we will discuss is the geometric interpretation of the extension data in limiting mixed Hodge structures and its use in moduli questions.
Subjects
Hodge theory
algebraic geometry
moduli
Hodge structures
Description
Lecture series at the University of Miami in Spring 2022.
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Griffiths_Limits in Hodge Theory_2022.pdf

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Lecture Slides
Size

522.05 KB

Format

Adobe PDF

Checksum (MD5)

74fd99d3c6fec4dc259a649302a39861

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