September 2023 Wall crossing for moduli of stable log pairs
Kenneth Ascher, Dori Bejleri, Giovanni Inchiostro, Zsolt Patakfalvi
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Ann. of Math. (2) 198(2): 825-866 (September 2023). DOI: 10.4007/annals.2023.198.2.7

Abstract

We prove, under suitable conditions, that there exist wall-crossing and reduction morphisms for moduli spaces of stable log pairs in all dimensions as one varies the coefficients of the divisor.

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Kenneth Ascher. Dori Bejleri. Giovanni Inchiostro. Zsolt Patakfalvi. "Wall crossing for moduli of stable log pairs." Ann. of Math. (2) 198 (2) 825 - 866, September 2023. https://doi.org/10.4007/annals.2023.198.2.7

Information

Published: September 2023
First available in Project Euclid: 31 August 2023

Digital Object Identifier: 10.4007/annals.2023.198.2.7

Subjects:
Primary: 14E30 , 14J10 , 14J17

Keywords: minimal model program , moduli spaces , varieties of log general type

Rights: Copyright © 2023 Department of Mathematics, Princeton University

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Vol.198 • No. 2 • September 2023
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