Hodge numbers from Picard-Fuchs equations

Given a variation of Hodge structure over P 1 with Hodge numbers (1, 1, . . . , 1), we show how to compute the degrees of the Deligne extension of its Hodge bundles, following Eskin–Kontsevich–M¨oller–Zorich, by using the local exponents of the corresponding Picard–Fuchs equation. This allows us to...

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Bibliographic Details

Main Authors:	Charles F. Doran, Andrew Harder, Alan Thompson
Format:	Default Article
Published:	2017
Subjects:	Other mathematical sciences not elsewhere classified Variation of Hodge structures Calabi–Yau manifolds Mathematical Sciences not elsewhere classified
Online Access:	https://hdl.handle.net/2134/34898
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