Publication date

2021-02-21T22:15:20Z

2021-02-21T22:15:20Z

2015-12-13

2021-02-21T22:15:20Z



Abstract

By studying the infinitesimal variations of the Hodge structure and a generalization of the classical Babbage-Enriques-Petri theorem, we prove that the Jacobian variety of a generic element of a codimension k subvariety of Mg is not isogenous to different Jacobian if g > 3k + 4. We extend this result to k = 1, g > 5 by using degeneration methods.

Document Type

Article


Published version

Language

English

Publisher

Foundation Compositio Mathematica

Related items

Reproducció del document publicat a: https://doi.org/10.14231/AG-2016-020

Algebraic Geometry, 2015, vol. 3, num. 4, p. 424-440

https://doi.org/10.14231/AG-2016-020

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Rights

cc-by-nc (c) Marcucci, Valeria et al., 2015

http://creativecommons.org/licenses/by-nc/3.0/es

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