Algebraicity of Hodge Loci for Variations of Hodge Structure

Cattani, Eduardo et al · American Mathematical Society · 2014

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Author / responsible party

Cattani, Eduardo et al

Publisher

American Mathematical Society

Year

2014

ISSN

0271-4132

ISSN

0271-4132

Language

English

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These notes should be seen as a companion to [8], where thealgebraicity of the loci of Hodge classes is proven without appealing to theHodge conjecture. We give explicit detailed proofs in the case of variationsof Hodge structures over curves and surfaces which, we hope, help clarify thearguments in [8], as well as some generalizations, consequences and conjecturesbased on those results. Fil: Cattani, Eduardo. University of Massachusetts at Amherst. Amherst; Estados Unidos Fil: Kaplan, Aroldo. Consejo Nacional de Investigaciones Científicas y Técnicas. Centro Científico Tecnológico Conicet - Córdoba. Centro de Investigación y Estudios de Matemática. Universidad Nacional de Córdoba. Centro de Investigación y Estudios de Matemática; Argentina

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APA 7

Cattani, E. E. A. (2014). Algebraicity of Hodge Loci for Variations of Hodge Structure. http://hdl.handle.net/11336/32138

MLA

Cattani, Eduardo et al. "Algebraicity of Hodge Loci for Variations of Hodge Structure." 2014. http://hdl.handle.net/11336/32138.

Chicago

Cattani, Eduardo et al. 2014. "Algebraicity of Hodge Loci for Variations of Hodge Structure.". http://hdl.handle.net/11336/32138.

Harvard

Cattani, E. E. A. 2014, Algebraicity of Hodge Loci for Variations of Hodge Structure, American Mathematical Society, available at: http://hdl.handle.net/11336/32138 [Accessed 7 Aug. 2026].

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Title: Algebraicity of Hodge Loci for Variations of Hodge Structure

Author / contributors: Cattani, Eduardo et al

Publisher: American Mathematical Society

Publication year: 2014

ISSN: 0271-4132

ISSN: 0271-4132

Language: English

Subjects

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Hodge; Algebraicity; Cycles; Locus; https://purl.org/becyt/ford/1.1; https://purl.org/becyt/ford/1