On the period map for surfaces with \(K^ 2_ S=2\), \(p_ g=1\), \(q=0\) and torsion \({\mathbb{Z}}/2{\mathbb{Z}}\)

DOI10.1215/S0012-7094-83-05026-3zbMath0549.14005OpenAlexW1517237807MaRDI QIDQ800434

N. E. Zubov

Publication date: 1983

Published in: Duke Mathematical Journal (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1215/s0012-7094-83-05026-3

zbMATH Keywords

counter-examples to the global Torelli problemgeneral fibre of the period map

Mathematics Subject Classification ID

Period matrices, variation of Hodge structure; degenerations (32G20) Transcendental methods, Hodge theory (algebro-geometric aspects) (14C30) Special surfaces (14J25) Transcendental methods of algebraic geometry (complex-analytic aspects) (32J25)

Related Items (1)

Infinitesimal Torelli theorem for surfaces of general type with certain invariants

Cites Work

• Unnamed Item
• Unnamed Item
• Canonical models of surfaces of general type
• Periods of Integrals on Algebraic Manifolds, I. (Construction and Properties of the Modular Varieties)
• Periods of Integrals on Algebraic Manifolds, II: (Local Study of the Period Mapping)

This page was built for publication: On the period map for surfaces with \(K^ 2_ S=2\), \(p_ g=1\), \(q=0\) and torsion \({\mathbb{Z}}/2{\mathbb{Z}}\)