Surfaces with pg = q = 2, K2 = 6, and Albanese Map of Degree 2

DOI10.4153/CJM-2012-007-0zbMath1258.14045arXiv1105.4983MaRDI QIDQ4907628

Matteo Penegini, Francesco Polizzi

Publication date: 4 February 2013

Published in: Canadian Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1105.4983

zbMATH Keywords

Albanese mapsurface of general typeabelian surfaceAlbanese map surface of general type

Mathematics Subject Classification ID

Families, moduli, classification: algebraic theory (14J10) Surfaces of general type (14J29)

Related Items (9)

Characterization of products of theta divisors ⋮ A note on a family of surfaces with \(p_g=q=2\) and \(K^2=7\) ⋮ A new family of surfaces with p _g =q =2 and K ² =6 whose Albanese map has degree 4 ⋮ On surfaces with \(p_{g} = q = 2, K^{2} = 5\) and Albanese map of degree 3 ⋮ Topological methods in moduli theory ⋮ Quotients of the square of a curve by a mixed action, further quotients and Albanese morphisms ⋮ A note on surfaces with \(p_{g} = q = 2\) and an irrational fibration ⋮ Monodromy representations and surfaces with maximal Albanese dimension ⋮ On the cohomology of surfaces with $p_g = q = 2$ and maximal Albanese dimension

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