Surfaces with $p_g=q=3$
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Publication:2782656
DOI10.1090/S0002-9947-02-02891-XzbMath1009.14004arXivmath/0104048OpenAlexW1570269818MaRDI QIDQ2782656
Rita Pardini, Christopher Derek Hacon
Publication date: 8 April 2002
Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0104048
Related Items (18)
On threefolds isogenous to a product of curves ⋮ 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 ⋮ Strong generic vanishing and a higher-dimensional Castelnuovo-de Franchis inequality ⋮ MIXED QUASI-ÉTALE QUOTIENTS WITH ARBITRARY SINGULARITIES ⋮ On surfaces with \(p_{g} = q = 2, K^{2} = 5\) and Albanese map of degree 3 ⋮ Fibred algebraic surfaces and commutators in the symplectic group ⋮ On the Degree of the Canonical Map of a Surface of General Type ⋮ Generic vanishing and classification of irregular surfaces in positive characteristics ⋮ A note on surfaces with \(p_{g} = q = 2\) and an irrational fibration ⋮ The classification of isotrivially fibred surfaces with \(p_{g} = q = 2\) ⋮ Monodromy representations and surfaces with maximal Albanese dimension ⋮ On surfaces with pg = 2q – 3 ⋮ ADJOINT LINEAR SYSTEMS ON ALGEBRAIC SURFACES ⋮ Generic vanishing fails for surfaces in positive characteristic ⋮ On the canonical map of surfaces with \(q \geq 6\) ⋮ Some (big) irreducible components of the moduli space of minimal surfaces of general type with \(p_{g} = q = 1\) and \(K^{2} = 4\)
Cites Work
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- On the classification of irregular surfaces of general type with nonbirational bicanonical map
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