Zero cycles on surfaces with $p_g = 0$

S. Bloch; A. Kas; D. Lieberman

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Rational Equivalence of 0-Cycles on Some Surfaces of General Type with pg = 0.

H. Inose, M. Mizukami (1979)

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Rational equivalence of zero cycles for some more surfaces with pg = 0.

Rebecca Barlow (1985)

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Algebraic varieties of dimension three whose hyperplane sections are Enriques surfaces

A. Conte, J. P. Murre (1985)

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Canonical models of surfaces of general type

Enrico Bombieri (1973)

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A note on a theorem of Xiao Gang.

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In 1985 Xiao Gang proved that the bicanonical surface of a complex surface S of general type with p2(S) > 2 is not composed of a pencil. In this note a new proof of this theorem is presented.

Complex Hyperbolic Surfaces of Abelian Type

Holzapfel, R. (2004)

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2000 Mathematics Subject Classification: 11G15, 11G18, 14H52, 14J25, 32L07. We call a complex (quasiprojective) surface of hyperbolic type, iff – after removing finitely many points and/or curves – the universal cover is the complex two-dimensional unit ball. We characterize abelian surfaces which have a birational transform of hyperbolic type by the existence of a reduced divisor with only elliptic curve components and maximal singularity rate (equal to 4). We discover a...

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Kapil Paranjape (1988)

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Rational surfaces over perfect fields (résumé anglais)

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Equations defining reducible Kummer surfaces in ℙ⁵

Tomasz Szemberg (1996)

Annales Polonici Mathematici

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Principally polarized abelian surfaces are the Jacobians of smooth genus 2 curves or of stable genus 2 curves of special type. In [S] we studied equations describing Kummer surfaces in the case of an irreducible principal polarization on the abelian surface. The aim of this note is to give a treatment of the second case. We describe intermediate Kummer surfaces coming from abelian surfaces carrying a product principal polarization. In Proposition 12 we give explicit equations of these...

Displaying similar documents to “Zero cycles on surfaces with p g = 0 ”

Displaying similar documents to “Zero cycles on surfaces with $p_{g} = 0$ ”