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On arithmetic Zariski pairs in degree 6
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Ichiro Shimada
Veröffentlicht/Copyright:
21. Mai 2008
Abstract
We define a topological invariant of complex projective plane curves. As an application, we present new examples of arithmetic Zariski pairs.
Received: 2006-12-04
Revised: 2007-03-03
Published Online: 2008-05-21
Published in Print: 2008-April
© de Gruyter 2008
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Artikel in diesem Heft
- A Kantor family admitting a normal F-factor constitutes a p-group
- Planar compact sets whose intersections are starshaped via orthogonally convex paths
- An improvement of a theorem of Van de Ven
- Quadratic modules of polynomials in two variables
- On arithmetic Zariski pairs in degree 6
- Ample vector bundles with zero loci of small Δ-genera
- Defect and Hodge numbers of hypersurfaces
- On rational maps from a general surface in to surfaces of general type
- Location of radial centres of convex bodies
Artikel in diesem Heft
- A Kantor family admitting a normal F-factor constitutes a p-group
- Planar compact sets whose intersections are starshaped via orthogonally convex paths
- An improvement of a theorem of Van de Ven
- Quadratic modules of polynomials in two variables
- On arithmetic Zariski pairs in degree 6
- Ample vector bundles with zero loci of small Δ-genera
- Defect and Hodge numbers of hypersurfaces
- On rational maps from a general surface in to surfaces of general type
- Location of radial centres of convex bodies