Portugaliae Mathematica
SPSUPINO, PAOLA
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Abstract
Let S be a surface of general type with not birational bicanonical map \nand that does not contain a pencil of genus 2 curves. If K^2_S= 8, p_g(S) = 4 and q(S) = 0 \nthen S can be given as double cover of a quadric surface. We show that its moduli space \nis generically smooth of dimension 38, and single out an open subset. Note that for these \nsurfaces h2(S; TS) is not zero.
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Authors
1- SPSUPINO, PAOLACorresponding
Topics & keywords
Topics
Keywords
- Mathematics
- Moduli space
- Pencil (optics)
- Dimension (graph theory)
- Quadric
- Cover (algebra)
- Pure mathematics
- Genus
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