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2002•arXiv (Cornell University)Open access

Isotrivially fibred isles in the moduli space of surfaces of general\n type

Martin Möller

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Abstract

We complement Catanese's results on isotrivially fibred surfaces by\ncompletely describing the components containing an isotrivial surface with\nmonodromy group $\\ZZ/2\\ZZ$. We also give an example for deformation equivalent\nisotrivial surfaces with different monodromy group.\n

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We complement Catanese's results on isotrivially fibred surfaces by\ncompletely describing the components containing an isotrivial surface with\nmonodromy group $\\ZZ/2\\ZZ$. We also give an example for deformation equivalent\nisotrivial surfaces with different monodromy group.\n

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Available abstract

We complement Catanese's results on isotrivially fibred surfaces by\ncompletely describing the components containing an isotrivial surface with\nmonodromy group $\\ZZ/2\\ZZ$. We also give an example for deformation equivalent\nisotrivial surfaces with different monodromy group.\n

Key concepts: Monodromy, Fibered knot, Mathematics, Moduli space, Pure mathematics, Type (biology), Group (periodic table), Moduli

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