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Logarithms and the Topology of the Complement of a Hypersurface

  Published:2005-09-01
 Printed: Sep 2005
  • E. S. Zeron
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Abstract

This paper is devoted to analysing the relation between the logarithm of a non-constant holomorphic polynomial $Q(z)$ and the topology of the complement of the hypersurface defined by $Q(z)=0$.
Keywords: Logarithm, homology groups and periods Logarithm, homology groups and periods
MSC Classifications: 32Q55, 14F45 show english descriptions Topological aspects of complex manifolds
Topological properties
32Q55 - Topological aspects of complex manifolds
14F45 - Topological properties
 

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