A Sequence of Behavior Spaces and the Structure of　Its Convergent Space

IR

Description

type:Article

The concept of behavior spaces introduced by Shiba plays an　important role of systematic investigation of abelian differentials　on an open Riemann surface. A behavior space consists of holomorphic　differentials which satisfy a certain period condition and boundary　behavior. For a Riemann surface of infinite genus, the existence of　behavior spaces with a general period condition is not guaranteed.　For the sake of this thesis we consider a sequence of behavior space　and the convergence. The result is a steppingstone to the thesis.

京都工芸繊維大学　工芸学部研究報告　第５４巻　理工・欧文(2005) pp.31-58

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Details 詳細情報について

  • CRID
    1050845762512624768
  • NII Article ID
    120000794773
  • Web Site
    http://hdl.handle.net/10212/1718
  • Text Lang
    en
  • Article Type
    journal article
  • Data Source
    • IRDB
    • CiNii Articles

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