Hardy classes on infinitely connected Riemann surfaces

Author(s)

• 荷見, 守助 ハスミ, モリスケ

Bibliographic Information

Hardy classes on infinitely connected Riemann surfaces

Morisuke Hasumi

（Lecture notes in mathematics, 1027）

Springer-Verlag, 1983

• : gw
• : us

Note

Bibliography: p. [272]-275

Includes indexes

Description and Table of Contents

Table of Contents

Theory of Riemann surfaces: A quick review.- Multiplicative analytic functions.- Martin compactification.- Hardy classes.- Riemann surfaces of Parreau-Widom type.- Green lines.- Cauchy theorems.- Shift-invariant subspaces.- Characterization of surfaces of Parreau-Widom type.- Examples of surfaces of Parreau-Widom type.- Classification of plane regions.

by "Nielsen BookData"

Details

• NCID: BA04012537
• ISBN:
  • 3540127291
  • 0387127291
• LCCN: 83019603
• Country Code: gw
• Title Language Code: eng
• Text Language Code: eng
• Place of Publication: Berlin ; New York
• Pages/Volumes: xii, 280 p.
• Size: 25 cm
• Classification:
  • LCC : QA3
  • LCC : QA333
  • DC19 : 510 s
  • DC19 : 515/.223
• Subject Headings:
  • LCSH : Riemann surfaces
  • LCSH : Hardy classes
• Parent Bibliography ID:
  • BA00146586