A descriptive version of Ambrose's representation theorem for flows

DOI10.1007/BF02863630zbMath0669.28008MaRDI QIDQ1118713

V. M. Wagh

Publication date: 1988

Published in: Proceedings of the Indian Academy of Sciences. Mathematical Sciences (Search for Journal in Brave)

zbMATH Keywords

flow under a functionAmbrose representation theorem for flowsergodic theory on measure spacesergodic theory without measurejointly measurable flow

Mathematics Subject Classification ID

One-parameter continuous families of measure-preserving transformations (28D10)

Related Items

Descriptive Kakutani equivalence ⋮ Symbolic extensions and uniform generators for topological regular flows ⋮ The classification of hypersmooth Borel equivalence relations ⋮ Countable Sections for Locally Compact Group Actions. II ⋮ The Structure of Hyperfinite Borel Equivalence Relations ⋮ Regular cross sections of Borel flows ⋮ Borel actions of Polish groups ⋮ On orbit equivalence of Borel automorphisms

Cites Work

• Measurable group actions are essentially Borel actions
• Darstellungssätze für Strömungen und Halbströmungen. II
• Measurable dynamics
• Kolmogorov Automorphisms on Homogeneous Spaces
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