Topological Equivalence of Flows on Homogeneous Spaces, and Divergence of One-Parameter Subgroups of Lie Groups

DOI10.2307/2000809zbMath0652.58036OpenAlexW4237559788MaRDI QIDQ3797923

Diego M. Benardete

Publication date: 1988

Full work available at URL: https://doi.org/10.2307/2000809

zbMATH Keywords

flowsflows on homogeneous spacesdivergence properties of one- parameter subgroups

Mathematics Subject Classification ID

Dynamics induced by flows and semiflows (37C10) Discrete subgroups of Lie groups (22E40) General properties and structure of real Lie groups (22E15)

Related Items

Topological Equivalence of Foliations of Homogeneous Spaces, A nonlinear extension of the Borel density theorem: Applications to invariance of geometric structures and to smooth orbit equivalence, On the asymptotic geometry of Abelian-by-cyclic groups

Cites Work

• On invariant measures, minimal sets and a lemma of Margulis
• The geometry of cross sections to flows
• Analytic density in Lie groups
• The length spectra as moduli for compact Riemann surfaces
• Rigidity of horocycle flows
• Strong rigidity of Q-rank 1 lattices
• Flows on some three dimensional homogeneous spaces
• Topological Conjugacy of Horocycle Flows
• Ergodic theory in hyperbolic space
• Flows on Homogeneous Spaces: A New Look
• Ergodicity of Flows on Homogeneous Spaces
• Conjugacy properties of affine transformations of nilmanifolds
• Metric Classification of Ergodic Nilflows and Unipotent Affines
• Strong Rigidity of Locally Symmetric Spaces. (AM-78)
• Rigidity of some translations on homogeneous spaces
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