First cohomology of Anosov actions of higher rank abelian groups and applications to rigidity
Anatole Katok, Ralph J. Spatzier (1994)
Publications Mathématiques de l'IHÉS
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Displaying similar documents to “Smooth classification of Cartan actions of higher rank semisimple Lie groups and their lattices.”
First cohomology of Anosov actions of higher rank abelian groups and applications to rigidity
Topological superrigidity and Anosov actions of lattices
R. Feres, F. Labourie (1998)
Annales scientifiques de l'École Normale Supérieure
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Orbit equivalence rigidity.
Furman, Alex (1999)
Annals of Mathematics. Second Series
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Topological conjugacy of locally free actions on -manifolds
David C. Tischler, Rosamond W. Tischler (1974)
Annales de l'institut Fourier
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For actions as in the title we associate a collection of rotation numbers. If one of them is sufficiently irrational then the action is conjugate (as an action) to either a linear action on a torus or to an action on a principal bundle over with orbits.
Volume preserving actions of lattices in semisimple groups on compact manifolds
Robert Zimmer (1984)
Publications Mathématiques de l'IHÉS
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Manifolds which admit actions
Gilles Chatelet, Harold Rosenberg (1974)
Publications Mathématiques de l'IHÉS
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The density problem for infinite dimensional group actions
S. Klimek, W. Kondracki, W. Oledzki, P. Sadowski (1988)
Compositio Mathematica
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Subgroups of continuous groups acting differentiably on the half-line
Joseph F. Plante (1984)
Annales de l'institut Fourier
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We consider groups of diffeomorphisms of the closed half-line which fix only the end point. When the group is a Lie group it is isomorphic to a subgroup of the affine group. On the other hand, when the group is isomorphic to a discrete subgroup of a solvable Lie group it is topologically equivalent to a subgroup of the affine group.