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- W2949542939 abstract "We consider the problems of measurable isomorphisms and joinings, measurable centralizers and quotients for certain classes of ergodic group actions on infinite measure spaces. Our main focus is on systems of algebraic origin: actions of lattices and other discrete subgroups on homogeneous spaces G/H where H is a sufficiently rich unimodular subgroup in a semi-simple group G. We also consider actions of discrete subgroups of isometries Isom(X) of a pinched negative curvature space X, acting on the space of horospheres Hor(X). For such systems we prove that the only measurable isomorphisms, joinings, quotients etc. are the obvious algebraic (or geometric) ones. This work was inspired by the previous work of Shalom and Steger, but uses completely different techniques which lead to more general results." @default.
- W2949542939 created "2019-06-27" @default.
- W2949542939 creator A5003460526 @default.
- W2949542939 date "2006-05-10" @default.
- W2949542939 modified "2023-09-23" @default.
- W2949542939 title "Measurable Rigidity of actions on infinite measure homogeneous spaces, II" @default.
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