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- W2963816462 abstract "We prove cocycle and orbit equivalence superrigidity for lattices in SL(n;R) acting linearly on R n , as well as acting projectively on certain ag manifolds, including the real projective space. The proof combines operator algebraic techniques with the property (T) in the sense of Zimmer for the action SL(n;Z) y R n , n 4. We also show that the restriction of the orbit equivalence relationR(SL(n;Z) y R n ) to a subset of nite Lebesgue measure, provides a II 1 equivalence relation with property (T) and yet fundamental group equal to R+." @default.
- W2963816462 created "2019-07-30" @default.
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- W2963816462 date "2008-10-20" @default.
- W2963816462 modified "2023-09-25" @default.
- W2963816462 title "Cocycle and orbit superrigidity for lattices in SL(n,R) acting on homogeneous spaces" @default.
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