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20032018
most citedOn the Cohomology of Actions of Groups by Bernoulli Shifts

9 citations · 26 across the 6 of their papers we have counts for

collaborators

6 papers

math.OA2018

On the vanishing cohomology problem for cocycle actions of groups on II factors

Sorin Popa

We prove that any free cocycle action of a countable amenable group on any II factor can be perturbed by inner automorphisms to a genuine action. This {\em vanishing co…

math.GR2005★ 4 cited

Cocycle and Orbit Equivalence Superrigidity for Malleable Actions of w-Rigid Groups

Sorin Popa

We prove that if a countable discrete group is {\it w-rigid}, i.e. it contains an infinite normal subgroup with the relative property (T) (e.g. $Γ= SL(2,\Bbb Z) \ltimes \Bb…

math.OA2004★ 7 cited

Some computations of 1-cohomology groups and construction of non orbit equivalent actions

Sorin Popa

For each group having an infinite normal subgroup with the relative property (T) (for instance where is infinite with property (T) and is arbitrary), a…

math.OA2004

Strong rigidity of II factors arising from malleable actions of w-rigid groups, II

Sorin Popa

We prove that any isomorphism of group measure space II factors, , , with containi…

math.OA2003★ 9 cited

On the Cohomology of Actions of Groups by Bernoulli Shifts

Sorin Popa, Roman Sasyk

We prove that if is a countable, discrete group having infinite, normal subgroups with the relative property (T), then the Bernoulli shift action of on ${\underset g \in G…

math.OA2003★ 6 cited

Strong Rigidity of II Factors Arising from Malleable Actions of w-Rigid Groups, I

Sorin Popa

We consider cross-product II factors , with discrete ICC groups that contain infinite normal subgroups with the relative property (T) and $σ: G \to {\text…