Pages that link to "Item:Q646372"

The following pages link to Orbit equivalence, coinduced actions and free products (Q646372):

Displaying 19 items.

• A class of superrigid group von Neumann algebras (Q355137) (← links)
• Stable orbit equivalence of Bernoulli actions of free groups and isomorphism of some of their factor actions (Q391962) (← links)
• Orbit equivalence and Borel reducibility rigidity for profinite actions with spectral gap (Q502148) (← links)
• Group measure space decomposition of \(\text{II}_{1}\) factors and \(\text W^{*}\)-superrigidity (Q607647) (← links)
• A bijection between the adjoint and coadjoint orbits of a semidirect product (Q1733261) (← links)
• Unique Cartan decomposition for \(\mathrm{II}_1\) factors arising from arbitrary actions of free groups (Q2015961) (← links)
• Entropy, Shannon orbit equivalence, and sparse connectivity (Q2049958) (← links)
• New examples of \({W}^\ast\) and \({C}^\ast \)-superrigid groups (Q2111209) (← links)
• Classification of type III Bernoulli crossed products (Q2354368) (← links)
• Orbit equivalence rigidity and bounded cohomology (Q2469634) (← links)
• Groups and dynamics: topology, measure, and Borel structure. Abstracts from the workshop held January 16--22, 2022 (Q2693030) (← links)
• Continuous orbit equivalence rigidity for left-right wreath product actions (Q2700660) (← links)
• Standard orbit factors and entropy-free Vershik equivalence (Q4264434) (← links)
• On measure theoretical analogues of the Takesaki structure theorem for type III factors (Q4519021) (← links)
• Cocycle and orbit equivalence superrigidity for coinduced actions (Q4683846) (← links)
• All properly ergodic Markov chains over a free group are orbit equivalent (Q5236808) (← links)
• W*-superrigidity for wreath products with groups having positive first ℓ²-Betti number (Q5245874) (← links)
• Orbit equivalence rigidity of irreducible actions of right-angled Artin groups (Q5886900) (← links)
• Entropy for actions of free groups under bounded orbit-equivalence (Q6635146) (← links)