On a class of II1 factors with at most one Cartan subalgebra, II
By Nathanial P. Brown Narutaka Ozawa, Sorin Popa. 2010
123 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/ca2b1e4d082d581e28396288d9bbe56c83154cb0
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In Algebra and Number Theory
In Geometry and Topology
In Mathematical Physics
Citations in the corpus
- Strong solidity of group factors from lattices in SO(n,1) and SU(n,1) (2010, methodology): “CES IN SO(n,1) AND SU(n,1) THOMAS SINCLAIR Abstract. We show that the group factors LΓ, where Γ is an ICC lattice in either SO(n,1) or SU(n,1), n≥ 2, are strongly solid in the sense of Ozawa and Popa [13]. This strengthens a result of Ozawa and Popa [14] showing that these factors do not have Cartan”
- Approximation properties and absence of Cartan subalgebra for free Araki-Woods factors (2010, unknown): “The proof of Theorems B and D is a combination of ideas and techniques of [6, 23, 18, 27, 28] and rely on Theorem A.”