Maximal von Neumann subalgebras arising from maximal subgroups
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Publication:2239333
DOI10.1007/s11425-020-1671-9zbMath1486.46063arXiv1911.10483OpenAlexW2991184563MaRDI QIDQ2239333
Publication date: 3 November 2021
Published in: Science China. Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1911.10483
maximal subgrouphighly transitive actionmaximal subfactormaximal von Neumann subalgebrarigid subalgebra
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Maximal von Neumann subalgebras in type I von Neumann algebras, Triple transitivity, maximal and rigid von Neumann subalgebras, \(C^\ast \)-irreducibility for reduced twisted group \(C^\ast \)-algebras, On invariant von Neumann subalgebras rigidity property
Cites Work
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- Minimal ambient nuclear \(C^\ast\)-algebras
- Highly transitive actions of \(\mathrm{Out}(F_n)\).
- Cantor systems, piecewise translations and simple amenable groups
- Kadison-Kastler stable factors
- Topological full groups of one-sided shifts of finite type
- Transitivity degrees of countable groups and acylindrical hyperbolicity
- Maximal amenable subalgebras of von Neumann algebras associated with hyperbolic groups
- Groups of bounded period with subgroups of prime order
- Group cocycles and the ring of affiliated operators
- Maximal injective subalgebras in factors associated with free groups
- On actions of amenable groups on \(II_ 1\)-factors
- Some rigidity results for non-commutative Bernoulli shifts
- Maximal injective subalgebras of tensor products of free group factors
- Finitely presented wreath products and double coset decompositions.
- Maximal amenable von Neumann subalgebras arising from maximal amenable subgroups
- On a class of II\(_1\) factors with at most one Cartan subalgebra
- Injective envelopes of operator systems
- Maximal subgroups of infinite index in finitely generated linear groups
- Cohomology and extensions of Neumann algebras. I
- Cohomology and extensions of von Neumann algebras. II
- Free products of hyperfinite von Neumann algebras and free dimension
- A Galois correspondence in a von Neumann algebra
- Interpolated free group factors
- Random matrices, amalgamated free products and subfactors of the von Neumann algebra of a free group, of noninteger index
- On ``Problems on von Neumann algebras by R. Kadison, 1967
- Maximal subgroups of groups of intermediate growth
- Palindromic subshifts and simple periodic groups of intermediate growth
- Sharply 2-transitive groups of characteristic 0
- Simple injective subfactors
- On maximal injective subalgebras of factors
- On tensor products of von Neumann algebras
- Highly transitive actions of free products.
- On some decomposition properties for factors of type \(\text{II}_1\)
- On the Bass-Lubotzky question about quotients of hyperbolic groups
- Maximal subgroups and von Neumann subalgebras with the Haagerup property
- Rigidity results for von Neumann algebras arising from mixing extensions of profinite actions of groups on probability spaces
- Schreier graphs of actions of Thompson's group \(F\) on the unit interval and on the Cantor set
- Maximal subgroups of \(\mathrm{SL}(n, \mathbb{Z})\)
- A sharply 2-transitive group without a non-trivial abelian normal subgroup
- The SQ-universality and residual properties of relatively hyperbolic groups.
- Countable primitive groups.
- Highly transitive representations of free products on the natural numbers
- Acylindrically hyperbolic groups
- Highly-transitive actions of surface groups
- Sharply 2-Transitive Linear Groups
- On pairs of finitely generated subgroups in free groups
- The radial masa in a free group factor is maximal injective
- STRUCTURE RESULTS FOR NORMALIZERS OF II1 FACTORS
- On the extensions of finite factors, I
- Relatively hyperbolic groups: intrinsic geometry, algebraic properties, and algorithmic problems
- Property T for von Neumann Algebras
- Highly transitive actions of groups acting on trees
- Most Finitely Generated Permutation Groups are Free
- The Fundamental Group of the Von Neumann Algebra of a Free Group with Infinitely Many Generators is ℝ + \{0}
- Highly Transitive Jordan Representations of Free Products
- A PERMUTATION REPRESENTATION OF A FREE GROUP
- Simple groups of dynamical origin
- Hyperbolically embedded subgroups and rotating families in groups acting on hyperbolic spaces
- On subgroups of R. Thompson’s group $F$
- A class of ${II_1}$ factors with an exotic abelian maximal amenable subalgebra
- Some graphs related to Thompson's group F
- Coset Representations in Free Groups
