Pages that link to "Item:Q3419210"
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The following pages link to Furstenberg transformations on irrational rotation algebras (Q3419210):
Displaying 19 items.
- A Rokhlin type theorem for simple \(C^{\ast}\)-algebras of finite nuclear dimension (Q265891) (← links)
- \(\mathcal{Z}\)-stability of crossed products by strongly outer actions (Q444623) (← links)
- \({\mathbb{Z}}\)-actions on AH algebras and \({\mathbb{Z}^2}\)-actions on AF algebras (Q982460) (← links)
- Tracial stability for \(C^*\)-algebras (Q1743545) (← links)
- The Rokhlin property and the tracial topological rank (Q1763943) (← links)
- Isomorphism and Morita equivalence classes for crossed products of irrational rotation algebras by cyclic subgroups of \(SL_2(\mathbb{Z})\) (Q1788792) (← links)
- The tracial Rokhlin property for actions of amenable groups on \(C^*\)-algebras (Q1799897) (← links)
- Skew-product dynamical systems for crossed product \(C^\ast \)-algebras and their ergodic properties (Q2038195) (← links)
- Smooth lattice orbits of nilpotent groups and strict comparison of projections (Q2149505) (← links)
- Minimal dynamical systems on the product of the Cantor set and the circle (Q2575357) (← links)
- Classification of homomorphisms and dynamical systems (Q3420293) (← links)
- Tracial Rokhlin property for automorphisms on simple -algebras (Q3528759) (← links)
- CERTAIN APERIODIC AUTOMORPHISMS OF UNITAL SIMPLE PROJECTIONLESS C*-ALGEBRAS (Q3648307) (← links)
- Fourier invariant partially approximating subalgebras of the irrational rotation C*-algebra (Q4465105) (← links)
- Stability of certain relations of three unitaries in C∗-algebras (Q4958320) (← links)
- Ergodic properties of the Anzai skew-product for the non-commutative torus (Q4964766) (← links)
- Rokhlin dimension of ℤm-actions on simple C∗-algebras (Q4975367) (← links)
- The structure of crossed products of irrational rotation algebras by finite subgroups of SL2(ℤ) (Q5306049) (← links)
- Furstenberg transformations on Cartesian products of infinite-dimensional tori (Q5962756) (← links)
