Kapitel
Lizenziert
Nicht lizenziert
Erfordert eine Authentifizierung
Mixing Automorphisms which are Markov Quasi-Equivalent but not Weakly Isomorphic
-
Krzysztof Frączek
Sie haben derzeit keinen Zugang zu diesem Inhalt.
Sie haben derzeit keinen Zugang zu diesem Inhalt.
Kapitel in diesem Buch
- Frontmatter i
- Preface v
- Contents vii
- Furstenberg Fractals 1
- A Survey of the Return Times Theorem 19
- Characterizations of Distal and Equicontinuous Extensions 59
- Averages Along the Squares on the Torus 67
- Stepped Hyperplane and Extension of the Three Distance Theorem 81
- Remarks on Step Cocycles over Rotations, Centralizers and Coboundaries 93
- Hamilton’s Theorem for Smooth Lie Group Actions 117
- Mixing Automorphisms which are Markov Quasi-Equivalent but not Weakly Isomorphic 129
- On the Strong Convolution Singularity Property 139
- Fractal Geometry of Non-Uniformly Hyperbolic Horseshoes 197
- Adic Flows, Transversal Flows, and Horocycle Flows 241
- Uniform Rigidity Sequences for Topologically WeaklyMixing Homeomorphisms 261
Kapitel in diesem Buch
- Frontmatter i
- Preface v
- Contents vii
- Furstenberg Fractals 1
- A Survey of the Return Times Theorem 19
- Characterizations of Distal and Equicontinuous Extensions 59
- Averages Along the Squares on the Torus 67
- Stepped Hyperplane and Extension of the Three Distance Theorem 81
- Remarks on Step Cocycles over Rotations, Centralizers and Coboundaries 93
- Hamilton’s Theorem for Smooth Lie Group Actions 117
- Mixing Automorphisms which are Markov Quasi-Equivalent but not Weakly Isomorphic 129
- On the Strong Convolution Singularity Property 139
- Fractal Geometry of Non-Uniformly Hyperbolic Horseshoes 197
- Adic Flows, Transversal Flows, and Horocycle Flows 241
- Uniform Rigidity Sequences for Topologically WeaklyMixing Homeomorphisms 261
