Completed
Brownian motion, evolving geometries and entropy formulas - A. Thalmaier - Lecture 01
Class Central Classrooms beta
YouTube videos curated by Class Central.
Classroom Contents
School on Algebraic, Geometric and Probabilistic Aspects of Dynamical Systems and Control Theory
Automatically move to the next video in the Classroom when playback concludes
- 1 Brownian motion, evolving geometries and entropy formulas - A. Thalmaier - Lecture 01
- 2 Brownian motion, evolving geometries and entropy formulas - A. Thalmaier - Lecture 02
- 3 Brownian motion, evolving geometries and entropy formulas - A. Thalmaier - Lecture 03
- 4 Brownian motion, evolving geometries and entropy formulas - A. Thalmaier - Lecture 04
- 5 Symbolic dynamics for low-dimensional systems with positive entropy - Y. Lima - Lecture 01
- 6 Symoblic dynamics for low-dimensional systems with positive entropy - Y. Lima - Lecture 02
- 7 Symoblic dynamics for low-dimensional systems with positive entropy - Y. Lima - Lecture 03
- 8 Symoblic dynamics for low-dimensional systems with positive entropy - Y. Lima - Lecture 04
- 9 Dynamics of group actions on homogeneous spaces - A. Mohammadi - Lecture 01
- 10 Dynamics of group actions on homogeneous spaces - A. Mohammadi - Lecture 02
- 11 Dynamics of group actions on homogeneous spaces - A. Mohammadi - Lecture 03
- 12 Dynamics of group actions on homogeneous spaces - A. Mohammadi - Lecture 03
- 13 Kerov-Vershik method in Pickrell's classification - Y. Qiu - Lecture 01
- 14 Kerov-Vershik method in Pickrell's classification - Y. Qiu - Lecture 02
- 15 Kerov-Vershik method in Pickrell's classification - Y. Qiu - Lecture 03
- 16 Kerov-Vershik method in Pickrell's classification - Y. Qiu - Lecture 04
- 17 Introduction to smooth group actions and rigidity - F. Hertz - Lecture 01
- 18 Introduction to smooth group actions and rigidity - F. Hertz - Lecture 02
- 19 Introduction to smooth group actions and rigidity - F. Hertz - Lecture 03
- 20 Introduction to smooth group actions and rigidity - F. Hertz - Lecture 04
- 21 Cohomological equations for suspension flows over Vershik automorphisms - D. Zubov
- 22 Quantum ergodicity and Benjamini-Schramm convergence of hyperbolic surfaces - T. Sahlsten
- 23 Thermodynamics of the Katok map - Y. Pesin
- 24 Regularity of the drift in negative curvature - F. Ledrappier
- 25 Totally non-free actions and invariant random subgroups - R. Grigorchuk
- 26 Zero entropy subgroups of the mapping class group - K. Parwani
- 27 Toeplitz determinants with merging singularities - I. Krasovsky
- 28 Invariant measures for the actions of infinite classic groups - P. Nikitin
- 29 Rigidity for partially hyperbolic diffeomorphisms - R. Varao
- 30 Limit theorem for interval exchange maps - A. Klimenko
- 31 Equilibrium states for geodesic flow in non-positive curvature - V. Climenhaga
- 32 Random Matrix Theory and Infinite-dimensional Stochastic Differential Equations - H. Osada
- 33 Functional Limit Theorem for the Sine-process - A. Dymov
- 34 Integrability of continuous bundles - K. M. War
- 35 Equilibrium states are determined by their unstable conditionals - P. Carrasco
- 36 Entropy for partially hyperbolic diffeomorphisms with low dimensional center - R. Saghin
- 37 Strong hyperbolicity of high entropy measures - A. Tahzibi
- 38 Counting Techniques - S. Filip - Lecture 04
- 39 Counting Techniques - S. Filip - Lecture 03
- 40 Counting Techniques - S. Filip - Lecture 02
- 41 Counting Techniques - S. Filip - Lecture 01