Add to ORKGAbstract. In this paper we discuss some connections between measurable dynamics and rigidity aspects of group representations and group actions. A new ergodic feature of familiar group boundaries is introduced, and is used to obtain rigidity results for group representations and to prove simplicity of the Lyapunov exponents for some dynamical systems
Abstract. The theory of Lyapunov exponents and methods from ergodic the-ory have been employed by se...
This thesis studies a pair of problems relating rigidity and Lyapunov exponents. In Chapter 2, we st...
Abstract. We generalize the concept of Lyapunov exponent to trans-formations that are not necessaril...
This text is an expanded series of lecture notes based on a 5-hour course given at the workshop enti...
Rigidity theory has its roots in classical theorems of Selberg, Weil, Mostow, Margulis and Furstenbe...
This self-contained monograph presents rigidity theory for a large class of dynamical systems, diffe...
Ideal for researchers in all aspects of dynamical systems and a useful introduction for graduate stu...
Abstract. We revisit Margulis-Zimmer Super-Rigidity and provide some gen-eralizations. In particular...
Abstract. We present some recent rigidity results for von Neumann algebras (II1 factors) and equival...
Abstract. LetM be a compact invariant set contained in a boundary hyperplane of the positive orthant...
This book is a systematic introduction to smooth ergodic theory. The topics discussed include the ge...
Three topics in dynamical systems are discussed. First we deal with cascades and solve two open prob...
. We develop a proper "nonstationary" generalization of the classical theory of normal for...
We study the basic ergodic properties (ergodicity and conservativity) of the action of a subgroup $H...
We study the basic ergodic properties (ergodicity and conservativity) of the action of a subgroup $H...
Abstract. The theory of Lyapunov exponents and methods from ergodic the-ory have been employed by se...
This thesis studies a pair of problems relating rigidity and Lyapunov exponents. In Chapter 2, we st...
Abstract. We generalize the concept of Lyapunov exponent to trans-formations that are not necessaril...
This text is an expanded series of lecture notes based on a 5-hour course given at the workshop enti...
Rigidity theory has its roots in classical theorems of Selberg, Weil, Mostow, Margulis and Furstenbe...
This self-contained monograph presents rigidity theory for a large class of dynamical systems, diffe...
Ideal for researchers in all aspects of dynamical systems and a useful introduction for graduate stu...
Abstract. We revisit Margulis-Zimmer Super-Rigidity and provide some gen-eralizations. In particular...
Abstract. We present some recent rigidity results for von Neumann algebras (II1 factors) and equival...
Abstract. LetM be a compact invariant set contained in a boundary hyperplane of the positive orthant...
This book is a systematic introduction to smooth ergodic theory. The topics discussed include the ge...
Three topics in dynamical systems are discussed. First we deal with cascades and solve two open prob...
. We develop a proper "nonstationary" generalization of the classical theory of normal for...
We study the basic ergodic properties (ergodicity and conservativity) of the action of a subgroup $H...
We study the basic ergodic properties (ergodicity and conservativity) of the action of a subgroup $H...
Abstract. The theory of Lyapunov exponents and methods from ergodic the-ory have been employed by se...
This thesis studies a pair of problems relating rigidity and Lyapunov exponents. In Chapter 2, we st...
Abstract. We generalize the concept of Lyapunov exponent to trans-formations that are not necessaril...