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MEASURABLE RIGIDITY OF ALGEBRAIC ZD-ACTIONS - UNIVIE.AC.AT
Actions with completely positive entropy and irreducible actions lie at opposite ends of the spectrum of ergodic algebraic Zd-actions. …
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INTRODUCTION HOMOCLINIC POINTS OF ALGEBRA - UNIVIE.AC.AT
1. Introduction An algebraic Zd-action is an action of Zd by (continuous) automorphisms of a compact abelian group. The dynamics of …
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INTRODUCTION - MAT.UNIVIE.AC.AT
on a compact abelian group X is a Zd-action by automorphisms of X such that every closed, -invariant subgroup Y ( X is nite. We …
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KLAUS SCHMIDT - MAT.UNIVIE.AC.AT
Daniel J. Rudolph and Klaus Schmidt, Almost block independence and Bernoullicity of Zd-actions by automorphisms of compact …
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INTRODUCTION - UNIVIE.AC.AT
Introduction TAIL-FIELDS OF PRODUCTS OF RANDOM VARIABLES AND ERGODIC EQUIVALENCE RELATIONS KLAUS …
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ALGEBRAIC CODING OF EXPANSIVE GROUP …
`1(Z; Z) such that the restriction of to V is surjective and almost one-to-one. In the special case where is a hyperbolic toral …
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ALGEBRAIC ZD-ACTIONS ON ZERO-DIMENSIONAL …
In 1978 Ledrappier [15] gave a simple example of a mixing algebraic \(\mathbb{Z}^2\)-action on a compact zero-dimensional abelian …
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EXPANSIVE ALGEBRAIC ACTIONS OF DISCRETE …
ABSTRACT. We prove an entropy formula for certain expansive actions of a countable discrete residually finite group \(\Gamma\) by …
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KLAUS SCHMIDT'S HOME PAGE
Klaus Schmidt Room 01.127, Department of Mathematics, University of Vienna Oskar-Morgenstern-Platz 1, A-1090 Vienna, Austria …
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HOMOCLINIC POINTS AND ISOMORPHISM RIGIDITY
1and X 2, respectively. On the positive side it was shown in [3] that, for d>1, every measurable conjugacy between expansive and …
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RIGIDITY OF MEASURABLE STRUCTURE FOR Z {ACTIONS …
Abstract. We show that for certain classes of actions of Zd; d 2, by automorphisms of the torus any measurable conjugacy has to be …
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