We prove measurable Livšic theorems for dynamical systems modelled by Markov towers. Our reguarlity results apply to solutions of cohomological equations posed on Hénon-like mappings and a wide variety of nonuniformly hyperbolic systems. We consider both Hölder cocycles and cocyles with singularities of prescribed order.</p
Abstract. We consider cocycles with negative Lyapunov exponents defined over a hyperbolic dynamical ...
We consider Livsic regularity for Lie group valued cocycles over: a class of piecewise expanding map...
Baake M, Lenz D, Moody RV. Characterization of model sets by dynamical systems. ERGODIC THEORY AND D...
We prove measurable Livsic theorems for dynamical systems modelled by Markov towers. Our regularity ...
Abstract in Undetermined We consider the regularity of measurable solutions $ \chi$ to the cohomolog...
In this article we extend well-known results of Livsic on the regularity of measurable solutions to ...
SIGLEAvailable from British Library Document Supply Centre-DSC:DXN021047 / BLDSC - British Library D...
Abstract. For certain Markov operators T we show that bounded cocycles with respect to T are cobound...
We consider cocycles with negative Lyapunov exponents defined over a hyperbolic dynamical system. It...
. We consider the Livsic cocycle equation, with values in compact Lie groups, and dynamics given by ...
This article presents a detailed treatment of Livschitz theorem for hyperbolic diffeomorphisms. Base...
It is presented and proved a version of Livschitz Theorem for hyperbolic flows pragmatically oriente...
Abstract. Let (An)∞n=1 be a sequence of sets in a probability space (X,B, µ) such that P∞ n=1 µ(An) ...
ABSTRACT. Markov partitions work most efficiently for Anosov systems or for Axiom A systems. However...
Properties of solutions of generic hyperbolic systems with multiple characteristics with microlocall...
Abstract. We consider cocycles with negative Lyapunov exponents defined over a hyperbolic dynamical ...
We consider Livsic regularity for Lie group valued cocycles over: a class of piecewise expanding map...
Baake M, Lenz D, Moody RV. Characterization of model sets by dynamical systems. ERGODIC THEORY AND D...
We prove measurable Livsic theorems for dynamical systems modelled by Markov towers. Our regularity ...
Abstract in Undetermined We consider the regularity of measurable solutions $ \chi$ to the cohomolog...
In this article we extend well-known results of Livsic on the regularity of measurable solutions to ...
SIGLEAvailable from British Library Document Supply Centre-DSC:DXN021047 / BLDSC - British Library D...
Abstract. For certain Markov operators T we show that bounded cocycles with respect to T are cobound...
We consider cocycles with negative Lyapunov exponents defined over a hyperbolic dynamical system. It...
. We consider the Livsic cocycle equation, with values in compact Lie groups, and dynamics given by ...
This article presents a detailed treatment of Livschitz theorem for hyperbolic diffeomorphisms. Base...
It is presented and proved a version of Livschitz Theorem for hyperbolic flows pragmatically oriente...
Abstract. Let (An)∞n=1 be a sequence of sets in a probability space (X,B, µ) such that P∞ n=1 µ(An) ...
ABSTRACT. Markov partitions work most efficiently for Anosov systems or for Axiom A systems. However...
Properties of solutions of generic hyperbolic systems with multiple characteristics with microlocall...
Abstract. We consider cocycles with negative Lyapunov exponents defined over a hyperbolic dynamical ...
We consider Livsic regularity for Lie group valued cocycles over: a class of piecewise expanding map...
Baake M, Lenz D, Moody RV. Characterization of model sets by dynamical systems. ERGODIC THEORY AND D...
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