Add to ORKGAlmost isomorphism is an equivalence relation on countable state Markov shifts which provides a strong version of Borel conjugacy; still, for mixing SPR shifts, entropy is a complete invariant of almost isomorphism. In this paper, we establish a class of potentials on countable state Markov shifts whose thermodynamic formalism is respected by almost isomorphism
We give a survey of the entropy theory of interval maps as it can be analyzed using ergodic theory, ...
We develop a relative isomorphism theory for random Bernoulli shifts by showing that any random Bern...
AbstractUsing the marker and filler methods of Keane and Smorodinsky, we prove that entropy is a com...
Almost isomorphism is an equivalence relation on countable state Markov shifts which provides a stro...
Countable state Markov shifts are a natural generalization of the well-known subshifts of finite typ...
version 2: correction of typosExtending work of Hochman, we study the almost-Borel structure, i.e., ...
This thesis consists of two independent chapters. Each chapter has its own detailed introduction ...
In this paper we study ergodic theory of countable Markov shifts. These are dynamical systems define...
A consequence of Ornstein theory is that the infinite entropy flows associated with Poisson processe...
O objetivo desta tese é demonstrar que para um subshift de Markov topologicamente transitivo com alf...
Consider a topologically transitive countable Markov shift $\Sigma$ and a summable Markov potential ...
For any fixed alphabet A, the maximum topological entropy of a Z d subshift with alphabet A is obvio...
First, we study countably piecewise continuous, piecewise monotone interval maps. We establish a nec...
. By a result of F. Hofbauer [11], piecewise monotonic maps of the interval can be identified with ...
AbstractThe isomorphism theorem of Dynkin is definitely an important tool to investigate the problem...
We give a survey of the entropy theory of interval maps as it can be analyzed using ergodic theory, ...
We develop a relative isomorphism theory for random Bernoulli shifts by showing that any random Bern...
AbstractUsing the marker and filler methods of Keane and Smorodinsky, we prove that entropy is a com...
Almost isomorphism is an equivalence relation on countable state Markov shifts which provides a stro...
Countable state Markov shifts are a natural generalization of the well-known subshifts of finite typ...
version 2: correction of typosExtending work of Hochman, we study the almost-Borel structure, i.e., ...
This thesis consists of two independent chapters. Each chapter has its own detailed introduction ...
In this paper we study ergodic theory of countable Markov shifts. These are dynamical systems define...
A consequence of Ornstein theory is that the infinite entropy flows associated with Poisson processe...
O objetivo desta tese é demonstrar que para um subshift de Markov topologicamente transitivo com alf...
Consider a topologically transitive countable Markov shift $\Sigma$ and a summable Markov potential ...
For any fixed alphabet A, the maximum topological entropy of a Z d subshift with alphabet A is obvio...
First, we study countably piecewise continuous, piecewise monotone interval maps. We establish a nec...
. By a result of F. Hofbauer [11], piecewise monotonic maps of the interval can be identified with ...
AbstractThe isomorphism theorem of Dynkin is definitely an important tool to investigate the problem...
We give a survey of the entropy theory of interval maps as it can be analyzed using ergodic theory, ...
We develop a relative isomorphism theory for random Bernoulli shifts by showing that any random Bern...
AbstractUsing the marker and filler methods of Keane and Smorodinsky, we prove that entropy is a com...