AbstractIt is well known that for any two Bernoulli schemes with a finite number of states and unequal entropies, there exists a finitary homomorphism from the scheme with the larger entropy to the one with smaller entropy. We prove that the average number of coordinates in the larger entropy scheme needed to determine one coordinate in the image point is finite
This paper is a follow up to the authors' recent work on barcode entropy. We study the growth of the...
We give examples showing that the Kolmogorov-Sinai entropy generator theorem is false for both upper...
Using the density matrix renormalization group, we calculated the finite-size corrections of the ent...
AbstractIt is well known that for any two Bernoulli schemes with a finite number of states and unequ...
In 1977, Keane and Smorodinsky showed that there exists a finitary homomorphism from any finite-alph...
In 1977, Keane and Smorodinsky showed that there exists a fini-tary homomorphism from any finite-alp...
In these lectures I shall present some of the ideas and methods used in the proof of the celebrated ...
We study the existence of finitary codings (also called finitary homomorphisms or finitary factor ma...
In 1977, Keane and Smorodinsky [2] proved the existence of a ni-tary homomorphism from any nite stat...
AbstractUsing the marker and filler methods of Keane and Smorodinsky, we prove that entropy is a com...
We study the existence of finitary codings (also called finitary homomorphisms or finitary factor ma...
Abstract What are the conditions on a field theoretic model leading to a finite entanglement entropy...
An entropy was introduced by A. Garsia to study certain infinitely convolved Bernoulli measures (ICB...
Using recent work of Carrand on equilibrium states for the billiard map, and bootstrapping via a "le...
We calculate the entanglement entropy of blocks of size x embedded in a larger system of size L, by ...
This paper is a follow up to the authors' recent work on barcode entropy. We study the growth of the...
We give examples showing that the Kolmogorov-Sinai entropy generator theorem is false for both upper...
Using the density matrix renormalization group, we calculated the finite-size corrections of the ent...
AbstractIt is well known that for any two Bernoulli schemes with a finite number of states and unequ...
In 1977, Keane and Smorodinsky showed that there exists a finitary homomorphism from any finite-alph...
In 1977, Keane and Smorodinsky showed that there exists a fini-tary homomorphism from any finite-alp...
In these lectures I shall present some of the ideas and methods used in the proof of the celebrated ...
We study the existence of finitary codings (also called finitary homomorphisms or finitary factor ma...
In 1977, Keane and Smorodinsky [2] proved the existence of a ni-tary homomorphism from any nite stat...
AbstractUsing the marker and filler methods of Keane and Smorodinsky, we prove that entropy is a com...
We study the existence of finitary codings (also called finitary homomorphisms or finitary factor ma...
Abstract What are the conditions on a field theoretic model leading to a finite entanglement entropy...
An entropy was introduced by A. Garsia to study certain infinitely convolved Bernoulli measures (ICB...
Using recent work of Carrand on equilibrium states for the billiard map, and bootstrapping via a "le...
We calculate the entanglement entropy of blocks of size x embedded in a larger system of size L, by ...
This paper is a follow up to the authors' recent work on barcode entropy. We study the growth of the...
We give examples showing that the Kolmogorov-Sinai entropy generator theorem is false for both upper...
Using the density matrix renormalization group, we calculated the finite-size corrections of the ent...
DOI
Add to ORKG