Which Bernoulli measures are good measures?

Ethan Akin, et al. "Which Bernoulli measures are good measures?." Colloquium Mathematicae 110.2 (2008): 243-291. <http://eudml.org/doc/283691>.

@article{EthanAkin2008,
abstract = {For measures on a Cantor space, the demand that the measure be "good" is a useful homogeneity condition. We examine the question of when a Bernoulli measure on the sequence space for an alphabet of size n is good. Complete answers are given for the n = 2 cases and the rational cases. Partial results are obtained for the general cases.},
author = {Ethan Akin, Randall Dougherty, R. Daniel Mauldin, Andrew Yingst},
journal = {Colloquium Mathematicae},
keywords = {Bernoulli measure; Cantor space measure; clopen values set; uniquely ergodic},
language = {eng},
number = {2},
pages = {243-291},
title = {Which Bernoulli measures are good measures?},
url = {http://eudml.org/doc/283691},
volume = {110},
year = {2008},
}

TY - JOUR
AU - Ethan Akin
AU - Randall Dougherty
AU - R. Daniel Mauldin
AU - Andrew Yingst
TI - Which Bernoulli measures are good measures?
JO - Colloquium Mathematicae
PY - 2008
VL - 110
IS - 2
SP - 243
EP - 291
AB - For measures on a Cantor space, the demand that the measure be "good" is a useful homogeneity condition. We examine the question of when a Bernoulli measure on the sequence space for an alphabet of size n is good. Complete answers are given for the n = 2 cases and the rational cases. Partial results are obtained for the general cases.
LA - eng
KW - Bernoulli measure; Cantor space measure; clopen values set; uniquely ergodic
UR - http://eudml.org/doc/283691
ER -