Which Bernoulli measures are good measures?
Ethan Akin ; Randall Dougherty ; R. Daniel Mauldin ; Andrew Yingst
Colloquium Mathematicae, Tome 111 (2008), p. 243-291 / Harvested from The Polish Digital Mathematics Library
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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.

Publié le : 2008-01-01
EUDML-ID : urn:eudml:doc:283691 
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Ethan Akin; Randall Dougherty; R. Daniel Mauldin; Andrew Yingst. Which Bernoulli measures are good measures?. Colloquium Mathematicae, Tome 111 (2008) pp. 243-291. http://gdmltest.u-ga.fr/item/bwmeta1.element.bwnjournal-article-doi-10_4064-cm110-2-2/