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Regular version of the site
Of all publications in the section: 5
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Article
Pogrebkov A. American Mathematical Society Translations: Series 2. 2008. Vol. 224. P. 261-269.
Added: Feb 16, 2013
Article
Khoroshkin S. M., Пакуляк С. З. American Mathematical Society Translations: Series 2. 2007. Vol. 221. P. 157-172.
Added: Oct 15, 2012
Article
Gorodentsev A. L., Kuleshov S. American Mathematical Society Translations: Series 2. 2007. Vol. 221. P. 121-146.
Added: Oct 15, 2012
Article
Gorodentsev A. L., Rudakov A. N., Khoroshkin A. American Mathematical Society Translations: Series 2. 2007. Vol. 221. P. 79-120.
Added: Oct 15, 2012
Article
Skripchenko A., Dynnikov I. American Mathematical Society Translations: Series 2. 2014. No. 234. P. 173-199.

It is known that all but finitely many leaves of a measured foliated 2-complex of thin type are quasi-isometric to an infinite tree with at most two topological ends. We show that if the foliation is cooriented, and the associated R-tree is self-similar, then a typical leaf has exactly one topological end. We also construct the first example of a foliated 2-complex of thin type whose typical leaf has exactly two topological ends. ‘Typical’ means that the property holds with probability one in a natural sense. 

 

 

Added: Mar 3, 2014