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Random walks on infinite self-similar graphs

Dublin Core		PKP Metadata Items	Metadata for this Document
1.	Title	Title of document	Random walks on infinite self-similar graphs
2.	Creator	Author's name, affiliation, country	Jörg Neunhäuserer; TFH Berlin
3.	Subject	Discipline(s)
3.	Subject	Keyword(s)	random walk ; graph
3.	Subject	Subject classification	Primary 37A35, 05C05 Secondary 37A50, 37A45,
4.	Description	Abstract	We introduce a class of rooted infinite self-similar graphs containing the well known Fibonacci graph and graphs associated with Pisot numbers. We consider directed random walks on these graphs and study their entropy and their limit measures. We prove that every infinite self-similar graph has a random walk of full entropy and that the limit measures of this random walks are absolutely continuous.
5.	Publisher	Organizing agency, location
6.	Contributor	Sponsor(s)
7.	Date	(YYYY-MM-DD)	2007-10-15
8.	Type	Status & genre	Peer-reviewed Article
8.	Type	Type
9.	Format	File format	PDF
10.	Identifier	Uniform Resource Identifier	http://ejp.ejpecp.org/article/view/448
10.	Identifier	Digital Object Identifier	10.1214/EJP.v12-448
11.	Source	Journal/conference title; vol., no. (year)	Electronic Journal of Probability; Vol 12
12.	Language	English=en
14.	Coverage	Geo-spatial location, chronological period, research sample (gender, age, etc.)
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