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A Large Wiener Sausage from Crumbs.

Dublin Core		PKP Metadata Items	Metadata for this Document
1.	Title	Title of document	A Large Wiener Sausage from Crumbs.
2.	Creator	Author's name, affiliation, country	Omer Angel; Weizmann Institute of Science
2.	Creator	Author's name, affiliation, country	Itai Benjamini; Weizmann Institute of Science
2.	Creator	Author's name, affiliation, country	Yuval Peres; University of California, Berkeley
3.	Subject	Discipline(s)
3.	Subject	Keyword(s)	Brownian motion, capacity, polar set, Wiener sausage.
3.	Subject	Subject classification	60J45, 60J65, 31C15.
4.	Description	Abstract	Let $B(t)$ denote Brownian motion in $R^d$. It is a classical fact that for any Borel set $A$ in $R^d$, the volume $V_1(A)$ of the Wiener sausage $B[0,1]+A$ has nonzero expectation iff $A$ is nonpolar. We show that for any nonpolar $A$, the random variable $V_1(A)$ is unbounded.
5.	Publisher	Organizing agency, location
6.	Contributor	Sponsor(s)
7.	Date	(YYYY-MM-DD)	2000-04-24
8.	Type	Status & genre	Peer-reviewed Article
8.	Type	Type
9.	Format	File format	PDF
10.	Identifier	Uniform Resource Identifier	http://ecp.ejpecp.org/article/view/1019
10.	Identifier	Digital Object Identifier	10.1214/ECP.v5-1019
11.	Source	Journal/conference title; vol., no. (year)	Electronic Communications in Probability; Vol 5
12.	Language	English=en
14.	Coverage	Geo-spatial location, chronological period, research sample (gender, age, etc.)
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