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Inequalities for permanental processes

Dublin Core		PKP Metadata Items	Metadata for this Document
1.	Title	Title of document	Inequalities for permanental processes
2.	Creator	Author's name, affiliation, country	Nathalie Eisenbaum; CNRS, Université Paris 6
3.	Subject	Discipline(s)
3.	Subject	Keyword(s)	Permanental process, Gaussian process, infinite divisibility, Slepian lemma, concentration inequality.
3.	Subject	Subject classification	60G15; 60E07; 60E15
4.	Description	Abstract	Permanental processes are a natural extension of the definition  of squared Gaussian processes. Each one-dimensional marginal of a permanental process is a squared Gaussian variable, but there is not always a Gaussian structure for the entire process. The interest to better know them is highly motivated by the connection established by Eisenbaum and Kaspi, between the infinitely divisible permanental processes and  the local times of Markov processes. Unfortunately the lack of Gaussian structure for general permanental processes makes their behavior hard to handle. We present here an analogue for infinitely divisible permanental vectors, of some well-known inequalities for Gaussian vectors.
5.	Publisher	Organizing agency, location
6.	Contributor	Sponsor(s)
7.	Date	(YYYY-MM-DD)	2013-11-18
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/2919
10.	Identifier	Digital Object Identifier	10.1214/EJP.v18-2919
11.	Source	Journal/conference title; vol., no. (year)	Electronic Journal of Probability; Vol 18
12.	Language	English=en	en
14.	Coverage	Geo-spatial location, chronological period, research sample (gender, age, etc.)
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