About: Manifold indexed fractional fields

Documentation

scienceplus.abes.fr version Bêta

scienceplus.abes.fr | explorer

À propos de : Manifold indexed fractional fields Goto Sponge NotDistinct Permalink

Attributs	Valeurs
type	work Article
Is Part Of	http://hub.abes.fr/edp/periodical/ps/2012/volume_16/issue_2012/w
Subject	Self-similarity manifold General theory of processes Gaussian processes Self-similar processes Special Issue: Spring School Mons Random differential equations and Gaussian fields stochastic fields
Title	Manifold indexed fractional fields
Date	2012-01-01(xsd:dateTime)
has manifestation of work	http://hub.abes.fr/edp/periodical/ps/2012/volume_16/issue_2012/ps110007/m/web http://hub.abes.fr/edp/periodical/ps/2012/volume_16/issue_2012/ps110007/m/print
related by	http://hub.abes.fr/edp/periodical/ps/2012/volume_16/issue_2012/ps110007/authorship/1
Author	Istas, Jacques
Abstract	(Local) self-similarity is a seminal concept, especially for Euclidean random fields. We study in this paper the extension of these notions to manifold indexed fields. We give conditions on the (local) self-similarity index that ensure the existence of fractional fields. Moreover, we explain how to identify the self-similar index. We describe a way of simulating Gaussian fractional fields.
article type	research-article
publisher identifier	ps110007
Date Copyrighted	2012-01-01(xsd:dateTime)
Rights	© EDP Sciences, SMAI, 2012
Rights Holder	EDP Sciences, SMAI
is part of this journal	ESAIM: Probability and Statistics
is primary topic of	http://hub.abes.fr/edp/periodical/ps/2012/volume_16/issue_2012/ps110007/w/record

Alternative Linked Data Documents: ODE Content Formats:

RDF

ODATA

Microdata