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Titre: An application of the nonselfadjoint operators theory in the study of stochastic processes
Auteur(s): Abbaoui, Lyazid
Debbi, Latifa
Mots-clés: nonselfadjoint operators
study of stochastic processes
Date de publication: 2004
Editeur: International Journal of Stochastic Analysis
Collection/Numéro: Journal of Applied Mathematics and Stochastic Analysis Volume 2004 (2004), Issue 2;PP. 149-157
Résumé: The theory of operator colligations in Hilbert spaces gives rise to certain models for nonselfadjoint operators, called triangular models. These models generalize the spectral decomposition of selfadjoint operators. In this paper, we use the triangular model to obtain the correlation function (CF) of a nonstationary linearly representable stochastic process for which the corresponding operator is simple, dissipative, nonselfadjoint of rank 1, and has real spectrum. As a generalization, we represent the infinitesimal correlation function (ICF) of a nonhomogeneous linearly representable stochastic field in which at least one of the operators has real spectrum
URI/URL: http://dlibrary.univ-boumerdes.dz:8080/handle/123456789/2277
ISSN: 1048-9533
Collection(s) :Publications Internationales

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