<abstract xmlns="http://www.w3.org/1999/xhtml"><p> A Γ-correlated process is a stochastic process considered in the context of a complete correlated action {Σ, Η, Γ}. In this note continuous parameter periodically Γ-correlated processes are analyzed, a Gladyshev's type theorem is extended to the {Σ, Η, Γ} case, and some consideration on continuous time parameter harmonizable Γ-correlated processes are made.</p></abstract>

A Γ-correlated process is a stochastic process considered in the context of a complete correlated action {Σ, Η, Γ}. In this note continuous parameter periodically Γ-correlated processes are analyzed, a Gladyshev's type theorem is extended to the {Σ, Η, Γ} case, and some consideration on continuous time parameter harmonizable Γ-correlated processes are made.

Notes on Continuous Parameter Periodically Γ-Correlated Processes

Romanian Academy Institute of Mathematics "Simion Stoilow" P.O.Box 1-764, 014700 Bucharest Romania

Annals of West University of Timisoara - Mathematics and Computer Science

{"article-title":"Notes on Continuous Parameter Periodically Γ-Correlated Processes"}

A Γ-correlated process is a stochastic process considered in the context of a complete correlated action {Σ, Η, Γ}. In this note continuous parameter...

Notes on Continuous Parameter Periodically Γ-Correlated Processes

Online veröffentlicht: 22. Nov. 2012

Seitenbereich: 115 - 125

DOI: https://doi.org/10.2478/v10324-012-0010-7

Schlüsselwörter
Complete correlated actions, continuous time periodically Γ-correlated processes, semispectral measures, harmonizability.

This content is open access.

Notes on Continuous Parameter Periodically Γ-Correlated Processes

Online veröffentlicht: 22. Nov. 2012

Seitenbereich: 115 - 125

DOI: https://doi.org/10.2478/v10324-012-0010-7

SchlüsselwörterComplete correlated actions, continuous time periodically Γ-correlated processes, semispectral measures, harmonizability.

This content is open access.

Schlüsselwörter
Complete correlated actions, continuous time periodically Γ-correlated processes, semispectral measures, harmonizability.