A bivariate first order autoregressive time series model in exponential variables (BEAR (1))

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Last edited by MARC Bot
August 27, 2021 | History

A bivariate first order autoregressive time series model in exponential variables (BEAR (1))

A simple time series model for bivariate exponential variables having first-order auto-regressive structure is presented. The linear random coefficient difference equation model is an adaptation of the New Exponential Autoregressive model (NEAR (2)). The process is Markovian in the bivariate sense and has correlation structure analogous to that of the Gaussian AR(1) bivariate time series model. The model exhibits a full range of positive correlations and cross-correlations. With some modification in either the innovation or the random coefficients, the model admits some negative values for the cross- correlations. The marginal processes are shown to have correlation structure of ARMA (2,1) models.

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Cover of: A bivariate first order autoregressive time series model in exponential variables (BEAR (1))
A bivariate first order autoregressive time series model in exponential variables (BEAR (1))
1986, Naval Postgraduate School, Available from National Technical Information Service
in English

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Book Details


Edition Notes

Title from cover.

"NPS-55-86-019."

"October 1986."

AD A177 055.

Includes bibliographical references (p. 30-31).

Published in
Monterey, Calif, Springfield, Va
Other Titles
NPS-55-86-019.

The Physical Object

Pagination
32 p.
Number of pages
32

Edition Identifiers

Open Library
OL33116437M
Internet Archive
bivariatefirstor00dewa

Work Identifiers

Work ID
OL24914036W

Source records

Internet Archive item record

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