Many nonstationary time series exhibit changes in the trend and seasonality structure, that may be modeled by splitting the time axis into different regimes. We propose multi-regime models where, inside each regime, the trend is linear and seasonality is explained by a Periodic Autoregressivemodel. In addition, for achieving parsimony, we allow season grouping, i.e. seasons may consist of one, two, or more consecutive observations. Identification is obtained by means of a Genetic Algorithm that minimizes an identification criterion.

Battaglia, F., Cucina, D., Rizzo, M. (2018). Generalized periodic autoregressive models for trend and seasonality varying time series. In Book of Short Papers SIS 2018 (pp. 1-8). Pearson.

Generalized periodic autoregressive models for trend and seasonality varying time series

Cucina D.;
2018-01-01

Abstract

Many nonstationary time series exhibit changes in the trend and seasonality structure, that may be modeled by splitting the time axis into different regimes. We propose multi-regime models where, inside each regime, the trend is linear and seasonality is explained by a Periodic Autoregressivemodel. In addition, for achieving parsimony, we allow season grouping, i.e. seasons may consist of one, two, or more consecutive observations. Identification is obtained by means of a Genetic Algorithm that minimizes an identification criterion.
2018
9788891910233
Battaglia, F., Cucina, D., Rizzo, M. (2018). Generalized periodic autoregressive models for trend and seasonality varying time series. In Book of Short Papers SIS 2018 (pp. 1-8). Pearson.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11590/345269
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