article · Ife Journal of Science · 2016
On the performance of autoregressive moving average polynomial distributed Lag model
Ojo, JF, Aiyebutaju, MO
Cited by 0Abstract and details only
Abstract
This study focused on the performance of Autoregressive Moving Average Polynomial Distributed Lag Model among all other distributed lag models. Four models were considered; Distributed Lag (DL) model, Polynomial Distributed Lag (PDL) model, Autoregressive Polynomial Distributed Lag (ARPDL) model and Autoregressive Moving Average Polynomial Distributed Lag (ARMAPDL) model. The parameters of these models were estimated using least squares and Newton Raphson iterative methods. To determine the order of the models, Akaike Information Criterion (AIC) and Bayesian Information Criterion (BIC) were used. To determine the best model, the residual variances attached to these models were studied and the model with the minimum residual variance was considered to perform better than others. Using numerical example, DL, PDL, ARPDL and ARMAPDL models were fitted. Autoregressive Moving Average Polynomial Distributed Lag Model (ARMAPDL) model performed better than the other models.Keywords: Distributed Lag Model, Selection Criterion, Parameter Estimation, Residual Variance.
Cite this paper
Ojo, J., & Aiyebutaju, M. (2016). On the performance of autoregressive moving average polynomial distributed Lag model. Ife Journal of Science.
Ojo, JF, and MO Aiyebutaju. “On the performance of autoregressive moving average polynomial distributed Lag model.” Ife Journal of Science, 2016.
Ojo, JF, and MO Aiyebutaju. 2016. “On the performance of autoregressive moving average polynomial distributed Lag model.” Ife Journal of Science.
Ojo, J. and Aiyebutaju, M. (2016) ‘On the performance of autoregressive moving average polynomial distributed Lag model’, Ife Journal of Science.
@article{ojo2016performance,
title = {{On the performance of autoregressive moving average polynomial distributed Lag model}},
author = {Ojo, JF and Aiyebutaju, MO},
journal = {Ife Journal of Science},
year = {2016}
}Made from the index record. Check names, capitalisation and page numbers against the paper. Need another style? AI for Research has over 10,000.
Related papers
On fitting distributed lag models subject to polynomial restrictions
Marcello Pagano, Michael J. Hartley · Journal of Econometrics · 1981
Cited by 44
dLagM: An R package for distributed lag models and ARDL bounds testing
Haydar Demirhan · PLoS ONE · 2020
Cited by 70Open access
The polynomial distributed lag revisited
Timo Teräsvirta Y · Empirical Economics · 1980
Cited by 9
From the Help Desk: Polynomial Distributed Lag Models
Allen McDowell · The Stata Journal Promoting communications on statistics and Stata · 2004
Cited by 14Open access
Rational and polynomial lags
Adrian Pagan · Journal of Econometrics · 1978
Cited by 8
Selecting the Optimal Order of Polynomial in the Almon Distributed Lag
Takeshi Amemiya, Kimio Morimune · The Review of Economics and Statistics · 1974
Cited by 43