Journal article 1270 views
A forecasting procedure for nonlinear autoregressive time series models
Journal of Forecasting, Volume: 24
Swansea University Author: Yuzhi Cai
Abstract
Forecasting for nonlinear time series is an important topic intime series analysis. Existing numerical algorithms for multi-stepahead forecasting ignore accuracy checking, alternative MonteCarlo methods are also computationally very demanding and itsaccuracy is difficult to control too. In this pape...
Published in: | Journal of Forecasting |
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2005
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URI: | https://cronfa.swan.ac.uk/Record/cronfa15295 |
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2013-07-30T10:57:14.5077091 v2 15295 2013-07-30 A forecasting procedure for nonlinear autoregressive time series models eff7b8626ab4cc6428eef52516fda7d6 0000-0003-3509-9787 Yuzhi Cai Yuzhi Cai true false 2013-07-30 BAF Forecasting for nonlinear time series is an important topic intime series analysis. Existing numerical algorithms for multi-stepahead forecasting ignore accuracy checking, alternative MonteCarlo methods are also computationally very demanding and itsaccuracy is difficult to control too. In this paper a numericalforecasting procedure for nonlinear autoregressive time seriesmodels is proposed.The forecasting procedure can be used to obtain approximate \(m\)-step ahead predictiveprobability density function, predictive distribution function, predictive mean and variance etc. for a range of nonlinearautoregressive time series models. Examples in the paper showthat the forecasting procedure works very well both in theaccuracy of the results and in the ability of dealing withdifferent nonlinear autoregressive time series models. Journal Article Journal of Forecasting 24 351 Chapman-Kolmogorov equation; Forecasting procedure; Nonlinear autoregressive Time series. 30 6 2005 2005-06-30 COLLEGE NANME Accounting and Finance COLLEGE CODE BAF Swansea University 2013-07-30T10:57:14.5077091 2013-07-30T10:57:14.5077091 Faculty of Humanities and Social Sciences School of Management - Accounting and Finance Yuzhi Cai 0000-0003-3509-9787 1 |
title |
A forecasting procedure for nonlinear autoregressive time series models |
spellingShingle |
A forecasting procedure for nonlinear autoregressive time series models Yuzhi Cai |
title_short |
A forecasting procedure for nonlinear autoregressive time series models |
title_full |
A forecasting procedure for nonlinear autoregressive time series models |
title_fullStr |
A forecasting procedure for nonlinear autoregressive time series models |
title_full_unstemmed |
A forecasting procedure for nonlinear autoregressive time series models |
title_sort |
A forecasting procedure for nonlinear autoregressive time series models |
author_id_str_mv |
eff7b8626ab4cc6428eef52516fda7d6 |
author_id_fullname_str_mv |
eff7b8626ab4cc6428eef52516fda7d6_***_Yuzhi Cai |
author |
Yuzhi Cai |
author2 |
Yuzhi Cai |
format |
Journal article |
container_title |
Journal of Forecasting |
container_volume |
24 |
publishDate |
2005 |
institution |
Swansea University |
college_str |
Faculty of Humanities and Social Sciences |
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Faculty of Humanities and Social Sciences |
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facultyofhumanitiesandsocialsciences |
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Faculty of Humanities and Social Sciences |
department_str |
School of Management - Accounting and Finance{{{_:::_}}}Faculty of Humanities and Social Sciences{{{_:::_}}}School of Management - Accounting and Finance |
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description |
Forecasting for nonlinear time series is an important topic intime series analysis. Existing numerical algorithms for multi-stepahead forecasting ignore accuracy checking, alternative MonteCarlo methods are also computationally very demanding and itsaccuracy is difficult to control too. In this paper a numericalforecasting procedure for nonlinear autoregressive time seriesmodels is proposed.The forecasting procedure can be used to obtain approximate \(m\)-step ahead predictiveprobability density function, predictive distribution function, predictive mean and variance etc. for a range of nonlinearautoregressive time series models. Examples in the paper showthat the forecasting procedure works very well both in theaccuracy of the results and in the ability of dealing withdifferent nonlinear autoregressive time series models. |
published_date |
2005-06-30T03:17:25Z |
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1763750388163411968 |
score |
11.037581 |