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基于AR和TAR模型的变点问题分析

Analysis of change-point problem with AR and TAR models
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摘要 在正态分布下,Perreault等刻画了水文时间序列4种情形的变点问题,但没有利用到具体的模型.本文设定自回归(AR)和门限自回归(TAR)模型对应均值的变化,利用贝叶斯推断法,完成这4种情形下变点问题的分析.模拟实验的结果比较理想. Under the hypothesis of normal distribution,Perreault et al depicted the change-point problems of hydrometeorological time series in four cases according to mean and variance changing.However,it is simple and has not used any concrete model.Basing upon it,we join the AR and TAR models in the mean-equations to finish the analysis of four types of change-point problems using Bayesian inference method.Simulation experiments indicate that our method can achieve ideal results.
出处 《徐州师范大学学报(自然科学版)》 CAS 2011年第3期49-53,共5页 Journal of Xuzhou Normal University(Natural Science Edition)
基金 国家自然科学基金资助项目(11171117) 广东省自然科学基金资助项目(S2011010002371) 教育部人文社会科学研究青年基金资助项目(11YJCZH195)
关键词 贝叶斯推断 AR模型 后验概率估计 TAR模型 Bayesian inference AR model estimate of posterior probability TAR model
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参考文献5

  • 1Perreault L,Bernier J, BobeeE. Bayesian change-point analysis in hydrometeorologieal time series. Part 2:comparison of change-point models and forecasting[J]. J Hydrology, 2000,235 : 242.
  • 2Tong H. On a threshold model[M]//Chen C H. Pattern recognition and signal processing. Amsterdam: Sijthoff and Noordhoff, 1978 : 101- 141.
  • 3Chen C W S, Lee J C. Bayesian inference of threshold autoregressive models[J]. J Time Set Anal, 1995,16 (5):483.
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