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时间序列AR模型参数的积分求解法
引用本文:李作清,周济,陈志祥.时间序列AR模型参数的积分求解法[J].华中科技大学学报(自然科学版),1994(7).
作者姓名:李作清  周济  陈志祥
作者单位:华中理工大学机械科学与工程学院
摘    要:基于对时间序列实质的分析,提出了旨在减少序列的随机误差影响以及提高拟合精度的AR模型参数的积分求解法.重点讨论了AR(1)模型及AR(p)模型参数的积分求解法,并与最小二乘法在计算机上进行了仿真比较.结果表明,采用积分求解法所得的AR模型参数的估计精度比最小二乘法的高.

关 键 词:时间序列  随机误差  模型参数  积分求解法  最小二乘法  估计精度

An Integration Method for Solving the Time Series AR Model Parameters
Li ZuoqingSchool of Mech.Sci.and Engin.,H.U.S.T.,Wuhan ,China., Zhou Ji, Chen Zhixiang.An Integration Method for Solving the Time Series AR Model Parameters[J].JOURNAL OF HUAZHONG UNIVERSITY OF SCIENCE AND TECHNOLOGY.NATURE SCIENCE,1994(7).
Authors:Li ZuoqingSchool of MechSciand Engin  HUST  Wuhan  China  Zhou Ji  Chen Zhixiang
Institution:Li ZuoqingSchool of Mech.Sci.and Engin.,H.U.S.T.,Wuhan 430074,China., Zhou Ji, Chen Zhixiang
Abstract:Based on an analysis of the crux of time series,an integration method for solving thetime series AR model parameters aimed at reducing the effect of the random error and im-proving the fitting accuracy is developed.Attention is focused on the solution of parametersof the AR(1) model and AR(p)model.The results obtained are compared with those by theleast square method through computer simulation. It is shown that the integration method isbetter than the least square method in terms of the estimation accuracy.
Keywords:time series  random error  model parameter  integrktion solving method  least square method  simulation accuracy  
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