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  4. 2001
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  2. Topics
  3. Partial autocorrelation function
  4. 2001
Showing papers on "Partial autocorrelation function published in 2001"
Journal Article•10.1016/S0160-7383(00)00002-5•
Monthly seasonal variations: asian tourism to australia

[...]

Christine Lim1, Michael McAleer1•
University of Western Australia1
01 Jan 2001-Annals of Tourism Research
TL;DR: In this paper, the authors apply the moving average technique for estimating the seasonal components of time series to monthly tourist arrivals time series data to Australia, using the Akaike Information Criterion and Schwarz Bayesian Criterion to examine which time series processes best describe international arrivals data for Australia.

200 citations

Journal Article•10.1016/S0167-9473(00)00061-X•
A generalization of some classical time series tools

[...]

Henrik Aa. Nielsen1, Henrik Madsen1•
Technical University of Denmark1
01 Jul 2001-Computational Statistics & Data Analysis
TL;DR: In this article, the authors proposed generalizations based on smoothing techniques, applicable for structural identification of non-linear time series models, and a measure of the departure from linearity is suggested.

39 citations

Posted Content•
Testing serial dependence in time series models of counts against some INARMA alternatives

[...]

Robert C. Jung, A. R. Tremayne
01 Jan 2001-Research Papers in Economics
TL;DR: In this article, the need to test for the presence of a dependence structure routinely arises in analysing time series of counts, and suitable tests for this purpose are considered in this paper.
Abstract: In analysing time series of counts, the need to test for the presence of a dependence structure routinely arises. Suitable tests for this purpose are considered in this paper.

15 citations

Posted Content•
Testing serial dependence in time series models of counts against some INARMA alternatives

[...]

Robert C. Jung, A. R. Tremayne
1 Jan 2001
TL;DR: In this article, the need to test for the presence of a dependence structure routinely arises in analysing time series of counts, and suitable tests for this purpose are considered in this paper.
Abstract: In analysing time series of counts, the need to test for the presence of a dependence structure routinely arises. Suitable tests for this purpose are considered in this paper.

8 citations

Book•
What does the partial autocorrelation function look like for large lags

[...]

Akihiko Inoue
1 Jan 2001

3 citations

Dissertation•
Modelling and Analysis of Some Time Series

[...]

C Kesavan Nampoothiri, N. Balakrishna
1 Jan 2001

1 citations

Journal Article•
Identification of neural network predictor by means of prediction complexity

[...]

Hou Yue
01 Jan 2001-Information & Computation
TL;DR: Based on information entropy and mutual information, the definition of nonlinear partial autocorrelation is proposed and by means of it, the quantitative method to measure the intrinsic prediction complexity of time series is got.
Abstract: Based on information entropy and mutual information, we proposed the definition of nonlinear partial autocorrelation. The concept is the generalization of partial autocorrelation. By means of it, we could get the quantitative method to measure the intrinsic prediction complexity of time series. The complexity is determined by the irreducible dependence between current quantities of time series and high order historical quantities, and indicated by the attenuation trend of nonlinear partial autocorrelation. In according to the attenuation trend, in principle, researchers could implement nonlinear model identification, e.g., identification of neural networks. Computer simulations perfectly supported our idea.

1 citations

Journal Article•10.1016/S0167-7152(01)00151-1•
Rates of convergence of autocorrelation estimates for autoregressive Hilbertian processes

[...]

Serge Guillas1•
École des Mines de Douai1
01 Dec 2001-Statistics & Probability Letters
TL;DR: In this paper, the authors show consistency in the mean integrated quadratic sense of an estimator of the autocorrelation operator in the autoregressive Hilbertian of order one model.

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