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1. |
Bootstrap Confidence Intervals In Nonlinear Regression Models When The Number of Observations is Fixed and The Variance Tends To 0. Application To Biadditive Models |
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Statistics,
Volume 32,
Issue 3,
1999,
Page 203-227
S. Huet,
J.-B. Denis,
K. Adamczyk,
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摘要:
We consider a parametric nonlinear regression model with independent and Gaussian errors. We assume that the number of observations is fixed and that the variance of errors tends to zero; we then derive the properties of confidence intervals for the parameters. These confidence intervals are calculated using both the quantiles of the estimator's asymptotic law and the quantiles of the estimator's bootstrap distribution. We show that if the pseudo-errors are simulated using the Gaussian distribution, then bootstrap can be applied successfully. The usual reduction in coverage error of confidence intervals is not, however, verified. A simulation study for a biadditive model shows the superiority of bootstrap when calculating confidence intervals for the interaction parameters.
ISSN:0233-1888
DOI:10.1080/02331889908802664
出版商:Taylor & Francis Group
年代:1999
数据来源: Taylor
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2. |
Optimal asymptotic quadratic error of nonparametric regression function estimates for a continuous-time process from sampled-data |
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Statistics,
Volume 32,
Issue 3,
1999,
Page 229-247
Denis Bosq,
Nathalie Cheze-payaud,
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PDF (431KB)
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摘要:
For different classes of deterministic and random sampling (tk), we establish the asymptotic expressions for the bias and the variance of the estimatern(x) based on sampled datafor the regression functionr(x) =E(YtXt=x) of unbounded continuous-time processes(not necessarily stationary). Under mild mixing conditions, we show thatrn(x) has exactly the same asymptotic quadratic error as in the i.i.d. case. In order to prove this result, we use some large deviations inequalities for mixing processes.
ISSN:0233-1888
DOI:10.1080/02331889908802665
出版商:Taylor & Francis Group
年代:1999
数据来源: Taylor
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3. |
L2Version Of The Double Kernel Method |
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Statistics,
Volume 32,
Issue 3,
1999,
Page 249-266
Belkacem Abdous,
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PDF (416KB)
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ISSN:0233-1888
DOI:10.1080/02331889908802666
出版商:Taylor & Francis Group
年代:1999
数据来源: Taylor
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4. |
Parametric Prediction Bounds For The Future Median Of The Exponential Distribution |
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Statistics,
Volume 32,
Issue 3,
1999,
Page 267-275
Essam K. AL-Hussaini,
Zeinhum F. Jaheen,
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PDF (182KB)
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摘要:
This paper deals with the problem of predicting the median of future sample from the one parameter exponential distribution. The density function of the median is obtained when the sample size is even. Parametric prediction bounds for the median of future sample for arbitrary size are obtained using the Bayesian approach. A numerical example is given to illustrate the procedures.
ISSN:0233-1888
DOI:10.1080/02331889908802667
出版商:Taylor & Francis Group
年代:1999
数据来源: Taylor
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5. |
A Comparison of Survival Function Estimators in the Koziol–Green Model |
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Statistics,
Volume 32,
Issue 3,
1999,
Page 277-291
Pawlitschko Jörg,
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PDF (371KB)
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摘要:
In this paper, three competing survival function estimators are compared under the assumptions of the so-called Koziol– Green model, which is a simple model of informative random censoring. It is shown that the model specific estimators of Ebrahimi and Abdushukurov, Cheng, and Lin are asymptotically equivalent. Further, exact expressions for the (noncentral) moments of these estimators are given, and their biases are analytically compared with the bias of the familiar Kaplan–Meier estimator. Finally, MSE comparisons of the three estimators are given for some selected rates of censoring.
ISSN:0233-1888
DOI:10.1080/02331889908802668
出版商:Taylor & Francis Group
年代:1999
数据来源: Taylor
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6. |
Book review |
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Statistics,
Volume 32,
Issue 3,
1999,
Page 293-295
Rainer Schwabe,
Winfried Stute,
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PDF (180KB)
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摘要:
Steven K. Thompson: Sampling. Wiley, New York 1992, xv+ 343 pp.
ISSN:0233-1888
DOI:10.1080/02331889908802669
出版商:Taylor & Francis Group
年代:1999
数据来源: Taylor
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7. |
Editorial Board |
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Statistics,
Volume 32,
Issue 3,
1999,
Page -
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PDF (102KB)
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ISSN:0233-1888
DOI:10.1080/02331889908802663
出版商:Gordon & Breach Sceince Publishers
年代:1999
数据来源: Taylor
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