1986
DOI: 10.1214/aos/1176350142
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Jackknife, Bootstrap and Other Resampling Methods in Regression Analysis

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Cited by 1,500 publications
(962 citation statements)
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References 30 publications
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“…Although asymptotically one only needs the first term of (4) sinceγ = O(n −1/2 ), the inclusion of the second term is likely to improve the approximation to the distribution of (3) in finite sample. This perturbation method is similar to the so-called wild bootstrap (Wu, 1986;Härdle, 1990;Mammen, 1992) and has been used successfully for a number of interesting problems in survival analysis (Jin et al, 2001;Park & Wei, 2003;Cai et al, 2005). The distribution of (4) can be easily approximated by generating a large number M of realizations of .…”
Section: Pointwise and Simultaneous Interval Estimation Procedures Fomentioning
confidence: 99%
“…Although asymptotically one only needs the first term of (4) sinceγ = O(n −1/2 ), the inclusion of the second term is likely to improve the approximation to the distribution of (3) in finite sample. This perturbation method is similar to the so-called wild bootstrap (Wu, 1986;Härdle, 1990;Mammen, 1992) and has been used successfully for a number of interesting problems in survival analysis (Jin et al, 2001;Park & Wei, 2003;Cai et al, 2005). The distribution of (4) can be easily approximated by generating a large number M of realizations of .…”
Section: Pointwise and Simultaneous Interval Estimation Procedures Fomentioning
confidence: 99%
“…Both axes use the log scale. Also shown are 90% bootstrapped confidence intervals obtained using the "wild" bootstrap procedure (Wu 1986) which allows for heteroskedastic errors. The forty-five degree line in the figures shows reported self-employment income.…”
Section: Resultsmentioning
confidence: 99%
“…De fato, estimativas de bootstrap obtidas como descrito acima não são nem consistentes nem assintoticamente não-viesadas quando os dados provêm de um mecanismo gerador heterocedástico; (Wu, 1986). Um estimador de bootstrap robustoà presença de heterocedasticidade foi proposto por Wu (1986) e pode ser descrito da seguinte forma: a) para cada i, i = 1, .…”
Section: O Modelo E Estimadoresunclassified
“…O objetivo deste artigoé investigar, através de simulações de Monte Carlo, o desempenho deste estimador em amostras de tamanho pequeno a moderado. Consideramos também duas alternativas ao estimador de White, a saber: a seqüência de estimadores de White corrigidos, proposta por Cribari-Neto, Ferrari e Cordeiro (2000), e o estimador de bootstrap ponderado, proposto por Wu (1986). São, ainda, apresentados resultados para três estimadores propostos por MacKinnon e White (1985), denotados HC1, HC2 e HC3.…”
Section: Introdução E Motivaçãounclassified