1988
DOI: 10.1016/0378-3758(88)90104-8
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Control percentile test procedures for censored data

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Cited by 26 publications
(6 citation statements)
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“…The focus in the present paper is on the case where the two independent samples are randomly right-censored, which is a very common situation in biostatistical applications. Gastwirth & Wang (1988) give an asymptotic normality result for an estimator similar to (2) but based on the Kaplan-Meier estimators rather than on the classical empirical distribution functions.…”
Section: R(t) = P{fo(y) < T} = F{f-l(t)} 0 < T < 1mentioning
confidence: 99%
“…The focus in the present paper is on the case where the two independent samples are randomly right-censored, which is a very common situation in biostatistical applications. Gastwirth & Wang (1988) give an asymptotic normality result for an estimator similar to (2) but based on the Kaplan-Meier estimators rather than on the classical empirical distribution functions.…”
Section: R(t) = P{fo(y) < T} = F{f-l(t)} 0 < T < 1mentioning
confidence: 99%
“…The natural estimator of G(r) is Cao, et al (1999) note that this is just the product-limit estimator of G(r) based on the censored quasirelative data: Gastwirth and Wang (1988) obtained the generalization of the result (9.17) to this setting:…”
Section: Estimation When the Data Are Censoredmentioning
confidence: 99%
“…Alternatively, one may wish to consider the probability of one treatment being better than the other, which is equivalent to considering the survival competition probability, so that Δ = pr(X < Y) or Δ = pr(X > Y), or to compare the probability of death before a given time t 0 in survival analysis, so that Δ = pr (X < t 0 ) − pr(Y < t 0 ).When X and Y are both sampled from parametric families, standard statistical approaches such as maximum likelihood can be used (Brownie et al, 1986;Campbell & Ratnarkhi, 1993;Goddard & Hinberg, 1990;Hsieh & Turnbull, 1996). There are also many nonparametric approaches for comparing the two unknown continuous distributions F and G of X and Y , respectively, based on independent samples; see for example Gastwirth & Wang (1988), Hollander & Korwar (1982), and Li et al (1996).…”
Section: Introductionmentioning
confidence: 99%