A quick omnibus test for the proportional hazards model of random censorship
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Publication:4324730
DOI10.1080/02331888308802412zbMath0808.62045OpenAlexW1990152766MaRDI QIDQ4324730
Publication date: 28 February 1995
Published in: Statistics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/02331888308802412
Related Items (15)
Strong consistency of the jackknife estimate of variance and covariance for Koziol-Green integrals ⋮ Universal Gaussian approximations under random censorship ⋮ Nonlinear wavelet density estimation under the Koziol–Green model ⋮ On testing the proportionality of two cumulative incidence functions in a competing risks setup ⋮ Revisiting the two-sample runs test ⋮ Bayesian estimation for randomly censored generalized exponential distribution under asymmetric loss functions ⋮ Testing the Koziol--Green model against monotone conditional odds for censoring. ⋮ The Paradoxical Nature of The Proportional Hazards Model of Random Censorship ⋮ Maximum likelihood estimation in the proportional hazards model of random censorship ⋮ On the generalized maximum likelihood estimator of survival function under Koziol-Green model ⋮ On testing for a survival ratio under random right censoring ⋮ Adaptive positive and negative runs test ⋮ A Bayesian adaptive design for two-stage clinical trials with survival data ⋮ Estimation of the conditional distribution in a conditional Koziol-Green model ⋮ Chi-squared goodness-of-fit theory under proportional censorship
Cites Work
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- Maximum likelihood estimation of a survival function under the Koziol- Green proportional hazards model
- Almost sure convergence of certain slowly changing symmetric one- and multi-sample statistics
- Cramér-von mises statistic for testing goodness of fit under the proportional hazards model
- Nonparametric Estimation from Incomplete Observations
- Testing to Determine the Underlying Distribution Using Randomly Censored Data
- Regression with censored data
- Density estimation under the koziol‐green model of censoring by penalized likelihood methods
- On a Test Whether Two Samples are from the Same Population
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