
Tests which are specific for location are developed in the k-sample situation with right-censored data. The tests are based on general estimating functions, and do not require full parametric assumptions for large samples, but in general they are not based only on ranks. One class of tests allows shapes to differ in the k populations, and includes as a special case the median test of \textit{R. Brookmeyer} and \textit{J. Crowley} [J. Am. Stat. Assoc. 77, 433-440 (1982; Zbl 0495.62054)]. If the distributions are assumed to differ at most in location, modified tests are suggested in which survival function estimates are obtained by pooling the data from all samples. \textit{R. L. Prentice}'s [Biometrika 65, 167-179 (1978; Zbl 0377.62024)] median test, with minor modifications, is included in this class.
censored data location test, general estimating functions, survival function estimates, Parametric hypothesis testing, median test, Applications of statistics to biology and medical sciences; meta analysis, k-sample tests, pooling, mean test, Nonparametric hypothesis testing, distribution-free, right-censored data
censored data location test, general estimating functions, survival function estimates, Parametric hypothesis testing, median test, Applications of statistics to biology and medical sciences; meta analysis, k-sample tests, pooling, mean test, Nonparametric hypothesis testing, distribution-free, right-censored data
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