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日期精度:到日 1 篇 · 到月 6 篇 · 到年 4 篇
Linear Rank Tests for the Nonresponders Problem with Censored Data
删失数据中治疗无反应者问题的线性秩检验
In a two-sample setting, a two-parameter mixture model is postulated for the treated patients where a proportion of the patients improve and the remaining proportion of nonresponders behave like the control patients. The response is subject to random censoring. Censored data versions of linear rank statistics are developed in order to detect improvement due to treatment. The tests are compared to standard tests such as the log rank test in terms of asymptotic relative…
Linear rank tests for the nonresponders problem with censored data
删失数据中无响应者问题的线性秩检验
In a two-sample setting, a two-parameter mixture model is postulated for the treated patients where a proportion of the patients improve and the remaining proportion of nonresponders behave like the control patients. The response is subject to random censoring. Censored data versions of linear rank statistics are developed in order to detect improvement due to treatment. The tests are compared to standard tests such as the log rank test in terms of asymptotic relative…
Interval Estimation of Slope with Right-Censored Data
Interval estimation of slope with right-censored data
右删失数据下斜率的区间估计
A new method for point and interval estimation of a slope that uses randomly right-censored data is presented. The new method is based on inverting a censored data version of a test for association. A simulation study shows that the new method compares favourably with a method due to Buckley & James (1979)
An Estimation Procedure for Data Containing Outliers with a One-Directional Shift in the Mean
均值单向偏移异常值数据的估计程序
Data collected in experiments often include spurious observations, that is, observations not from the population of interest, that need to be taken into account during data analysis. This article considers a dental experiment the objective of which is to estimate a person's discriminating pressure. Because of the monotony of repetition in this experiment, some data points result in inflated values. A procedure is presented for revising the standard analysis when these…
An Estimation Procedure for Data Containing Outliers with a One-Directional Shift in the Mean
含均值单向偏移异常值的数据估计程序
Data collected in experiments often include spurious observations, that is, observations not from the population of interest, that need to be taken into account during data analysis. This article considers a dental experiment the objective of which is to estimate a person's discriminating pressure. Because of the monotony of repetition in this experiment, some data points result in inflated values. A procedure is presented for revising the standard analysis when these…
Tests of symmetry based on Cramér–von Mises statistics
基于Cramér–von Mises统计量的对称性检验
Statistics of Rothman & Woodroofe (1972) and Srinivasan & Godio (1974) are combined to define a statistic for testing the symmetry of a continuous distribution about a specified median. The proposed statistic is shown to possess a desirable invariance property. Exact and asymptotic null distribution of the statistic and tables of critical values for sample sizes 10 ≤ n ≤ 24 are also given.
Estimation of Shift and Center of Symmetry Based on Kolmogorov-Smirnov Statistics
基于 Kolmogorov–Smirnov 统计量的位移与对称中心估计
A point estimator and a set of confidence intervals based on the Kolmogorov-Smirnov statistic are proposed for the shift parameter in the two-sample problem. Asymptotic distibution of the etimator as well as asymptotic bounds for the lengths of the intervals are derived. The two-sample results are then adapted to the one-sample problem to define an estimator and a set of confidence intervals for the center of a symmetric population.
The Convergence of Bhattacharyya Bounds
Bhattacharyya 界的收敛
Bhattacharyya bounds are considered for the unbiased estimation of a parametric function when the sampling distribution is a member of an exponential family of distributions. It is shown that the Bhattacharyya bounds converge to the variance of the best unbiased estimator. The application of this result to variance determination in demonstrated with examples from the negative binomial distribution and from the exponential distribution in a reliability theory context.
The convergence of Bhattacharyya bounds
Bhattacharyya 界的收敛性
Bhattacharyya bounds are considered for the unbiased estimation of a parametric function when the sampling distribution is a member of an exponential family of distributions. It is shown that the Bhattacharyya bounds converge to the variance of the best unbiased estimator. The application of this result to variance determination in demonstrated with examples from the negative binomial distribution and from the exponential distribution in a reliability theory context.