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On Nonparametric Measures of Dependence for Random Variables

随机变量依赖关系的非参数度量

In 1959 A. Renyi proposed a set of axioms for a measure of dependence for pairs of random variables. In the same year A. Sklar introduced the general notion of a copula. This is a function which links an $n$-dimensional distribution function to its one-dimensional margins and is itself a continuous distribution function on the unit $n$-cube, with uniform margins. We show that the copula of a pair of random variables $X, Y$ is invariant under a.s. strictly increasing…

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Bounds for the Confidence Coefficients of Outer and Inner Confidence Intervals for Quantile Intervals

分位数区间内外置信区间的置信系数界

In this article, bounds for the confidence coefficients of outer and inner confidence intervals for quantile intervals are obtained using properties of convex functions. The bounds obtained here are sharper than the bounds given in Krewski (1976) and Reiss and Ruschendorf (1976).

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A Density-Quantile Function Approach to Optimal Spacing Selection

基于密度—分位数函数的最优间距选择

In this paper design techniques for continuous parameter time series regression analysis are employed to develop a general approach to optimal spacing selection for the linear estimation of location and scale parameters by sample quantiles from uncensored or censored samples. The spacings derived from this approach are asymptotically optimal in the sense that they result in near optimal asymptotic relative efficiencies for large values of $k$, the number of spacing elements.…

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Symmetric Quantile Averages and Related Estimators

对称分位数平均及相关估计量

The average of two complementary order statistics is termed a symmetric quantile average. In addition to having quite good efficiency, robustness and computational properties, exact nonparametric confidence intervals for location can be derived from it. A related type of estimator called a combined quantile average is introduced; it is slightly more difficult to compute than the symmetric quantile average, but can have better efficiency and robustness properties. In fact the…

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Estimating Convolutions from Partially Censored Data

基于部分删失数据的卷积估计

An estimator is proposed for the convolution of distribution functions, based on samples with some right-censored observations. The asymptotic variance of the estimator is calculated, and the method is illustrated with a set of cancer data.

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Plots and Tests for Goodness of Fit with Randomly Censored Data

随机删失数据的拟合优度图与检验

In this paper, we consider nonparametric procedures for assessing goodness of fit when the data may be subject to random censoring. We introduce two classes of large-sample tests, based, respectively, on the maximum and average weighted difference between the specified survival function and the Kaplan-Meier estimate of the true survival function. The procedures in the first class are inverted to obtain simultaneous confidence bands for the survival and cumulative hazard…

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Brown-Mood Type Median Estimators for Simple Regression Models

简单回归模型中的 Brown–Mood 型中位数估计量

In the context of simple linear regression we investigate a class of estimators for the parameters which contains the Brown-Mood estimators. We derive the asymptotic efficiency properties of the class of slope estimators and find the most efficient slope estimator. This estimator is shown to have efficiency properties analogous to those of other median estimators for slope found in the literature. The equations which define the optimal estimators are median analogues of the…

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Robustness of One-and Two-Sample Rank Tests Against Gross Errors

单样本与双样本秩检验对粗大误差的稳健性

The classical nonparametric hypotheses of symmetry and equality of distribution functions are extended to hypotheses of approximate symmetry and approximate equality, by allowing for gross errors, which is indispensable for practical applications. It is shown that for these hypotheses one- and two-sample rank statistics maintain their distribution freeness, which now refers to their stochastically extreme laws. These laws are evaluated asymptotically, also under similarly…

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Minimax Stopping Rules When the Underlying Distribution is Uniform

未知均匀分布下的极小极大停止规则

An invariance-based method of obtaining the minimax stopping rule when sampling from an unknown uniform distribution is presented and applied to two problems, maximizing the probability of selecting the smallest observation and minimizing the expected quantile of the observation selected. In the first problem, the minimax rules use only the relative ranks of the observations; in the second problem they are shown to achieve asymptotic risk (3 + 2 √2)1/√2/n ≈ 3.4780/n, which…

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On the Non-Parametric Estimation of Mixture Proportions

混合比例的非参数估计

SUMMARY Non-parametric estimates of mixing proportions based on kernel-type density estimators are badly suited to several types of data. They suffer from aberrations due to rounding or truncation of the measurements, and their construction involves the crucial choice of the “window size”, or smoothing parameter. In many circumstances estimators based on the empiric distribution function would be more suitable, and in this paper we investigate their properties. The…

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A Note on the Asymptotic Optimality of the Empirical Bayes Distribution Function

经验贝叶斯分布函数渐近最优性的一则注记

This paper establishes the asymptotic optimality (in the sense of Robbins) of the empirical Bayes distribution function created from the Bayes rule relative to the Dirichlet process prior with unknown parameter $\alpha(.)$. It will follow that the same result applies to the estimation of the mean of a distribution function.

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The Cox Regression Model, Invariance Principles for Some Induced Quantile Processes and Some Repeated Significance Tests

Cox 回归模型:诱导分位数过程的不变性原理与重复显著性检验

For the Cox regression model, the partial likelihood functions involve linear combinations of induced order statistics. Some invariance principles pertaining to such linear combinations of induced order statistics are studied and the theory is incorporated in the formulation of some repeated significance tests (for the hypothesis of no regression) based on these partial likelihoods.

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Estimating the median survival time

中位生存时间的估计

Two methods are proposed for setting confidence intervals for the median survival time. It is shown how these are related to bootstrap methods for censored data, and some numerical comparisons are presented.

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Minimum mean squared estimation of location and scale parameters under misspecification of the model

模型误设下位置与尺度参数的最小均方距离估计

SUMMARY The paper is concerned with estimating location and scale parameters by estimators minimizing a mean squared distance between the empirical distribution function and a conveniently chosen parameterized-distribution function. Within the true parametric family the location estimator has the same asymptotic distribution as that of Hodges & Lehmann. If the underlying distribution is not a member of the assumed parametric family, the questions concerning bias, rather than…

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Nonparametric bivariate estimation with randomly censored data

随机删失数据的非参数二元分布估计

The estimation of a bivariate distribution function with randomly censored data is considered. It is assumed that the censoring occurs independently of the lifetimes, and that deaths and losses which occur simultaneously can be separated. Two estimators are developed: a reduced-sample estimator and a self-consistent one. It is shown that the latter estimator satisfies a nonparametric likelihood function and is unique up to the final uncensored values in any dimension; it…

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Plots and tests for goodness of fit with randomly censored data

随机删失数据的拟合优度图与检验

In this paper, we consider nonparametric procedures for assessing goodness of fit when the data may be subject to random censoring. We introduce two classes of large-sample tests, based, respectively, on the maximum and average weighted difference between the specified survival function and the Kaplan-Meier estimate of the true survival function. The procedures in the first class are inverted to obtain simultaneous confidence bands for the survival and cumulative hazard…

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A note on the estimation of a distribution function and quantiles by a kernel method

用核方法估计分布函数与分位数的札记

A distribution function is estimated by integrating a kernel estimator of the density. Quantiles are estimated by inverting the estimate of the distribution function. Second-order properties of both these estimators are studied.

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Symmetric quantile averages and related estimators

对称分位数平均及相关估计量

The average of two complementary order statistics is termed a symmetric quantile average. In addition to having quite good efficiency, robustness and computational properties, exact nonparametric confidence intervals for location can be derived from it. A related type of estimator called a combined quantile average is introduced; it is slightly more difficult to compute than the symmetric quantile average, but can have better efficiency and robustness properties. In fact the…

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Estimating convolutions from partially censored data

利用部分删失数据估计分布卷积

An estimator is proposed for the convolution of distribution functions, based on samples with some right-censored observations. The asymptotic variance of the estimator is calculated, and the method is illustrated with a set of cancer data.

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The Distribution of the Product of Two Correlated t Variates

两个相关 t 随机变量乘积的分布

Two forms of the distribution function of the product of two correlated t variates are presented. The distribution function is studied as a function of three parameters.

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Trimmed Least Squares Estimation in the Linear Model

线性模型中的修剪最小二乘估计

We consider two methods of defining a regression analog to a trimmed mean. The first was suggested by Koenker and Bassett and uses their concept of regression quantiles. Its asymptotic behavior is completely analogous to that of a trimmed mean. The second method uses residuals from a preliminary estimator. Its asymptotic behavior depends heavily on the preliminary estimate; it behaves, in general, quite differently than the estimator proposed by Koenker and Bassett, and it…

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Estimating the Population Median by Nomination Sampling

通过提名抽样估计总体中位数

In nomination sampling, the largest values from several independent random samples (nominees) are rank ordered, and an estimate of the population median is formed by interpolating between 2 of these order statistics. The resulting estimate compares favorably to the sample median of a simple random sample from the same population. When historical data sets retain only extreme values, nomination sampling may offer the only practical way to estimate the population median. The…

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