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多元线性模型协差阵基于LSE无偏估计数据点影响分析(英文) 被引量:1

CASE INFLUENCE ANALYSIS OF LSE-BASED UNBIASED ESTIMATED COVARIANCE MATRIX IN MULTILINEAR MODEL
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摘要 本文给出多元线性模型协差阵基于LSE无偏估计的影响函数,得出其对数据点异常值不具有稳健性的结论,为对其进行数据点影响分析奠定了理论基础;提出一种影响度量,对于正态模型,优于已有的似然距离.计算了一个实例. The necessity to make case - influence analysis is proved for the LSE-based unbiased estimate of covariance matrix in multivari-ate linear model following the derivation of its influence function, -which is never seen elsewhere. A statistic, not only intuitive but also easy to calculate , is suggested to measure the influence exerted by a certain data set-Far a normally distributed model , the new criterion with its distributionknown, is more accurate in discerning powerful influential sets than themeasure likelihood distance, for whose distribution no succinct form isavailable- An illustrative example is given.
作者 洪增信
出处 《苏州大学学报(自然科学版)》 CAS 1996年第2期45-50,共6页 Journal of Soochow University(Natural Science Edition)
关键词 最小二乘估计 多元线性模型 无偏估计 影响函数 LSE (Least Squares Estimate),Statistical Functional, Influence Function, Likelihood Distance,Wilks's ∧
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