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On tests of independence based on minimum φ-divergence estimator with constraints: An application to modeling DNA

机译:基于带约束的最小φ-散度估计量的独立性测试:在DNA建模中的应用

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摘要

A new family of estimators, Minimum φ-divergence estimators, is introduced for the problem of independence in a two-way contingency table and their asymptotic properties are studied. Based on this new family of estimators, a new family of test statistics for the problem of independence is defined. This new family of test statistics yield the likelihood ratio test and the Pearson test statistic as special cases. A simulation study is presented to show that some new test statistics offer an attractive alternative to the classical Pearson and likelihood ratio test statistics for this problem. The procedures proposed in this paper can be used for testing positional independence of a DNA sequence as it is illustrated by a numerical example.
机译:针对两行列联表中的独立性问题,引入了一个新的估计量家族,最小φ-散度估计量,并研究了它们的渐近性质。基于这个新的估计量族,为独立性问题定义了一个新的检验统计量族。这个新的检验统计量系列产生了似然比检验和Pearson检验统计量作为特殊情况。进行的仿真研究表明,针对该问题,一些新的检验统计量可以替代经典的Pearson和似然比检验统计量。如数值示例所示,本文提出的程序可用于测试DNA序列的位置独立性。

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