1981
DOI: 10.1214/aos/1176345528
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On Nonparametric Measures of Dependence for Random Variables

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Cited by 501 publications
(275 citation statements)
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“…The concordance is one of these scale-invariant dependence forms. On the other hand, it is also known (cf., e.g., Schweizer and Wolf (1981)) that the copula functions capture the properties of dependence between random variables. A known statistical test of independence (Genest and Favre, 2007), for l¼2, is based on the empirical version of Kendall's t measure, that can be defined by…”
Section: Methodsmentioning
confidence: 99%
“…The concordance is one of these scale-invariant dependence forms. On the other hand, it is also known (cf., e.g., Schweizer and Wolf (1981)) that the copula functions capture the properties of dependence between random variables. A known statistical test of independence (Genest and Favre, 2007), for l¼2, is based on the empirical version of Kendall's t measure, that can be defined by…”
Section: Methodsmentioning
confidence: 99%
“…In this context, the residual series , i t  for i=1,2 as in Equation (2)  is given by Schweizer and Wolff (1981) in terms of copula as…”
Section:  mentioning
confidence: 99%
“…The marginal distributions of T 1 and T 2 do not a ect (11), and hence it follows that only depends on the copula function C T1T2 [27]. Kendall's thus measures the association between both time points after adjustment for the covariates used in the model.…”
Section: Kendall'smentioning
confidence: 99%