1988
DOI: 10.1007/bf00052341
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Rank order statistics for time series models

Abstract: Invariance principles, mixing, rank order statistics,

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Cited by 8 publications
(2 citation statements)
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“…Shao, ) as a robust assessment of location. See Tran (), Hallin and Puri () and Andrews (), and references therein, for other rank‐based estimation with time series. Example For a function Ψ( x , t ), an M‐estimator T ( F n ) can be defined as the solution to normalΨ(x,t)normaldFn(x)=0, estimating a parameter T ( F ) for which normalΨ(x,T(F))normaldF(x)=0 holds. This class of estimators can contain maximum likelihood estimators and various robust estimators for time series models.…”
Section: Statistical Functionals: Conditions and Examplesmentioning
confidence: 99%
See 1 more Smart Citation
“…Shao, ) as a robust assessment of location. See Tran (), Hallin and Puri () and Andrews (), and references therein, for other rank‐based estimation with time series. Example For a function Ψ( x , t ), an M‐estimator T ( F n ) can be defined as the solution to normalΨ(x,t)normaldFn(x)=0, estimating a parameter T ( F ) for which normalΨ(x,T(F))normaldF(x)=0 holds. This class of estimators can contain maximum likelihood estimators and various robust estimators for time series models.…”
Section: Statistical Functionals: Conditions and Examplesmentioning
confidence: 99%
“…Shao, 2003) as a robust assessment of location. See Tran (1988), Hallin and Puri (1991) and Andrews (2008), and references therein, for other rank-based estimation with time series. Example 4 (M-estimators).…”
Section: Example 3 (Rank Statistics) Definementioning
confidence: 99%