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Algorithm As 248: empirical distribution function goodness-of-fit testsDAVIS, C. S; STEPHENS, M. A.Applied statistics. 1989, Vol 38, Num 3, pp 535-543, issn 0035-9254, 9 p.Article

The empirical distribution function as a tail estimatorEINMAHL, J. H. J.Statistica neerlandica. 1990, Vol 44, Num 2, pp 79-82, issn 0039-0402, 4 p.Article

Laws of the iterated logarithm for the empirical characteristic functionLACEY, M. T.Annals of probability. 1989, Vol 17, Num 1, pp 292-300, issn 0091-1798, 9 p.Article

Rates of convergence for the empirical distribution function and the empirical characteristic function of a broad class of linear processesHESSE, C. H.Journal of multivariate analysis. 1990, Vol 35, Num 2, pp 186-202, issn 0047-259X, 17 p.Article

On testing for Lorenz orderingALY, E.-E. A. A.Metrika (Heidelberg). 1991, Vol 38, Num 2, pp 117-128, issn 0026-1335, 12 p.Article

Some properties of the Kaplan-Meier estimator for independent nonidentically distributed random variablesZHOU, M.Annals of statistics. 1991, Vol 19, Num 4, pp 2266-2274, issn 0090-5364Article

Powers of discrete goodness-of-fit test statistics for a uniform null against a selection of alternative distributionsSTEELE, Michael; CHASELING, Janet.Communications in statistics. Simulation and computation. 2006, Vol 35, Num 4, pp 1067-1075, issn 0361-0918, 9 p.Article

An empirical central limit theorem for intermittent mapsDEDECKER, J.Probability theory and related fields. 2010, Vol 148, Num 1-2, pp 177-195, issn 0178-8051, 19 p.Article

The limit process of the difference between the empirical distribution function and its concave majorantKULIKOV, Vladimir N; LOPUHAÄ, Hendrik P.Statistics & probability letters. 2006, Vol 76, Num 16, pp 1781-1786, issn 0167-7152, 6 p.Article

Nonparametric estimation of distribution functions of nonstandard mixturesPOLANSKY, Alan M.Communications in statistics. Theory and methods. 2005, Vol 34, Num 8, pp 1711-1724, issn 0361-0926, 14 p.Article

The tail empirical process for long memory stochastic volatility sequencesKULIK, Rafał; SOULIER, Philippe.Stochastic processes and their applications. 2011, Vol 121, Num 1, pp 109-134, issn 0304-4149, 26 p.Article

Testing the equality of multivariate distributions using the bootstrap and integrated empirical processesPING JING; JINFANG WANG.Communications in statistics. Theory and methods. 2006, Vol 35, Num 4-6, pp 661-670, issn 0361-0926, 10 p.Article

Stochastic order relations and the total time on test transformBARTOSZEWICZ, J.Statistics & probability letters. 1995, Vol 22, Num 2, pp 103-110, issn 0167-7152Article

Admissibility of the empirical distribution function in discrete nonparametric invariant problemsQIQING YU.Statistics & probability letters. 1993, Vol 18, Num 5, pp 337-343, issn 0167-7152Article

A continuous estimator of a distribution function that reproduces the empirical momentsCARRIERE, J. F.Communications in statistics. Theory and methods. 1993, Vol 22, Num 7, pp 1923-1931, issn 0361-0926Article

Estimation of functionals of a densityBOROVIKOV, V. P; CHOBANYAN, S.Theory of probability and its applications. 1992, Vol 37, Num 3, pp 507-514, issn 0040-585XArticle

Bootstrapped insights into empirical applications of stochastic dominanceNELSON, R. D; POPE, R. D.Management science. 1991, Vol 37, Num 9, pp 1182-1194, issn 0025-1909Article

Testing chaos based on empirical distribution function: A simulation studyDEJIAN LAI; GUANRONG CHEN.Journal of statistical computation and simulation (Print). 2002, Vol 72, Num 1, pp 77-85, issn 0094-9655, 9 p.Article

Bootstrapping empirical distribution functions of residuals from autoregressive model fittingKULPERGER, R. J.Communications in statistics. Simulation and computation. 1996, Vol 25, Num 3, pp 657-670, issn 0361-0918Article

A Bernstein-type inequality for U-statistics and U-processesARCONES, M. A.Statistics & probability letters. 1995, Vol 22, Num 3, pp 239-247, issn 0167-7152Article

MEDA : mixed Erlang distributions as phase-type representations of empirical distribution functionsSCHMICKLER, L.Communications in statistics. Stochastic models. 1992, Vol 8, Num 1, pp 131-156, issn 0882-0287Article

On asymptotic behaviour of empirical processesLACHOUT, P.Kybernetika. 1992, Vol 28, Num 4, pp 292-308, issn 0023-5954Article

A class of omnibus tests for the Laplace distribution based on the empirical characteristic functionMEINTANIS, Simos G.Communications in statistics. Theory and methods. 2004, Vol 33, Num 4, pp 925-948, issn 0361-0926, 24 p.Article

Convergence faible du processus empirique et de la U-Statistique empirique corrigée à variables dépendantes = Weak convergence of empirical process and weighted empirical U-statistic for dependent random variablesRagbi, Bouameur; Harel, M.1994, 162 p.Thesis

Comportement asymptotique de la fonction de renouvellement = Asymptotic behavior of the sample renewal functionHAREL, M; O'CINNEIDE, C. A; SCHNEIDER, H et al.Comptes rendus de l'Académie des sciences. Série 1, Mathématique. 1992, Vol 315, Num 4, pp 465-468, issn 0764-4442Article

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