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• Chernoff H, Savage IR (1958) Asymptotic normality and efficiency of certain nonparametric tests. Ann Math Statist 29:972-994
• Ferguson TS, Genest C, Hallin M (2000) Kendall's tau for serial dependence. Canad J Stat 28:587-604
• Gastwirth JL (1970) On asymptotic relative efficiencies of a class of rank tests. J R Stat Soc Ser B 32:227-232
• Hájek J, Šidáak Z (1967) Theory of rank tests. Academic Press, NewYork
• Hallin M (1994) On the Pitman non-admissibility of correlogram-based methods. J Time Series Anal 15:607-611
• Hallin M (2012) Asymptotic relative efficiency. In: Piegorsch W, El ShaarawiA (eds) Encyclopedia of environmetrics, 2nd edn.Wiley, NewYork, pp 106-110
• Hallin M, Paindaveine D (2002a) Optimal tests for multivariate location based on interdirections and pseudo-Mahalanobis ranks. Ann Stat 30:1103-1133
• Hallin M, Paindaveine D (2002b) Optimal procedures based on interdirections and pseudo-Mahalanobis ranks for testing multivariate elliptic white noise against ARMA dependence. Bernoulli 8:787-815
• Hallin M, Paindaveine D (2004) Rank-based optimal tests of the adequacy of an elliptic VARMA model. Ann Stat 32:2642-2678
• Hallin M, Paindaveine D (2005) Affine-invariant aligned rank tests for the multivariate general linear model with ARMA errors. J Multivariate Anal 93:122-163
• Hallin M, Paindaveine D (2006) Semiparametrically efficient rank-based inference for shape: I Optimal rank-based tests for sphericity. Ann Stat 34:2707-2756
• Hallin M, Paindaveine D (2008a) Chernoff-Savage and Hodges-Lehmann results for Wilks' test of independence. In: Balakrishnan Edsel Pena N, Silvapulle MJ (eds) Beyond parametrics in interdisciplinary research: Festschrift in honor of Professor Pranab K. Sen. I.M.S. Lecture notes-Monograph Series, pp 184-196
• Hallin M, Paindaveine D (2008b) Optimal rank-based tests for homogeneity of scatter. Ann Stat 36:1261-1298
• Hallin M, Puri ML (1988) Optimal rank-based procedures for time-series analysis: testing an ARMA model against other ARMA models. Ann Stat 16:402-432
• Hallin M, Puri ML (1992) Rank tests for time series analysis. In: Brillinger D, Parzen E, Rosenblatt M (eds) New directions in time series analysis. Springer-Verlag, NewYork, pp 111-154
• Hallin M, Puri ML (1994) Aligned rank tests for linear models with autocorrelated error terms. J Multivariate Anal 50:175-237
• Hallin M, Swan Y, Verdebout T, Veredas D (2011) Rank-based testing in linear models with stable errors. J Nonparametr Stat 23:305-320
• Hallin M, Swan Y, Verdebout T, Veredas D (2013) One-step R-estimation in linear models with stable errors. J Econometrics 172:195-204
• Hallin M, Tribel O (2000) The efficiency of some nonparametric competitors to correlogram-based methods. In: Bruss FT, Le Cam L (eds) Game theory, optimal stopping, probability, and statistics. Papers in honor of T. S. Ferguson on the occasion of his 70th birthday. I.M.S. Lecture notes-Monograph Series, pp 249-262
• Hodges JL, Lehmann EL (1956) The efficiency of some nonparametric competitors of the t-test. Ann Math Stat 2:324-335
• Hodges JL, Lehmann EL (1961) Comparison of the normal scores andWilcoxon tests. Proceedings of the fourth Berkeley symposium on mathematical statististics and probability 1:307-318
• Koul HL, Saleh AKME (1993) R-estimation of the parameters of autoregressive AR(p) models. Ann Stat 21:685-701
• Koul HL, Saleh AKME (1995) Autoregression quantiles and related rank-scores processes. Ann Stat 25:670-689
• Nikitin Y (1995) Asymptotic efficiency of nonparametric tests. Cambridge University Press, Cambridge
• Noether GE (1955) On a theorem of Pitman. Ann Math Stat 26:64-68
• Paindaveine D (2004) A unified and elementary proof of serial and nonserial, univariate and multivariate, Chernoff-Savage results. Stat Methodol 1:81-91
• Paindaveine D (2006) A Chernoff-Savage result for shape: on the non-admissibility of pseudo-Gaussian methods. J Multivariate Anal 97:2206-2220
• Pitman EJG (1949) Notes on nonparametric statistical inference. Columbia University, mimeographed
• Puri ML, Sen PK (1985) Nonparametric methods in general linear models.Wiley, NewYork
• Randles RH, Wolfe DA (1979) Introduction to the theory of nonparametric statistics. Wiley, New York
• Serfling R (1980) Approximation theorems of mathematical statistics.Wiley, NewYork
• van der Vaart AW (1998) Asymptotic statistics. Cambridge University Press, Cambridge
• Wald A, Wolfowitz J (1943) An exact test for randomness in the nonparametric case based on serial correlation. Ann Math Stat 14:378-388
• Wilcoxon F (1945) Individual comparisons by ranking methods. Biom Bull 1:80-83