Robust inference (Q1129840)

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scientific article; zbMATH DE number 1193665
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Robust inference
scientific article; zbMATH DE number 1193665

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    Robust inference (English)
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    23 August 1998
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    The articles of this volume will be reviewed individually. Indexed articles: \textit{Bai, Z. D.; Rao, C. R.; Wu, Y. H.}, Robust inference in multivariate linear regression using difference of two convex functions as the discrepancy measure, 1-19 [Zbl 0906.62055] \textit{Basu, A.; Harris, I. R.; Basu, S.}, Minimum distance estimation: The approach using density-based distances, 21-48 [Zbl 0906.62019] \textit{Markatou, M.; Ronchetti, E.}, Robust inference: The approach based on influence functions, 49-75 [Zbl 0906.62028] \textit{Heritier, S.; Victoria-Feser, M.-P.}, Practical applications of bounded-influence tests, 77-100 [Zbl 0906.62027] \textit{Rousseeuw, P. J.}, Introduction to positive-breakdown methods, 101-121 [Zbl 0906.62029] \textit{Gather, U.; Becker, C.}, Outlier identification and robust methods, 123-143 [Zbl 0908.62032] \textit{Hettmansperger, T. P.; McKean, J. W.; Sheather, S. J.}, Rank-based analysis of linear models, 145-173 [Zbl 0911.62056] \textit{Koenker, R.}, Rank tests for linear models, 175-199 [Zbl 0908.62056] \textit{Childs, A.; Balakrishnan, N.}, Some extensions in the robust estimation of parameters of exponential and double exponential distributions in the presence of multiple outliers, 201-235 [Zbl 0907.62040] \textit{Maddala, G. S.; Yin, Yong}, Outliers, unit roots and robust estimation of nonstationary time series, 237-266 [Zbl 0908.62090] \textit{Robinson, P. M.; Velasco, C.}, Autocorrelation-robust inference, 267-298 [Zbl 0911.62084] \textit{den Haan, W. J.; Levin, A.}, A practitioner's guide to robust covariance matrix estimation, 299-342 [Zbl 0908.62030] \textit{Welsh, A. H.; Richardson, A. M.}, Approaches to the robust estimation of mixed models, 343-384 [Zbl 0908.62071] \textit{Cosslett, S. R.}, Nonparametric maximum likelihood methods, 385-404 [Zbl 0908.62042] \textit{Fitzenberger, B.}, Guide to censored quantile regressions, 405-437 [Zbl 0908.62031] \textit{Horowitz, J. L.; Manski, C. F.}, What can be learned about population parameters when the data are contaminated, 439-466 [Zbl 0908.62035] \textit{Jurečková, J.; Sen, P. K.}, Asymptotic representations and interrelations of robust estimators and their applications, 467-512 [Zbl 0908.62036] \textit{Field, C. A.; Tingley, M. A.}, Small sample asymptotics: Applications in robustness, 513-536 [Zbl 0908.62033] \textit{Maguluri, G.; Singh, K.}, On the fundamentals of data robustness, 537-549 [Zbl 0908.62039] \textit{Akritas, M. G.; LaValley, M. P.}, Statistical analysis with incomplete data: A selective review, 551-632 [Zbl 0908.62041] \textit{Višek, J. Á.}, Contamination level and sensitivity of robust tests, 633-643 [Zbl 0908.62040] \textit{Kariya, T.; Kim, P.}, Finite sample robustness of tests: An overview, 645-660 [Zbl 0908.62037] \textit{Maddala, G. S.; Rao, C. R.}, Future directions, 661-675 [Zbl 0908.62038]
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    Robust inference
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