Titlebook: Robust Asymptotic Statistics; Volume I Helmut Rieder Book 1994 Springer-Verlag New York, Inc. 1994 Estimator.Likelihood.Parametric statisti

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conjunctiva

Ossification

0172-7397 heir unbiased estimators and tests.1 To the king, my lord, from your servant Balasi : 2 ... The king should have a look. Maybe the scribe who reads to the king did not understand . . . . shall I personally show, with this tablet that I am sending to the king, my lord, how the omen was written. 3 Rea

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忘川河

Log Likelihoods,es, (local) asymptotic normality of statistical models, and log likelihood expansions for . differentiable parametric families. All these notions are associated with the names of LeCam and Hájek. The results are illustrated in the linear regression model.

negotiable

Nonparametric Statistics,robustness by Beran (1977–1984) and Millar (1979–1984). For the full neighborhoods and the usual procedures of robust statistics, however, bias will dominate the nonparametric as. statistical optimality results.

condemn

Optimal Influence Curves,n, will subsequently be used just to quantify the costs of estimating a given functional (by its unique unbiased as. linear estimator). In addition, robustness aspects of functionals (e.g., their oscillations) will be taken into account. Optimization of the two criteria: nonparametric as. minimax ri

预感

道学气

Robust Regression,differentiable with . derivative and Fisher information of full rank given by.Thus the robustness results for general parameter apply with this ideal center model. Due to the regression structure, however, additional variants of neighborhoods, bias terms, and corresponding optimization (and, in prin

MAPLE

0172-7397 ? Using a local asymptotic framework, we deal with both problems by linking up nonparametric statistical optimality with infinitesimal robust­ ness criteria. Thus, seemingly separate developments in robust statistics are presented in a unifying way.978-1-4684-0626-9978-1-4684-0624-5Series ISSN 0172-7397 Series E-ISSN 2197-568X