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Statistical functionals, stopping times and asymptotic minimum risk property / by Sen, Pranab Kumar,1937-(CARDINAL)158125; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205; University of North Carolina at Chapel Hill.Department of Statistics.(CARDINAL)149563;
Includes bibliographical references.
Subjects: Asymptotic distribution (Probability theory); Estimation theory; Statistical functionals.;

Sequential estimation of the size of a finite population / by Sen, Pranab Kumar,1937-(CARDINAL)158125; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205; University of North Carolina at Chapel Hill.Department of Biostatistics.(CARDINAL)167680;
Bibliography: page [27].
Subjects: Asymptotic distribution (Probability theory); Confidence intervals.; Estimation theory.;

Asymptotic distribution theory for degenerate U-statistics from stationary sequences / by Carlstein, Edward G.(CARDINAL)178957; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205; University of North Carolina at Chapel Hill.Department of Statistics.(CARDINAL)149563;
Includes bibliographical references (page [14]).
Subjects: Asymptotic distribution (Probability theory); Goodness-of-fit tests.;

The asymptotic distribution of extreme sums / by Csörgő, Sándor,1947-2008.(CARDINAL)183970; Haeusler, Erich.(CARDINAL)200597; Mason, David.(CARDINAL)762896; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205; University of North Carolina at Chapel Hill.Department of Statistics.(CARDINAL)149563;
Includes bibliographical references (pages 27-29).
Subjects: Asymptotic distribution (Probability theory); Extreme value theory.; Random variables.;

Second order asymptotic distributional representations of M-estimators of general parameters / by Jurečková, Jana,1940-(CARDINAL)140895; Sen, Pranab Kumar,1937-(CARDINAL)158125; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205; University of North Carolina at Chapel Hill.Department of Biostatistics.(CARDINAL)167680;
Bibliography: page 12.
Subjects: Asymptotic distribution (Probability theory); Mathematical statistics.; Statistical functionals.;

M-estimators and L-estimators of location : uniform integrability and asymptotic risk-efficient sequential versions / by Jurečkovâa, Jana,1940-(CARDINAL)140895; Sen, Pranab Kumar,1937-(CARDINAL)158125; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205; University of North Carolina at Chapel Hill.Department of Biostatistics.(CARDINAL)167680;
Includes bibliographical references (pages [27]-28).
Subjects: Asymptotic distribution (Probability theory); Mathematical statistics.; Statistical functionals.;

An intuitive non-rank-based statistic for the two sample censored-data survival analysis problem / by Pepe, Margaret Sullivan,1961-(CARDINAL)194598; Fleming, Thomas R.(CARDINAL)203306; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205; University of North Carolina at Chapel Hill.Department of Biostatistics.(CARDINAL)167680;
Bibliography: pages [1]-[2] (2nd group).
Subjects: Asymptotic distribution (Probability theory); Mathematical statistics.; Stochastic processes.;

Asymptotic optimality and distribution theory of nonparametric tests for restricted alternatives / by Tsai, Ming-tan M.(CARDINAL)194550; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205; University of North Carolina at Chapel Hill.Department of Statistics.(CARDINAL)149563;
Includes bibliographical references (pages [103]-[106]).
Subjects: Asymptotic distribution (Probability theory); Statistical hypothesis testing; Mathematical statistics.;

Asymptotic normality of Koul-Susarla-Van Ryzin estimator using counting process / by Zhou, Mai.; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205; University of North Carolina at Chapel Hill.Department of Statistics.(CARDINAL)149563;
Includes bibliographical references (pages 17-18).
Subjects: Asymptotic distribution (Probability theory); Mathematical statistics.; Central limit theorem.;

Asymptotically efficient estimator for the index of a stable distribution / by Basu, Sujit K.(CARDINAL)167962; Sen, Pranab Kumar,1937-(CARDINAL)158125; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205;
Includes bibliographical references (page [11]).
Subjects: Distribution (Probability theory);