Asymptotic equivalence of real probability distributions

Author:

Ikeda Sadao

Publisher

Springer Science and Business Media LLC

Subject

Statistics and Probability

Reference12 articles.

1. S. Ikeda, “Asymptotic equivalence of probability distributions with applications to some problems of asymptotic independence,”Ann. Inst. Statist. Math., 15 (1963), 87–116.

2. S. Ikeda, “On certain types of asymptotic equivalence of real probability distributions, I. Definitions and some of their properties,”UNC Inst. Statist. Mimeo Series, 455, 1965.

3. S. Ikeda, “On certain types of asymptotic equivalence of real probability distributions, II. Further results on the properties of type (S) asymptotic equivalence in the case of equal basic spaces,”UNC Inst. Statist. Mimeo Series, 465, 1966.

4. S. Ikeda, “On certain types of asymptotic equivalence of real probability distributions, III. Further notions of asymptotic equivalence in the case of equal basic spaces and a relation between type (S) convergence and in law convergence,”UNC Inst. Statist. Mimeo Series, 470, 1966.

5. S. Ikeda, “Asymptotic equivalence of real probability distributions,”UNC Inst. Statist. Mimeo Series, 522, 1967.

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1. Rates of uniform convergence of extreme order statistics;Annals of the Institute of Statistical Mathematics;1986-12

2. Uniform asymptotic joint normality of a set of increasing number of sample quantiles;Annals of the Institute of Statistical Mathematics;1983-12

3. Uniform θ-equivalence of probability distributions based on information and related measures of discrepancy;Annals of the Institute of Statistical Mathematics;1982-12

4. Some criteria for uniform asymptotic equivalence of real probability distributions;Annals of the Institute of Statistical Mathematics;1975-12

5. Exact and Approximate Sampling Distribution of The F-Statistic Under the Randomization Procedure;A Modern Course on Statistical Distributions in Scientific Work;1975

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