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Mathematics

D-Index
30
Citations
4493
World Ranking
3479
National Ranking
1353

Overview

Milton Sobel was affiliated with the University of California, Santa Barbara in the United States. Throughout their career, they contributed to academic research primarily from this institution.

There are no records of recent papers, co-authors, or frequent publication venues available in the provided data. Similarly, no specific fields or subfields of study, main topics of work, or book publications are listed for this scientist.

No awards or honors are recorded in the data, and there is no detailed information about specific research themes or scholarly collaborations.

The absence of detailed publication and research area data limits a deeper exploration of Milton Sobel's academic focus and contributions. Nonetheless, their affiliation with a major research university suggests engagement with scholarly activities during their career.

Best Publications

  • Selecting and Ordering Populations: A New Statistical Methodology

    Jean Dickinson Gibbons;Ingram Olkin;Milton Sobel

  • A BIVARIATE GENERALIZATION OF STUDENT'S t-DISTRIBUTION, WITH TABLES FOR CERTAIN SPECIAL CASES

    Charles W. Dunnett;Milton Sobel

  • A TOW-SAMPLE MULTIPLE DECISION PROCEDURE FOR RANKING MEANS OF NORMAL POPULATIONS WITH A COMMON UNKNOWN VARIANCE

    Robert E. Bechhofer;Charles W. Dunnett;Milton Sobel

  • A Sequential Decision Procedure for Choosing One of Three Hypotheses Concerning the Unknown Mean of a Normal Distribution

    Milton Sobel;Abraham Wald

  • Sequential Life Tests in the Exponential Case

    Benjamin Epstein;Milton Sobel

  • On Selecting a Subset Which Contains All Populations Better Than a Standard

    Shanti S. Gupta;Milton Sobel

  • Sooner and later waiting time problems for Bernoulli trials: frequency and run quotas

    M. Ebneshahrashoob;Milton Sobel

  • On a Statistic which Arises in Selection and Ranking Problems

    Shanti S. Gupta;Milton Sobel

  • A Single-Sample Multiple Decision Procedure for Ranking Variances of Normal Populations

    Robert E. Bechhofer;Milton Sobel

  • Selecting the best one of several binomial populations

    Unknown

  • On selecting a subset containing the population with the smallest variance

    Shanti S. Gupta;Milton Sobel

  • On the smallest of several correlated F statistics

    Shanti S. Gupta;Milton Sobel

  • Selecting and Ordering Populations: A New Statistical Methodology

    Unknown

  • Play-the-winner sampling for selecting the better of two binomial populations

    Milton Sobel;George H. Weiss

  • Integral expressions for tail probabilities of the multinomial and negative multinomial distributions

    Ingram Olkin;Milton Sobel

  • Selecting a Subset Containing the Best of Several Binomial Populations.

    H. H. Ku;Shanti S. Gupta;Milton Sobel

  • Play-the-Winner Rule and Inverse Sampling in Selecting the Better of Two Binomial Populations

    Milton Sobel;George H. Weiss

  • A Survey of Adaptive Sampling for Clinical Trials

    David G. Hoel;Milton Sobel;George H. Weiss

  • A Sequential Procedure for Selecting the Largest of $k$ Means

    H. Robbins;Milton Sobel;N. Starr

  • On Bonferroni-Type Inequalities of the Same Degree for the Probability of Unions and Intersections

    Milton Sobel;V. R. R. Uppuluri

  • Nonparametric Procedures for Selecting the $t$ Population with the Largest $lpha$-Quantiles

    Milton Sobel

  • Selecting and Ordering Populations: A New Statistical Methodology.

    Unknown

  • Incomplete Dirichlet Integrals with Applications to Ordered Uniform Spacings

    J.S. Rao;Milton Sobel

  • On Partitioning a Sample with Binary-Type Questions in Lieu of Collecting Observations

    Kenneth Joseph Arrow;Leon Pesotchinsky;Milton Sobel

  • A SUBSET SELECTION TECHNIQUE FOR SCORING ITEMS ON A MULTIPLE CHOICE TEST

    Jean D. Gibbons;Ingram Olkin;Milton Sobel

  • An Introduction to Ranking and Selection

    Jean D. Gibbons;Ingram Olkin;Milton Sobel

  • Admissible and Minimax Estimation for the Multinomial Distribution and for K Independent Binomial Distributions

    Ingram Olkin;Milton Sobel

  • Play-the-Winner Rule and Inverse Sampling for Selecting the Best of $k \geqq 3$ Binomial Populations

    Milton Sobel;George H. Weiss

  • A two-stage procedure for choosing the better of two binomial populations

    David G. Hoel;Milton Sobel;George H. Weiss

  • Quota sampling for multinomial via Dirichlet

    Milton Sobel;M. Ebneshahrashoob

Frequent Co-Authors

Ingram Olkin
Ingram Olkin Stanford University
Martin T. Wells
Martin T. Wells Cornell University
Kenneth J. Arrow
Kenneth J. Arrow Stanford University
George H. Weiss
George H. Weiss National Institutes of Health
Barry C. Arnold
Barry C. Arnold University of California, Riverside

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