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Fligner M.A., Verducci J.S. (eds.) Probability Models and Statistical Analyses for Ranking Data

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Fligner M.A., Verducci J.S. (eds.) Probability Models and Statistical Analyses for Ranking Data
New York: Springer, 1993. — 329 p.
In June of 1990, a conference was held on Probablity Models and Statisti­ cal Analyses for Ranking Data, under the joint auspices of the American Mathematical Society, the Institute for Mathematical Statistics, and the Society of Industrial and Applied Mathematicians. The conference took place at the University of Massachusetts, Amherst, and was attended by 36 participants, including statisticians, mathematicians, psychologists and sociologists from the United States, Canada, Israel, Italy, and The Nether­ lands. There were 18 presentations on a wide variety of topics involving ranking data. This volume is a collection of 14 of these presentations, as well as 5 miscellaneous papers that were contributed by conference participants. We would like to thank Carole Kohanski, summer program coordinator for the American Mathematical Society, for her assistance in arranging the conference; M. Steigerwald for preparing the manuscripts for publication; Martin Gilchrist at Springer-Verlag for editorial advice; and Persi Diaconis for contributing the Foreword. Special thanks go to the anonymous referees for their careful readings and constructive comments. Finally, we thank the National Science Foundation for their sponsorship of the AMS-IMS-SIAM Joint Summer Programs.
Ranking Models with Item Covariates
Nonparametric Methods of Ranking from Paired Comparisons
On the Babington Smith Class of Models for Rankings
Latent Structure Models for Ranking Data
Modelling and Analysing Paired Ranking Data
Maximum Likelihood Estimation in Mallows’s Model Using Partially Ranked Data
Extensions of Mallows’ ϕ Model
Rank Correlations and the Analysis of Rank-Based Experimental Designs
Applications of Thurstonian Models to Ranking Data
Probability Models on Rankings and the Electoral Process
Permutations and Regression Models
Aggregation Theorems and the Combination of Probabilistic Rank Orders
A Nonparametric Distance Model for Unidimensional Unfolding
Models on Spheres and Models for Permutations
Complete Consensus and Order Independence: Relating Ranking and Choice
Ranking From Paired Comparisons by Minimizing Inconsistency
Graphical Techniques for Ranked Data
Matched Pairs and Ranked Data
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