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Association Schemes R. A. Bailey (Queen Mary University of London)

Association Schemes By R. A. Bailey (Queen Mary University of London)

Association Schemes by R. A. Bailey (Queen Mary University of London)

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Summary

Based on the author's graduate course on association schemes and the optimal design of scientific experiments, this book is accessible to both pure mathematicians and statisticians alike. It will appeal to researchers as an accessible reference work from which to learn about the statistical/combinatorial aspect of their work.

Association Schemes Summary

Association Schemes: Designed Experiments, Algebra and Combinatorics by R. A. Bailey (Queen Mary University of London)

Association schemes are of interest to both mathematicians and statisticians and this book was written with both audiences in mind. For statisticians, it shows how to construct designs for experiments in blocks, how to compare such designs, and how to analyse data from them. The reader is only assumed to know very basic abstract algebra. For pure mathematicians, it tells why association schemes are important and develops the theory to the level of advanced research. This book arose from a course successfully taught by the author and as such the material is thoroughly class-tested. There are a great number of examples and exercises that will increase the book's appeal to both graduate students and their instructors. It is ideal for those coming either from pure mathematics or statistics backgrounds who wish to develop their understanding of association schemes.

Association Schemes Reviews

Review of the hardback: 'As expected, Rosemary Bailey has presented us with a very scholarly work. She successfully draws the two threads of experimental design and the pure mathematics of association schemes together in this extremely thorough exposition The author has made an important contribution to bridging the gap between these two areas.' Short Book Reviews
Review of the hardback: 'This book sets out on a very ambitious course, to bring these two groups together. it succeeds admirably One might feel that a reader interested only in designed experiments, or conversely only in algebraic combinatorics, may find the union of the two more difficult. However, the book is written so that both types of reader will find the presentation engaging; indeed one cannot help but conclude that these two viewpoints belong together. The author has done the community a valuable service by strengthening a link between the two.' Zentralblatt MATH
Review of the hardback: 'The author of this impressive monograph is well-known as a world leader who has made fundamental contributions to this field. Now she has come up with this elegantly written that provides a unified survey of the developments in and around association schemes. lucid and well-organized, the book maintains a high level of mathematical rigour and depth. The impressive list of references, including the most up-to-date ones, will make the book particularly valuable. The large number of examples and exercises, all meticulously chosen, will certainly endear the book to its readers. The author has done a tremendous job, and the scientific community will be the beneficiary. This marvellous book should find a place in the bookshelf of any serious researcher in experimental design and combinatorial theory.' Indian Journal of Statistics
Review of the hardback: ' a valuable contribution to one of the important aspects of commutative scheme theory: the application of commutative scheme theory to statistics. fills one of the many gaps in the global view of schemes and their central role in mathematics.' Bulletin of the American Mathematical Society
Review of the hardback: ' a welcome addition to researchers in the area of association schemes as it is comprehensive and indicates likely directions for future work.' Journal of the Royal Statistical Society, Series A

About R. A. Bailey (Queen Mary University of London)

R. A. Bailey has been Professor of Statistics at Queen Mary, University of London since 1994. Currently she is also head of the School of Mathematical Sciences. After doing a DPhil in group theory at Oxford she worked in the Mathematics Faculty of the Open University then took a post-doctoral research fellowship in Statistics at Edinburgh University. Since then her main research interest has been in the design of experiments. She spent 10 years in the Statistics Department of Rothamsted Experimental Station (now the BBSRC Institute of Arable Crops Research) before coming to the University of London as Professor of Mathematical Sciences at Goldsmiths' College. Along the way she was a school teacher for one year and a technician in medical research for another. She has also held short-term appointments at the Universities of Western Australia, Sydney (Australia), and North Carolina at Chapel Hill (USA). She has been a frequent visitor to the Unit\'e de Biom\'etrie in the Institut National de la Recherche Agronomique at Versailles (France), and has given short courses on Statistics in Finland, Buenos Aires (Argentina) and Augsburg (Germany). Her interests span statistics and pure mathematics, and the importance of both to scientists and to ordinary people. She has served the London Mathematical Society as Meetings and Membership Secretary, Vice President and member of the Personnel and Office Committee. She was a member of the British Combinatorial Committee when it established its current successful format for conferences. She was secretary of the UK \TeX\ Users' Group for four years. She is a member of the Council of the International Biometric Society, being president of the British Region 2000-2002. She is a member of the Research Section of the Royal Statistical Society. She is also a member of the Institute of Mathematical Statistics and the International Statistical Institute. She represented the Committee of Professors of Statistics first on the Higher Educatio

Table of Contents

1. Association schemes; 2. The BoseMesner algebra; 3. Combining association schemes; 4. Incomplete-block designs; 5. Partial balance; 6. Families of partitions; 7. Designs for structured sets; 8. Groups; 9. Posets; 10. Subschemes, quotients, duals and products; 11. Association schemes on the same set; 12. Where next?; 13. History and references.

Additional information

NPB9780521824460
9780521824460
052182446X
Association Schemes: Designed Experiments, Algebra and Combinatorics by R. A. Bailey (Queen Mary University of London)
R. A. Bailey (Queen Mary University of London)
Cambridge Studies in Advanced Mathematics
New
Hardback
Cambridge University Press
2004-02-26
406
N/A
Book picture is for illustrative purposes only, actual binding, cover or edition may vary.
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