Latin Squares :New Developments in the Theory and Applications

4.00 ( 1 Ratings by Goodreads)
Latin Squares

Latin Squares :New Developments in the Theory and Applications

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4.00 (1 Ratings by Goodreads)
hardback
Published: 24 January, 1991
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Description

In 1974 the editors of the present volume published a well-received book entitled ``Latin Squares and their Applications''. It included a list of 73 unsolved problems of which about 20 have been completely solved in the intervening period and about 10 more have been partially solved. The present work comprises six contributed chapters and also six further chapters written by the editors themselves. As well as discussing the advances which have been made in the subject matter of most of the chapters of the earlier book, this new book contains one chapter which deals with a subject (r-orthogonal latin squares) which did not exist when the earlier book was written. The success of the former book is shown by the two or three hundred published papers which deal with questions raised by it.
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Type Book
ISBN13 9780444888990
ISBN10 0444888993
Number Of Pages 452
Item Weight 910 g
Publisher / Reseller Elsevier Science & Technology
Format hardback
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Media Reviews

R.G. Stanton ...a gold mine of information on all aspects of Latin squares... Short Book Reviews

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Author's Bio

He has spent almost the whole of his teaching career at the University of Surrey. Since retirement from teaching he has been an Honorary Senior Research Fellow at that Institution. He is the author of some ninety research papers and two books, most related in some way to latin squares. He is a Foundation Fellow of the Institute of Combinatorics and their Applications and a member of the Editorial Board of \Quasigroups and Related Systems". He was the ?rst secretary of the British Combinatorial Committee and continued to serve in that capacity for 8 years. Also, he was one of the organizers of the 1991 British Combinatorial Conference and editor of its Proceedings. He is probably best known internationally as one of the authors of \Latin Squares and their Applications" of which the present book is a re-written and updated new edition.

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