Fb2 Algebraic Design Theory (Mathematical Surveys and Monographs) ePub
by Warwick de Launey,Dane Flannery
Category: | Mathematics |
Subcategory: | Science books |
Author: | Warwick de Launey,Dane Flannery |
ISBN: | 0821844962 |
ISBN13: | 978-0821844960 |
Language: | English |
Publisher: | American Mathematical Society (July 27, 2011) |
Pages: | 298 |
Fb2 eBook: | 1528 kb |
ePub eBook: | 1983 kb |
Digital formats: | doc rtf mbr azw |
De Launey, Warwick, 1958– Algebraic design theory, Warwick De Launey, Dane Flannery. p. cm. - (Mathematical surveys and monographs ; v. 175) Includes bibliographical references and index. ISBN 978-0-8218-4496-0 (alk. paper) 1. Combinatorial designs and congurations.
De Launey, Warwick, 1958– Algebraic design theory, Warwick De Launey, Dane Flannery. I. Flannery, D. L. (Dane Laurence), 1965–.
Algebraic Design Theory. Mathematical Surveys and Monographs. Część 175. Warwick De Launey Dane Laurence Flannery1 stycznia 2011. American Mathematical Soc. Kup na prezent. Dodaj do listy życzeń. Warwick de Launey, National University of Ireland, Galway, IrelandDane Flannery, National University of Ireland, Galway, Irelan.
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Mathematical Surveys and. Monographs. 175 Volume 175. Algebraic Design Theory. Warwick de Launey Dane Flannery. For additional information and updates on this book, visit. AMS on the Web w w w. a m s. o r g. American Mathematical Society. Warwick de Launey, and Dane Flannery, National University of Ireland, Galway, Ireland. Combinatorial design theory is a source of simply stated, concrete, yet difficult discrete problems, with the Hadamard conjecture being a prime example. This book provides a unified vision of the algebraic themes which have developed so far in design theory. Warwick de Launey and Dane Flannery. Alas, the book also serves as a memorial to senior author Warwick De Launey, who passed away in 2010 after a long illness. Publisher: American Mathematical Society. Mathematical Surveys and Monographs 175. Price: 9. 0. edu) is Alumni Distinguished Professor of Mathematics at Virginia Tech, with degrees from Rice and LSU. He is a number theorist by trade, but his first publication was about tournaments and Hadamard matrices.
We develop methods for computing with matrix groups defined over a range of infinite domains, and apply those methods to the design of algorithms for nilpotent groups. In particular, we provide a practical algorithm to test nilpotency of matrix groups over an infinite field. In particular, we provide a practical algorithm to test nilpotency of matrix groups over an infinite field
Series: Mathematical Surveys and Monographs (Book 149).
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Algebraic Design Theory book. Published October 3rd 2011 by American Mathematical Society (first published September 1st 2011).