The subject of this book is the action of permutation groups on sets associated with combinatorial structures. Each chapter deals with a particular structure: groups, geometries, designs, graphs and maps respectively. A unifying theme for the first four chapters is the construction of finite simple groups. In the fifth chapter, a theory of maps on orientable surfaces is developed within a combinatorial framework. This simplifies and extends the existing literature in the field. The book is designed both as a course text and as a reference book for advanced undergraduate and graduate students. A feature is the set of carefully constructed projects, intended to give the reader a deeper understanding of the subject.
A bold woman known as the "duchess of Magnus" was wagered--and won--in a card game. But the woman who arrived was her shy, quiet cousin Eleanor. Eleanor de Lacy must have been mad to agree to exchange identities with her stronger-willed cousin. She would never convince Remington Knight of the folly of this union--especially since the man seemed so determined for it to take place. Worse still, she finds Remington dazzlingly attractive--and she's charmed by his attempts to seduce her, even though he believes she is already his. But if he ever learns of Eleanor's deception, this daring rogue will wreak Permutation Groups and Combinatorial Structures free ebook havoc . . . upon her reputation and her heart.Remington had expected a haughty, unbending aristocrat who would ensure his entrance into good society. But this "duchess" is a most pleasant surprise--modest, warm-hearted, endearingly awkward, and a delight to the eye. In short, she is exactly the sort of bride Remington could fall passionately, completely in love with . . . . . . if he weren't so intent on his revenge.
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Author: Norman L. Biggs,A. T. White
Number of Pages: 152 pages
Published Date: 31 Jan 2008
Publisher: CAMBRIDGE UNIVERSITY PRESS
Publication Country: Cambridge, United Kingdom
Language: English
ISBN: 9780521222877
Download Link: Click Here
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