Minor handling wear. ; A foundational text reborn as a modern classic, Aigner s Combinatorial Theory offers a clear, rigorous, and elegant introduction to the central themes of combinatorics. Originally published in 1979 and now part of Springer s Classics in Mathematics series, it covers fundamental topics such as partitions, generating functions, recurrence relations, M�bius inversion, and graph theory, with an emphasis on proof techniques and structural insight. Balancing abstraction with concrete examples, this book is ideal for advanced undergraduates and graduate students who want more than just counting tricks it cultivates the reasoning skills essential to modern combinatorics and theoretical computer science. ; 16.3x24.1x3.4; viii,483,(1) pages.

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Detalles bibliogr�ficos

T�tulo

Combinatorial Theory -Classics in Mathematics

Editor

Springer, Berlin Heidelberg Etc

Fecha de publicaci�n

1979

Idioma

Ingl�s

ISBN 10

3540617876

ISBN 13

9783540617877

Encuadernaci�n

Softcover

Edici�n

First Edition (?); First Impression.

Estado

Very Good+

Estado de la sobrecubierta

No Dust Jacket

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Sinopsis

This book offers a well-organized, easy-to-follow introduction to combinatorial theory, with examples, notes and exercises. ". . . a very good introduction to combinatorics. This book can warmly be recommended first of all to students interested in combinatorics." Publicationes Mathematicae Debrecen

Acerca del autor

Biography of Martin Aigner Martin Aigner received his Ph.D. in Mathematics in 1965 from the University of Vienna. He then spent five years in the United States, the last two at the University of North Carolina at Chapel Hill where he was introduced to the combinatorial world (which he has never left since) by G. C. Rota and the late R. C. Bose. After extensive travels he returned to Europe and spent three years at the University of Tubingen with a senior fellowship of the German Science Foundation. Since 1974 he has been a Professor of Mathematics at the Free University of Berlin. Martin Aigner has published in various fields of combinatorics and graph theory and is the author of several monographs on discrete mathematics, graph theory and the theory of search.

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