The Symmetric Group: Representations, Combinatorial Algorithms, and Symmetric Functions: 203 (Graduate Texts in Mathematics, 203) - Tapa dura

Sagan, Bruce

 
9780387950679: The Symmetric Group: Representations, Combinatorial Algorithms, and Symmetric Functions: 203 (Graduate Texts in Mathematics, 203)

Sinopsis

This book brings together many of the important results in this field.

From the reviews: ""A classic gets even better....The edition has new material including the Novelli-Pak-Stoyanovskii bijective proof of the hook formula, Stanley’s proof of the sum of squares formula using differential posets, Fomin’s bijective proof of the sum of squares formula, group acting on posets and their use in proving unimodality, and chromatic symmetric functions." --ZENTRALBLATT MATH

"Sinopsis" puede pertenecer a otra edición de este libro.

Críticas

From the reviews of the second edition:

"This work is an introduction to the representation theory of the symmetric group. Unlike other books on the subject this text deals with the symmetric group from three different points of view: general representation theory, combinatorial algorithms and symmetric functions. ... This book is a digestible text for a graduate student and is also useful for a researcher in the field of algebraic combinatorics for reference." (Attila Maróti, Acta Scientiarum Mathematicarum, Vol. 68, 2002)

"A classic gets even better. ... The edition has new material including the Novelli-Pak-Stoyanovskii bijective proof of the hook formula, Stanley’s proof of the sum of squares formula using differential posets, Fomin’s bijective proof of the sum of squares formula, group acting on posets and their use in proving unimodality, and chromatic symmetric functions." (David M. Bressoud, Zentralblatt MATH, Vol. 964, 2001)

Reseña del editor

This book brings together many of the important results in this field.

From the reviews: ""A classic gets even better....The edition has new material including the Novelli-Pak-Stoyanovskii bijective proof of the hook formula, Stanley’s proof of the sum of squares formula using differential posets, Fomin’s bijective proof of the sum of squares formula, group acting on posets and their use in proving unimodality, and chromatic symmetric functions." --ZENTRALBLATT MATH

"Sobre este título" puede pertenecer a otra edición de este libro.

Otras ediciones populares con el mismo título

9781441928696: The Symmetric Group: Representations, Combinatorial Algorithms, and Symmetric Functions: 203 (Graduate Texts in Mathematics)

Edición Destacada

ISBN 10:  1441928693 ISBN 13:  9781441928696
Editorial: Springer, 2010
Tapa blanda