Standard Monomial Theory: Invariant Theoretic Approach - Encyclopaedia of Mathematical Sciences 137 (Paperback)
  • Standard Monomial Theory: Invariant Theoretic Approach - Encyclopaedia of Mathematical Sciences 137 (Paperback)
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Standard Monomial Theory: Invariant Theoretic Approach - Encyclopaedia of Mathematical Sciences 137 (Paperback)

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£109.99
Paperback 266 Pages / Published: 22/11/2010
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Schubert varieties provide an inductive tool for studying flag varieties. This book is mainly a detailed account of a particularly interesting instance of their occurrence: namely, in relation to classical invariant theory. More precisely, it is about the connection between the first and second fundamental theorems of classical invariant theory on the one hand and standard monomial theory for Schubert varieties in certain special flag varieties on the other.

Publisher: Springer-Verlag Berlin and Heidelberg GmbH & Co. KG
ISBN: 9783642095436
Number of pages: 266
Weight: 433 g
Dimensions: 235 x 155 x 14 mm
Edition: Softcover reprint of hardcover 1st ed. 2008


MEDIA REVIEWS

From the reviews:

"The goal of the book is to present the results of Classical Invariant Theory (CIT) and Standard Monomial Theory (SMT) and the connection between the two theories. ... The book is written for a broad audience including prospective graduate students and young researchers. The exposition is self-contained. It may be used for a year long course on Invariant Theory and Schubert varieties." (Dmitrii A. Timashev, Mathematical Reviews, Issue 2008 m)

"The book aims to describe the beautiful connection between Schubert varieties and their Standard Monomial Theory (SMT) on the one hand and Classical Invariant Theory (CIT) on the other. ... make the presentation self-contained keeping in mind the needs of prospective graduate students and young researchers. ... The book may be recommended as a nice introduction to SMT and related active research areas. It may be used for a year long course on Invariant Theory and Schubert varieties." (Ivan V. Arzhantsev, Zentralblatt MATH, Vol. 1137 (15), 2008)

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