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Author: William Fulton
Publisher: Cambridge University Press
ISBN: 9780521567244
Category : Mathematics
Languages : en
Pages : 276
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Book Description
Describes combinatorics involving Young tableaux and their uses in representation theory and algebraic geometry.
Author: William Fulton
Publisher: Cambridge University Press
ISBN: 9780521567244
Category : Mathematics
Languages : en
Pages : 276
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Book Description
Describes combinatorics involving Young tableaux and their uses in representation theory and algebraic geometry.
Author: Jang Soo Kim
Publisher: American Mathematical Society
ISBN: 1470459949
Category : Mathematics
Languages : en
Pages : 100
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Book Description
View the abstract.
Author: Joseph P.S. Kung
Publisher: Elsevier
ISBN: 1483272028
Category : Mathematics
Languages : en
Pages : 344
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Book Description
Young Tableaux in Combinatorics, Invariant Theory, and Algebra: An Anthology of Recent Work is an anthology of papers on Young tableaux and their applications in combinatorics, invariant theory, and algebra. Topics covered include reverse plane partitions and tableau hook numbers; some partitions associated with a partially ordered set; frames and Baxter sequences; and Young diagrams and ideals of Pfaffians. Comprised of 16 chapters, this book begins by describing a probabilistic proof of a formula for the number f? of standard Young tableaux of a given shape f?. The reader is then introduced to the generating function of R. P. Stanley for reverse plane partitions on a tableau shape; an analog of Schensted's algorithm relating permutations and triples consisting of two shifted Young tableaux and a set; and a variational problem for random Young tableaux. Subsequent chapters deal with certain aspects of Schensted's construction and the derivation of the Littlewood-Richardson rule for the multiplication of Schur functions using purely combinatorial methods; monotonicity and unimodality of the pattern inventory; and skew-symmetric invariant theory. This volume will be helpful to students and practitioners of algebra.
Author: Susumu Ariki
Publisher: American Mathematical Soc.
ISBN: 0821832328
Category : Mathematics
Languages : en
Pages : 169
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Book Description
This book contains most of the nonstandard material necessary to get acquainted with this new rapidly developing area. It can be used as a good entry point into the study of representations of quantum groups. Among several tools used in studying representations of quantum groups (or quantum algebras) are the notions of Kashiwara's crystal bases and Lusztig's canonical bases. Mixing both approaches allows us to use a combinatorial approach to representations of quantum groups and toapply the theory to representations of Hecke algebras. The primary goal of this book is to introduce the representation theory of quantum groups using quantum groups of type $A {r-1 {(1) $ as a main example. The corresponding combinatorics, developed by Misra and Miwa, turns out to be thecombinatorics of Young tableaux. The second goal of this book is to explain the proof of the (generalized) Leclerc-Lascoux-Thibon conjecture. This conjecture, which is now a theorem, is an important breakthrough in the modular representation theory of the Hecke algebras of classical type. The book is suitable for graduate students and research mathematicians interested in representation theory of algebraic groups and quantum groups, the theory of Hecke algebras, algebraic combinatorics, andrelated fields.
Author: H.F Jones
Publisher: CRC Press
ISBN: 9781420050295
Category : Mathematics
Languages : en
Pages : 348
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Book Description
Illustrating the fascinating interplay between physics and mathematics, Groups, Representations and Physics, Second Edition provides a solid foundation in the theory of groups, particularly group representations. For this new, fully revised edition, the author has enhanced the book's usefulness and widened its appeal by adding a chapter on the Cartan-Dynkin treatment of Lie algebras. This treatment, a generalization of the method of raising and lowering operators used for the rotation group, leads to a systematic classification of Lie algebras and enables one to enumerate and construct their irreducible representations. Taking an approach that allows physics students to recognize the power and elegance of the abstract, axiomatic method, the book focuses on chapters that develop the formalism, followed by chapters that deal with the physical applications. It also illustrates formal mathematical definitions and proofs with numerous concrete examples.
Author: Shreeram Shankar Abhyankar
Publisher:
ISBN:
Category : Mathematics
Languages : en
Pages : 544
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Book Description
Author: Zhong-Qi Ma
Publisher: World Scientific
ISBN: 9789812388339
Category : Science
Languages : en
Pages : 480
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Book Description
This book is aimed at graduate students and young researchers in physics who are studying group theory and its application to physics. It contains a short explanation of the fundamental knowledge and method, and the fundamental exercises for the method, as well as some important conclusions in group theory. This book is also suitable for some graduate students in theoretical chemistry.
Author: Muge Taskin
Publisher:
ISBN:
Category :
Languages : en
Pages : 200
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Book Description
Author: Shreeram Shankar Abhyankar
Publisher:
ISBN:
Category :
Languages : en
Pages : 110
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Book Description
Author: S. Oneda
Publisher: World Scientific
ISBN: 9789810204983
Category : Science
Languages : en
Pages : 374
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Book Description
In elementary particle physics, there are a number of recognizable underlying symmetries which correctly describe spectacular multiplet structure of observed particles. However, lack of a consistent method to deal with badly broken symmetry has hindered the investigation through symmetry. With this book the authors hope to arouse interest in the approach to broken symmetry from a fresh point of view.The authors argue that spectrum generating symmetries still maintain asymptotic symmetry for physical (not virtual) particles. When combined with the symmetry related equal-time commutation relations which are derivable from fundamental Lagrangian, asymptotic symmetry then demands a close interplay among the masses, mixing parameters and coupling constants of physical particles. From this point of view, we may understand the success of the naive quark model, remarkable mass and mass-mixing angle relations in QCD and electroweak theory and even the presence of dynamical selection rules. The method may also give us a powerful tool for the study of new physics where fundamental Lagrangian is not yet known.
