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The Symmetric Group in Quantum Chemistry

This is the first book to provide comprehensive treatment of the use of the symmetric group in quantum chemical structures of atoms;

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The Representation Theory of the Symmetric Group

The Representation Theory of the Symmetric Group provides an account of both the ordinary and modular representation theory of the;

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Irreducible and Reducible Representations of the Symmetric Group

Group Representation Theory has many uses in Physics and Chemistry, representations of the symmetric group being the most widely used. This;

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Group Identities On Units And Symmetric Units Of Group Rings

a group identity soon followed. Since the late 1990s, many papers have been devoted to the study of the symmetric units; that;

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Representation Theory of Symmetric Groups

Representation Theory of Symmetric Groups is the most up-to-date abstract algebra book on the subject of symmetric groups and;

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Representation Theory of Symmetric Groups

Representation Theory of Symmetric Groups is the most up-to-date abstract algebra book on the subject of symmetric groups and;

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The Symmetric Group

using differential posets, Fomin's bijective proof of the sum of squares formula, group acting on posets and their use in proving unimodality;

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The Symmetric Group

using differential posets, Fomin's bijective proof of the sum of squares formula, group acting on posets and their use in proving unimodality;

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Introduction to Group Characters

groups contains a detailed account of the characters of the symmetric group based on the generating function of Frobenius and on the Schur;

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Representations of the Infinite Symmetric Group

on the simplest yet very nontrivial example of the infinite symmetric group, focusing on its deep connections to probability, mathematical;

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Q-difference Operators, Orthogonal Polynomials and Symmetric Expansions

functions in terms of the symmetric polynomials. This provides us with a quick route to understanding the group structure generated by iterating the;

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Groups and Manifolds

geometry of symmetric spaces, with a variety of examples for physicists, touching briefly also on super-symmetric field theories. The core of the;

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Noncommutative Character Theory Of The Symmetric Group

A new approach to the character theory of the symmetric group has been developed during the past fifteen years which is in many ways more;

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Harmonic Analysis on Symmetric Spaces - Higher Rank Spaces, Positive Definite Matrix Space and Generalizations

half plane . In the case of the general linear group, one can identify X with the space Pn of n x n positive definite symmetric matrices;

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London Mathematical Society Lecture Note Series

The most important examples of finite groups are the group of permutations of a set of n objects, known as the symmetric group, and the;

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Cambridge Studies in Advanced Mathematics

group G of prime power order. Among the groups considered are those of p-rank less than 3, extra-special p-groups, symmetric groups and linear;

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The Theory of Group Characters and Matrix Representations of Groups

. Of particular interest in this part of the book are several chapters devoted to representations and characters of symmetric groups and the closely;

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Symmetric Functions And Hall Polynomials

This is a paperback version of the second, much expanded, edition of Professor Macdonald's acclaimed monograph on symmetric functions and;

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The Limit Shape Problem for Ensembles of Young Diagrams

of huge symmetry structures. As mathematics, an asymptotic theory of representations is developed of the symmetric groups of degree n as n goes to;

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Infinite Crossed Products

students of mathematics, the text examines crossed products and group-graded rings, delta methods and semiprime rings, the symmetric ring;

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Representations Of Finite And Lie Groups

of irreducible representations, induced representations and Frobenius reciprocity. Special emphasis is given to exterior powers, with the symmetric group;

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Symmetric Properties of Real Functions

This work offers detailed coverage of every important aspect of symmetric structures in function of a single real variable, providing a;

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Symmetric Properties of Real Functions

This work offers detailed coverage of every important aspect of symmetric structures in function of a single real variable, providing a;

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Symmetric Bends

well-known bends happen to be symmetric - that is, the two constituent cords within the bend have the same geometric shape and size, and;

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Symmetries and Laplacians

and finite groups, Lie groups, and the Heisenberg group and semidirect products. Among numerous applications included are integrable;

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Modern Spherical Functions

symmetric pairs, spherical representations for compact symmetric pairs, the fundamental groups of compact symmetric spaces, and the radial part;

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Posn(R) and Eisenstein Series

Posn(R) and Eisenstein Series provides an introduction, requiring minimal prerequisites, to the analysis on symmetric spaces of positive;

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