Applications Of Unitary Symmetry And Combinatorics (inbunden)
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Format
Inbunden (Hardback)
Språk
Engelska
Antal sidor
380
Utgivningsdatum
2011-05-13
Förlag
World Scientific Publishing Co Pte Ltd
Illustrationer
figures
Dimensioner
249 x 170 x 25 mm
Vikt
794 g
Antal komponenter
1
ISBN
9789814350716

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Applications Of Unitary Symmetry And Combinatorics (inbunden)

Applications Of Unitary Symmetry And Combinatorics

av James D Louck
Inbunden Engelska, 2011-05-13
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This monograph is a synthesis of the theory of the pairwise coupling of the angular momenta of arbitrarily many independent systems to the total angular momentum in which the universal role of doubly stochastic matrices and their quantum-mechanical probabilistic interpretation is a major theme. A uniform viewpoint is presented based on the structure of binary trees. This includes a systematic method for the evaluation of all 3n-j coefficients and their relationship to cubic graphs. A number of topical subjects that emerge naturally are also developed, such as the algebra of permutation matrices, the properties of magic squares and an associated generalized Regge form, the Zeilberger counting formula for alternating sign matrices, and the Heisenberg ring problem, viewed as a composite system in which the total angular momentum is conserved.The readership is intended to be advanced graduate students and researchers interested in learning about the relationship between unitary symmetry and combinatorics and challenging unsolved problems. The many examples serve partially as exercises, but this monograph is not a textbook. It is hoped that the topics presented promote further and more rigorous developments that lead to a deeper understanding of the angular momentum properties of complex systems viewed as composite wholes.
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Innehållsförteckning

Composite Quantum Systems; Algebra of Permutation Matrices; Coordinates of A in a Basis; Applications of Permutation Matrices; Doubly Stochastic Matrices in AMT; Magic Squares; Alternating Sign Matrices; The Heisenberg Magnetic Ring.