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Free eBook Quantum Theory of Angular Momentum: Selected Topics download

by K. Srinivasa Rao,V. Rajeswari

Free eBook Quantum Theory of Angular Momentum: Selected Topics download ISBN: 0387563083
Author: K. Srinivasa Rao,V. Rajeswari
Publisher: Springer Verlag (September 1, 1993)
Language: English
Category: Math Science
Subcategory: Physics
Size MP3: 1426 mb
Size FLAC: 1491 mb
Rating: 4.5
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The foundation for the quantum theory of angular momentum, as an integral part of quantum mechanics, was laid in the 1920's which whitnessed profound theoretical. by V. Rajeswari and K. Srinivasa Rao. Select Format: Hardcover.

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Srinivasa Rao, Hypergeometric series and Quantum Theory of Angular Momentum, in Selected Topics in Special Functions, Ed. . Manochaand K. Srinivasa Rao, Allied Publishers Ltd. (2001) 93–134. T. Regge, Nuo. Cim. 10 (1958) 544; ibid 11 (1959) 116. Scholar.

Quantum Theory of Angular Momentum: Selected Topics" by K. Srinivasa Rao and V. Rajeswari, published by Springer-Verlag and Narosa Publishing House (1993). hypergeometric functions of unit argument. Transformation theory of generalized hypergeometric functions. and the relation of the different 3-j coefficient forms. due to Van der Waerden, Wigner, Racah, Majumdar, Raynal).

Srinivasa Rao, V. Rajeswari. The foundation for the quantum theory of angular momentum, as an integral part of quantum mechanics, was laid in the 1920's which witnessed profound theoretical developments. For the atomic, molecular and nuclear physicist, the quantum theory of angular momentum is an indispensable and essential discipline. Are you sure you want to remove Quantum Theory of Angular Momentum from your list?

Srinivasa Rao, V. Quantum Theory of Angular Momentum Close. Are you sure you want to remove Quantum Theory of Angular Momentum from your list? Quantum Theory of Angular Momentum. by K. Srinivasa Rao, V. Published September 1993 by Springer.

Quantum theory of angular momentum : selected topics. K. N. Srinivasa Rao, Rajeswari

Quantum theory of angular momentum : selected topics. Srinivasa Rao, Rajeswari. For the atomic. More).

Items related to Quantum Theory of Angular Momentum: Selected Topics. The foundation for the quantum theory of angular momentum, as an integral part of quantum mechanics, was laid in the 1920's which whitnessed profound theoretical developments. Srinivasa Rao; V. Rajeswari Quantum Theory of Angular Momentum: Selected Topics. ISBN 13: 9780387563084. Quantum Theory of Angular Momentum: Selected Topics.

Quantum theory of angular momentum.

K. The Racah-Wigner algebra for the quantum group SUq(2) is developed to derive explicit expressions for the q-analogues of the Van der Waerden, Racah, Wigner and Majumdar forms of the 3-j coefficient given in terms of sets of basic hypergeometric functions. Interrelationships between the members of a given set of 3 phi 2 are established using the reversal of series or the q to q-1 operation. Quantum theory of angular momentum.

The foundation for the quantum theory of angular momentum, as an integral part of quantum mechanics, was laid in the 1920's which whitnessed profound theoretical developments. For the atomic, molecular and nuclear physicist, the quantum theory of angular momentum is an indispensable and essential discipline. The discovery of new symmetries of the Clebsch-Gordan and Racah coefficients, overlooked in the course of time, provided the impetus to congently present the intimate connection between angular-momentum coefficients and the theory of generalized hypergeometric functions. Throughout this monograph, emphasis is placed on a good exposition of any aspect of the theory in order to be reliablewith respect to notations, phase factors and numerical factors. The monograph also provides complete solutions to some of the major problems of angular-momentum quantum theory. The topics selected cover: Connection between angular-momentum coefficient, relation between angular-momentum coefficients and orthogonal polynomial, plynomial zeros of angular-momentum coefficients, numerical algorithms for the generation of polynomial zeros and the computation of angular-momentum coefficients based on sets of generalized hypergeometric functions, and q-generalizations of angular-momentum coefficients.