A note on the symmetries of the 3j and 6j coefficients. I

Venkatesh, K. (1979) A note on the symmetries of the 3j and 6j coefficients. I. Journal of mathematical physics, 21 (4). pp. 622-629. ISSN 0022-2488

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Abstract

It is shown that the study of the symmetries of the 3j coefficient in terms of the set of six 3F2(1)'s derived by us introduces a six-to-one homomorphism of the 72-element group of symmetries of the 3j coefficient on to the 12 permutations of parameters of a single 3F2(1) series of the set. Also, the study of the symmetries of the 6j coefficient in terms of the set of three (four) 4F3(1)'s derived by us introduces a three (four)-to-one homomorphism of the 144-element group of symmetries of the 6j coefficient on to the 48(36) allowed permutations of parameters of a single 4F 3(1) series of the set.

Item Type: Article
Subjects: D Physical Science > Physics
Divisions: Department of > Physics
Depositing User: Dhruva Kumar
Date Deposited: 27 May 2021 06:40
Last Modified: 27 May 2021 06:40
URI: http://eprints.uni-mysore.ac.in/id/eprint/13898

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