On the symmetries of the 6j symbol
The 6j tensor for compact groups is shown to transform as a basis vector for the identity representation of the permutation group S4. This allows character theory to be used to determine the minimum number of independent components and a projection operator to determine the relations between compone...
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1983
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my.upm.eprints.1150802025-02-19T04:17:48Z http://psasir.upm.edu.my/id/eprint/115080/ On the symmetries of the 6j symbol Newmarch, J.D. The 6j tensor for compact groups is shown to transform as a basis vector for the identity representation of the permutation group S4. This allows character theory to be used to determine the minimum number of independent components and a projection operator to determine the relations between components-the symmetry properties. AIP Publishing 1983-03 Article PeerReviewed Newmarch, J.D. (1983) On the symmetries of the 6j symbol. Journal of Mathematical Physics, 24 (3). pp. 451-456. ISSN 0022-2488; eISSN: 0022-2488 https://pubs.aip.org/jmp/article/24/3/451/226759/On-the-symmetries-of-the-6j-symbol 10.1063/1.525741 |
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The 6j tensor for compact groups is shown to transform as a basis vector for the identity representation of the permutation group S4. This allows character theory to be used to determine the minimum number of independent components and a projection operator to determine the relations between components-the symmetry properties. |
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Article |
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Newmarch, J.D. |
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Newmarch, J.D. On the symmetries of the 6j symbol |
author_facet |
Newmarch, J.D. |
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Newmarch, J.D. |
title |
On the symmetries of the 6j symbol |
title_short |
On the symmetries of the 6j symbol |
title_full |
On the symmetries of the 6j symbol |
title_fullStr |
On the symmetries of the 6j symbol |
title_full_unstemmed |
On the symmetries of the 6j symbol |
title_sort |
on the symmetries of the 6j symbol |
publisher |
AIP Publishing |
publishDate |
1983 |
url |
http://psasir.upm.edu.my/id/eprint/115080/ https://pubs.aip.org/jmp/article/24/3/451/226759/On-the-symmetries-of-the-6j-symbol |
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13.244413 |