
doi: 10.1139/p87-030
A realization of unitary-group basis states by multinomials (tensors) that realize symmetric-group representation basis states requires that there be the proper set of numbers of these tensors and that unitary-group transformation properties be obtainable from their labels. That these requirements are met is shown here, allowing the actual construction of the unitary states and matrix elements.
matrix elements, Applications of linear algebraic groups to the sciences, unitary-group basis states, labels
matrix elements, Applications of linear algebraic groups to the sciences, unitary-group basis states, labels
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