Journal article
Bose-Operator Expansions of Tensor Operators in the Theory of Magnetism
Using a method of matching corresponding matrix elements, a hermitian Bose-operator expansion of tensor operators of arbitrary rank which transforms all kinematic effects into dynamical interactions between Bose particles is derived. It is shown that the method is a generalization of the Holstein- Primakoff transformation of the angular momentum components.
Tables are given for the Racah operators of rank k up to k=8 in terms of angular momentum operators and in terms of Bose operators. A similar table is given for the Stevens operators for even k up to k=6.
Language: | English |
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Year: | 1974 |
Pages: | 1523-1535 |
ISSN: | 00223719 and 17473802 |
Types: | Journal article |
DOI: | 10.1088/0022-3719/7/8/017 |