Tensor operator references for quadrupole nuclei
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Felipe Isaule, Robert Bennett, and Jörg B. Götte
Rotational properties of two interacting cold polar molecules: linear, symmetric, and asymmetric tops,
arXiv (2023).
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Edward P. Saliba and Alexander B. Barnes
The Clebsch–Gordan coefficients and their application to magnetic resonance,
Concepts Magn. Reson. 2022 A, 1143341/1-1143341/18 (2022).
Open access -
Victor D. Schepkin
Statistical tensor analysis of the MQ MR signals generated by weak quadrupole interactions,
Z. Med. Phys. 29, 326-336 (2019).
Open manuscript -
Alex D. Bain
Operator formalisms: An overview,
Concepts Magn. Reson. 28A, 369-383 (2006).
Free to read -
G. J. Bowden and W. D. Hutchison
Tensor operator formalism for multiple-quantum NMR. 4. Spin-3/2 nuclei with an asymmetry term in the quadrupole Hamiltonian,
J. Magn. Reson. 72, 61-74 (1987).
Abstract -
G. J. Bowden and W. D. Hutchison
Tensor operator formalism for multiple-quantum NMR. 3. Spin-1 nuclei with an asymmetry term in the quadrupole Hamiltonian,
J. Magn. Reson. 70, 361-367 (1986).
Abstract -
G. J. Bowden, W. D. Hutchison, and J. Khachan
Tensor operator formalism for multiple-quantum NMR. 2. Spins 3/2, 2, and 5/2 and general I,
J. Magn. Reson. 67, 415-437 (1986).
Abstract -
G. J. Bowden and W. D. Hutchison
Tensor operator formalism for multiple-quantum NMR. 1. Spin-1 nuclei,
J. Magn. Reson. 67, 403-414 (1986).
Abstract