2018
DOI: 10.3390/inorganics6010024
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Effect of Low Spin Excited States for Magnetic Anisotropy of Transition Metal Mononuclear Single Molecule Magnets

Abstract: Rational, fine tuning of magnetic anisotropy is critical to obtain new coordination compounds with enhanced single molecule magnet properties. For mononuclear transition metal complexes, the largest contribution to zero-field splitting is usually related to the excited states of the same spin as the ground level. Thus, the contribution of lower multiplicity roots tends to be overlooked due to its lower magnitude. In this article, we explore the role of lower multiplicity excited states in zero-field splitting … Show more

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Cited by 3 publications
(2 citation statements)
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“…For multireference calculations, it is well-known that the proper choice of active space and the number of roots included in state averaging are crucial for the prediction of appropriate results. This has also been experienced in our previous work and has also been reported previously , in the study of inorganic systems. For the description of triradicals, the minimal active space required for qualitative description involves three unpaired electrons distributed in the three active orbitals, i.e.…”
Section: Resultssupporting
confidence: 82%
“…For multireference calculations, it is well-known that the proper choice of active space and the number of roots included in state averaging are crucial for the prediction of appropriate results. This has also been experienced in our previous work and has also been reported previously , in the study of inorganic systems. For the description of triradicals, the minimal active space required for qualitative description involves three unpaired electrons distributed in the three active orbitals, i.e.…”
Section: Resultssupporting
confidence: 82%
“…The effect of inclusion of nroots of excited state and their contribution to magnetic anisotropy is important and is well explained by Llanos et al The choice of nroots of particular multiplicity is important for reducing the computational cost and to include only those low-lying excited states (roots), which actively participate in mixing of states. Also, including states lying higher in energy affects the description of optimized orbitals of lower-lying states, which are important. , The selection of nroots is system-specific, and for the complexes under study, the procedure followed for the inclusion of appropriate nroots of particular multiplicity is thoroughly explained.…”
Section: Theoretical and Computational Methodsmentioning
confidence: 99%