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Predicting Exchange Coupling Constants in Frustrated Molecular Magnets Using Density Functional Theory
54
Citations
39
References
2007
Year
Heisenberg Exchange CouplingsEngineeringMagnetic ResonanceComputational ChemistryChemistrySpin DynamicElectronic StructureSpin PhenomenonMagnetic Exchange InteractionsExchange Coupling ConstantsMagnetismPhysicsQuantum ChemistryAb-initio MethodQuantum MagnetismSpintronicsMolecule-based MagnetNatural SciencesApplied PhysicsCondensed Matter PhysicsCluster ChemistryExchange CouplingsStrong Spin Frustration
We study the Heisenberg exchange couplings in polynuclear transition-metal clusters with strong spin frustration using a variety of theoretical techniques. We present results for a trinuclear Cr(III) molecule, a tetranuclear Fe(III) complex, and an octanuclear Fe(III) molecular magnet. We explore the physics of the exchange couplings in these systems using standard broken-symmetry (BS) techniques and a more recently developed constrained density functional theory (C-DFT) approach. The calculations show that the expected picture of localized spin moments on the metal centers is appropriate, and in each case C-DFT predicts coupling constant values in good agreement with experiment. Furthermore, we demonstrate that all of the C-DFT spin states for a given cluster can be reasonably described by a single Heisenberg Hamiltonian. These findings are significant in part because standard BS calculations are in conflict with the experiments on a number of key points. For example, BS-DFT predicts a doublet (rather than quartet) ground state for the Cr(III) cluster while for the Fe(III) complexes BS-DFT predicts some of the exchange couplings to be ferromagnetic whereas the experimentally derived couplings are all antiferromagnetic. Furthermore, for BS-DFT the best-fit exchange parameters can depend significantly on the set of spin configurations chosen. For example, by choosing configurations with Ms closer to Ms(max) the BS-DFT couplings can typically be made somewhat closer to the C-DFT and experimental results. Thus, in these cases, our results consistently support the experimental findings.
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