International Journal of Quantum Chemistry · 2004 · 48 citations · 23 references
Natural SciencesChemistryPhysicsComputational ChemistryCondensed Matter PhysicsTheoretical ChemistryAb Initio MethodsCoordination ChemistryMetal-ligand BondingMolecular SymmetrySpin-orbit CouplingTransition Metal ComplexesElectronic Energy LevelsExchange-correlation FunctionalsJahn-teller DistortionJahn-teller EffectsLigand Field EffectsMagnetic Properties Of Transition Metal ComplexesMagnetism Of Transition Metal ComplexesSymmetry In Molecular Orbitals
Abstract Spin‐orbit coupling has been introduced into our newly developed ligand field density functional theory (LFDFT), using the zero‐order regular approximation as implemented into the Amsterdam density functional (ADF) code. Application of the formalism to a series of Ni X (XF − , Cl − , Br − , I − ) compounds shows the increasing importance of intra‐ligand spin‐orbit coupling across the F, Cl, Br, I series, to lead to sign reversal (in the case of Br − and I − ) of the spin‐orbit splitting within the t 2 ‐orbitals manifold of Ni 2+ . Symmetry lowering from T d to D 2 d , due to the Jahn–Teller coupling for the e 4 t configuration of NiX , is used to manifest further the effect of bonding changes on the sign and magnitude of the spin‐orbit constant. Ligand field and spin‐orbit coupling matrices are found to be correlated, with the higher erxtent of antibonding being accompanied by lower values of the spin‐orbit coupling constant. In cases of little or no symmetry, this leads to situations in which ligand field and spin‐orbit coupling cannot be neatly separated in the mathematical description. Using these results, the electronic energy levels of this series of compounds are predicted to be in good agreement with available spectral and magnetic data from literature. © 2004 Wiley Periodicals, Inc. Int J Quantum Chem, 2005
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G. te Velde, F. Matthias Bickelhaupt, Evert Jan Baerends et al. · Journal of Computational Chemistry · 2001 · 10K citations
Natural Sciences, Chemistry, Physics +17
A Simplification of the Hartree-Fock Method
J. C. Slater · Physical Review · 1951 · 4.5K citations