Molecular Magnetic Materials 2016
DOI: 10.1002/9783527694228.ch17
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Modeling Magnetic Properties with Density Functional Theory‐Based Methods

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Cited by 2 publications
(3 citation statements)
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“…The ADF/BAND [81] code relies on a combination of NEGFs with a DFT description of the bulk contacts with the ability to break periodicity in one to three dimensions. Once placed between the electrodes, there is no control over the electronic structure of the molecule and the Green's functions are solved during a self-consistent transport calculation [113]. This is in contrast to codes like Gaussian [114], ADF [115], FHI-aims [116], or TURBOMOLE [117], in which the leads are treated as being finite and described within the quantum chemistry calculation.…”
Section: Methodsmentioning
confidence: 99%
“…The ADF/BAND [81] code relies on a combination of NEGFs with a DFT description of the bulk contacts with the ability to break periodicity in one to three dimensions. Once placed between the electrodes, there is no control over the electronic structure of the molecule and the Green's functions are solved during a self-consistent transport calculation [113]. This is in contrast to codes like Gaussian [114], ADF [115], FHI-aims [116], or TURBOMOLE [117], in which the leads are treated as being finite and described within the quantum chemistry calculation.…”
Section: Methodsmentioning
confidence: 99%
“…Cluster complexes containing multiple magnetically coupled transition-metal ions have received intense and sustained attention from experiment and theory alike. For example, oligonuclear systems of magnetically interacting manganese ions feature prominently in fields as diverse as single-molecule magnetism and photosynthetic water oxidation. A first-principles computational description of low-lying spin states in exchange-coupled transition-metal systems has been so far dominated by density functional theory with the broken-symmetry approach (BS-DFT). , The broken-symmetry solutions are not spin eigenstates and cannot be used directly for any comparisons with experiment, but the BS-DFT energies can be used to extract pairwise exchange coupling constants J ij to be substituted into an appropriate phenomenological Heisenberg–Dirac–van Vleck Hamiltonian (eq ). …”
Section: Introductionmentioning
confidence: 99%
“…Although its practical utility is undeniable, the standard BS-DFT approach has weaknesses and shortcomings that relate to the formally deficient treatment of an intrinsically multireference problem, the dependence on the nature of the chemical system, and the sensitivity to the choice of density functional. , Other DFT-based approaches are being actively pursued. , Wave function based methods have been successfully employed only for a comparatively limited number of simple systems with few unpaired electrons. The use of multireference methods that address the static correlation problem, such as the complete active space self-consistent field (CASSCF), to directly obtain the energies of spin levels in magnetically coupled systems would be the most desirable foundation for tackling such problems, but their application is severely restricted by their computational cost.…”
Section: Introductionmentioning
confidence: 99%