2017
DOI: 10.1039/c6cp08561j
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On the calculation of second-order magnetic properties using subsystem approaches in a relativistic framework

Abstract: We report an implementation of nuclear magnetic resonance (NMR) shielding (σ), isotope-independent indirect spin-spin coupling (K) and the magnetizability (ξ) tensors in a frozen density embedding scheme using the four-component (4c) relativistic Dirac-Coulomb (DC) Hamiltonian and non-collinear spin density functional theory. The formalism takes into account the magnetic balance between the large and the small components of molecular spinors and assures the gauge-origin independence of the NMR shielding and ma… Show more

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Cited by 27 publications
(55 citation statements)
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“…We want to mention few of the four‐component calculations of the response properties we are interested in. Calculations of shieldings and QED effects on water molecules, the first calculations of NMR shielding and indirect spin–spin coupling tensors in hydrogen halides, the gauge origin independent calculations of molecular magnetizabilities, and the calculation of the second‐order magnetic properties of Bast and coworkers …”
Section: Models and Levels Of Approachmentioning
confidence: 99%
See 2 more Smart Citations
“…We want to mention few of the four‐component calculations of the response properties we are interested in. Calculations of shieldings and QED effects on water molecules, the first calculations of NMR shielding and indirect spin–spin coupling tensors in hydrogen halides, the gauge origin independent calculations of molecular magnetizabilities, and the calculation of the second‐order magnetic properties of Bast and coworkers …”
Section: Models and Levels Of Approachmentioning
confidence: 99%
“…From Equation 53, the (p-p) contribution to the shielding tensor can be obtained making V 1 5V N and V 2 5V B . With this replacement, the contributions of Table 4 can be expressed as…”
Section: The Nmr Magnetic Shielding Tensormentioning
confidence: 99%
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“…These additional contributions, derived by using the chain rule, involve the first-and second-order derivatives of E int with respect to the densities of subsystems -the embedding potential (Eq. 9) and the embedding kernel (see [26] for details). In effect, the property gradient and the electronic Hessian (Eq.…”
Section: Theorymentioning
confidence: 99%
“…As such, one can describe the interactions between the species of interest and its surroundings at a fraction of the cost of applying standard DFT or WFT approaches to the whole system. Contrary to other embedding schemes [19][20][21], such as those in which only the changes in structure due to the environment are considered (mechanical embedding), or where the environment is represented classically (QM/MM) [22], quantum embedding has not yet been extensively used for NMR properties, and this is particularly the case for the frozen density embedding or subsystem DFT methods [23][24][25][26]. This is unfortunate since these approaches have the advantage of allowing for a seamless combination of different electronic structure approaches (DFT and WFT), but also the combination of different Hamiltonians, such as those taking into account relativistic effects.…”
Section: Introductionmentioning
confidence: 99%