1979
DOI: 10.1021/ic50197a006
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Carbon monoxide, carbon monosulfide, molecular nitrogen, phosphorus trifluoride, and methyl isocyanide as .sigma. donors and .pi. acceptors. A theoretical study by the Hartree-Fock-Slater transition-state method

Abstract: Hartree-Fock-Slater calculations have been carried out on Ni(CO)3L for a number of different ligands (L) in order to investigate the abilities of the ligands to act as donors and x acceptors. The order, based on extent of electron transfer, for donation is CS =* CO > CNCH3 > N2 ~PF3 and for x back-bonding is CNCH3 > CS > CO > PF3 > N2. The contributions to the total bonding energy between Ñi(CO)3 and L from donation and x back-donation are evaluated by the Hartree-Fock-Slater transition-state method, and the s… Show more

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Cited by 992 publications
(698 citation statements)
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“…These developments have taken place aiming to overcome limitations of the original schemes and provide more chemical significance to the energy components, which are not uniquely defined. We can cite, for example, CSOV (Constrained Space Orbital Variations) [107], RVS (Reduced Variational Space Self-Consistent-Field) [108], SAPT (Symmetry-Adapted Perturbation Theory) [109], NEDA (Natural Energy Decomposition Analysis) [110][111][112], LMOEDA (Localized Molecular Orbital Energy Decomposition Analysis) [113], ALMO-EDA (Absolutely Localized Molecular Orbital [114]), FMO (Fragment Molecular Orbital [115][116][117]) and a Morokuma-type EDA developed by Ziegler and Rauk [118][119][120]. Certainly, this list is not exhaustive, but recalls some popular currently used EDA schemes.…”
Section: Energy Decomposition Analysismentioning
confidence: 99%
“…These developments have taken place aiming to overcome limitations of the original schemes and provide more chemical significance to the energy components, which are not uniquely defined. We can cite, for example, CSOV (Constrained Space Orbital Variations) [107], RVS (Reduced Variational Space Self-Consistent-Field) [108], SAPT (Symmetry-Adapted Perturbation Theory) [109], NEDA (Natural Energy Decomposition Analysis) [110][111][112], LMOEDA (Localized Molecular Orbital Energy Decomposition Analysis) [113], ALMO-EDA (Absolutely Localized Molecular Orbital [114]), FMO (Fragment Molecular Orbital [115][116][117]) and a Morokuma-type EDA developed by Ziegler and Rauk [118][119][120]. Certainly, this list is not exhaustive, but recalls some popular currently used EDA schemes.…”
Section: Energy Decomposition Analysismentioning
confidence: 99%
“…88,89 The bonding analysis focuses on the instantaneous interaction energy ΔE int of a 90 It comprises the destabilizing interactions between electrons of the same spin on either fragment. The orbital interaction ΔE orb accounts for charge transfer and polarization effects.…”
Section: Computational Sectionmentioning
confidence: 99%
“…Relativistic effects were included at the level of ZORA approximation as implemented in the ADF program. 19 The natural orbitals for chemical valence (NOCV) [20][21][22] analysis, supported by the extended transition state (ETS) Ziegler-Rauk bond-energy decomposition scheme, 22,23 was performed for catalyst (A), to describe the bond between the AB molecule and the metal containing fragment. The combined ETS-NOCV approach 20 allowed us to separate the independent components of the differential density, ∆ρ, into the electron charge transfer channels that contribute to the bonding between fragments in a molecule.…”
Section: Computational Detailsmentioning
confidence: 99%