2017
DOI: 10.1002/wcms.1345
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Energy decomposition analysis

Abstract: In the third step, Ψ 0 is relaxed to yield the final state Ψ AB of the molecule A-B with the energy E AB . The associated energy lowering comes from the orbital mixing and thus, it can be identified as covalent contribution to the chemical bond. It is termed orbital interaction ΔE orb (Eq. (7)):ΔE elstat , ΔE Pauli and ΔE orb sum up to the total interaction energy ΔE int (Eq. (8)):

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Cited by 458 publications
(446 citation statements)
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References 198 publications
(324 reference statements)
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“…The computed reactivity trends will be analyzed in detail by means of the activation strain model (ASM) [11] of reactivity in combination with the energy decomposition analysis (EDA) method. [12] This methodology has been particularly helpful very recently to understand the factorsc ontrolling both the H 2 activation and the subsequent dihydrogen release into multiple bonds mediatedb yg eminal B/N FLPs. [13,14] Indeed, by means of this state-of-the-art approach we have proposed an orbital-controlled mechanism,c omplementary to the traditional mechanisms suggested by Pµpai et al [15] and Grimme et al, [16] where the degree of charge-transferc ooperativity betweent he key donor-acceptor orbitali nteractions, that is, LP(N)!s * (H 2 )a nd s(H 2 )!p p (B), alongt he reaction coordinate constitutes as uitablei ndicator of the reaction barrier.…”
Section: Introductionmentioning
confidence: 99%
“…The computed reactivity trends will be analyzed in detail by means of the activation strain model (ASM) [11] of reactivity in combination with the energy decomposition analysis (EDA) method. [12] This methodology has been particularly helpful very recently to understand the factorsc ontrolling both the H 2 activation and the subsequent dihydrogen release into multiple bonds mediatedb yg eminal B/N FLPs. [13,14] Indeed, by means of this state-of-the-art approach we have proposed an orbital-controlled mechanism,c omplementary to the traditional mechanisms suggested by Pµpai et al [15] and Grimme et al, [16] where the degree of charge-transferc ooperativity betweent he key donor-acceptor orbitali nteractions, that is, LP(N)!s * (H 2 )a nd s(H 2 )!p p (B), alongt he reaction coordinate constitutes as uitablei ndicator of the reaction barrier.…”
Section: Introductionmentioning
confidence: 99%
“…Thus, to quantitatively analyze the relative contribution of the different energy components to the stability of C 6 H 6 , S 3 N 3 + and S 3 N 3 − as compared to C 6 H 6 4− , C 6 H 6 2− and S 3 N 3 3+ , we have carried out EDA analysis. The C−C and S−N single bond was fragmented homolytically in open‐shell singlet states for this purpose . Accordingly, for C 6 H 6 and S 3 N 3 3+ three open‐shell singlet C 2 H 2 and SN + fragments were chosen (Scheme ).…”
Section: Resultsmentioning
confidence: 99%
“…For a quantitative and qualitative interpretation of the chemical bond nature of cobalt oxides, an energy decomposition analysis (EDA), developed by Morokuma and by Ziegler and Rauk was employed. From EDA, the interaction energy of cobalt with the oxygens is decomposed in three terms defined to ΔE Pauli , ΔE elstat and ΔE orb , providing a chemically significant interpretation of chemical bonds …”
Section: Resultsmentioning
confidence: 99%