1988
DOI: 10.1007/bf01531997
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The modelling of nucleophilic and electrophilic additions to organometallic complexes using molecular graphics techniques

Abstract: A new formalism has been developed in order to evaluate intermolecular interaction energies for inorganic and organometallic complexes in the framework of the extended Hückel method. In order to provide the shortest possible response time on an interactive computer graphics facility, this model should require the minimum amount of computer time, which explains why approximate procedures are used to evaluate electrostatic, charge transfer and exchange repulsion components. When applying this model to typical ex… Show more

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Cited by 22 publications
(7 citation statements)
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“…6 by calculating directly the matrix elements (pIl/r(v) in the basis of the EH atomic orbitals, or (ii) a very convenient procedure can be found by expanding the charge distribution into multicentered multipoles, i.e., where k-(A) is the order of the highest multipole on atom A, RA is the distance between atom A and reactant R , (vA, +A) is the direction pointing from atom A to reactant R , Yk,(vA, 4A) are real spherical harmonics normalized to 4~/ ( 2 k + l), and…”
Section: Electrostatic Componentmentioning
confidence: 97%
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“…6 by calculating directly the matrix elements (pIl/r(v) in the basis of the EH atomic orbitals, or (ii) a very convenient procedure can be found by expanding the charge distribution into multicentered multipoles, i.e., where k-(A) is the order of the highest multipole on atom A, RA is the distance between atom A and reactant R , (vA, +A) is the direction pointing from atom A to reactant R , Yk,(vA, 4A) are real spherical harmonics normalized to 4~/ ( 2 k + l), and…”
Section: Electrostatic Componentmentioning
confidence: 97%
“…In the case of S-R dis-tances characteristic of electron donor-acceptor interactions, the first three terms undoubtedly predominate [ 6 ] , whereas the exchange component is indispensable for describing short-range repulsion. At the present stage of our development, the S-R interaction energy E,, is therefore expressed as where E,,, Ep,, E,, and E, stand for electrostatic, polarization, charge transfer, and exchange-repulsion components, respectively, and T specifies the position of the reactant.…”
Section: Theoretical Modelmentioning
confidence: 99%
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“…Calculated from extended H/ickel (EH) wave functions, using a formalism we have recently developed [4,5], this energy has the advantage of being a local property which can play the role of a reactivity index. The interaction energy Eint(r) between the substrate and the incoming reactant located in r is expressed as the sum of several components Eint(r) = E~s(r) + Eot(r) + E~x(r) (1) with Ees, Ect, Ee× being electrostatic, charge-transfer, and exchange-repulsion components, respectively.…”
Section: T H E O R E T I C a L M O D E Lmentioning
confidence: 99%
“…The detailed expressions we have developed for E~s, Ect, and E~x have been reported elsewhere (Weber et al 1988a, Weber et al 1989. It suffices here to mention that the electrostatic component corresponds to the classic Coulomb energy arising from the interaction of molecular, i.e., electronic and nuclear, charge distributions, whereas the charge transfer component accounts for the energy decreasing due to the delocalization of the electrons of one partner onto the other one as a result of their middle-range interaction.…”
Section: = Eo(') 4-eot( ) + Eo(0mentioning
confidence: 99%