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Electron occupancy

For Iran sition metals th c splittin g of th c d orbitals in a ligand field is most readily done using HHT. In all other sem i-ctn pirical meth -ods, the orbital energies depend on the electron occupation. HyperCh em s m oiccii lar orbital calcii latiori s give orbital cri ergy spacings that differ from simple crystal field theory prediction s. The total molecular wavcfunction is an antisymmetrized product of the occupied molecular orbitals. The virtual set of orbitals arc the residue of SCT calculations, in that they are deemed least suitable to describe the molecular wavefunction, ... [Pg.148]

Examine the eleetrostatie potential map for ketene. Which (non-hydrogen) atom is most eleetron poor, and which regions around this atom are most electron poor After oxygen, which atom is most electron rich, and which regions are most electron rich Account for these data with a diagram that shows the orbitals on each atom, their orientation and electron occupancy, and whether or not they participate in covalent bonds (assume that oxygen is sp hybridized). [Pg.154]

Furthermore, there is but one reason that two or more atoms have lower energy when they are in proximity. In this way electrons can be close to two or more positive nuclei simultaneously. However, the magnitude of the attractive forces varies greatly, depending on how close the electrons are able to approach these positive nuclei. This approach distance is fixed by the electron occupancy of the valence orbitals. [Pg.300]

XANES method gives useful information of effective electron occupation (oxidation state) of the studied element. [Pg.357]

Their result differs In detail but generally substantiates the result of Brown, et al. (18) Mansour, Cook and Sayers (20) have applied the MD result to Ft catalysts, developing a procedure to determine changes In d-electron occupancy. [Pg.286]

In view of the result just found, it is interesting to contrast exact and approximate behaviour of the density n(x F) [eqs. p.5) and (2.17), respectively]. Some insight into the nature of the approximations contained in our treatment is gained through the inspection of Table 1, which collects Fermi-level energy values calculated for several electron occupation numbers and two different electric field amplitudes. The entries have... [Pg.209]

The second category is the transition metal ions, all of which in Fig. 1 are six-coordinate with the exception of Pt2+ and Pd2+, which are square-planar four-coordinate (6-9). Their labilities are strongly influenced by the electronic occupancy of their d orbitals. This is illustrated by the divalent first-row transition metal ions, which should exhibit similar labilities to Zn2+ on the basis of their rM instead, however, their labilities encompass seven orders of magnitude. On a similar basis, the trivalent first-row transition metal ions might be expected to be of similar lability to Ga3+, but instead they exhibit a lability variation of 11 orders of magnitude, with Cr3 being at the... [Pg.6]

AB and CD denoted the center positions of the bonds formed by atoms A and B and C and D respectively. La and Ly represent the lone pair positions. As we will see, this formulation takes into account bonds and lone pairs hybridation, each one of the term depending of an overlap functional. N0CC(AB) and Nocc(CD) are the electron occupation numbers of the AB and BC bonds. Therefore, Nocc is equal to 2 for usual bonds and lone pairs. R, i .ci) is the distance between the barycenters of the AB and CD bonds. [Pg.155]

Eq. (3.15)]. The concept of electron occupation of orbitals is thus unequivocal in these cases. The best orbitals in these cases are called "Hartree-Fock orbitals 2 3). [Pg.8]

Electronegativity was considered to be dependent both on the hybridization state of an orbital, and also on its electron occupation an empty orbital must be more electronegative than a singly, and even more so than a doubly, occupied orbital. Equation 3 quantifies this dependence on occupation number, or more generally, on charge, q. [Pg.50]

In calculations and interaction diagrams, only the most simplistic MO models will be chosen to represent ground and excited states of reactants. An olefin then has a bond framework largely neglected in discussing the reactivity of the molecule. The bonding level will be characterized by a jr-electron wave function with no nodes between the two basis fi orbitals of the ir-bond. The first jr-antibonding level has one node in the wave function, and a first excited state has electron-occupancy of unity in each level. [Pg.156]

A defining feature for carbenes is the existence of two non-bonding orbitals on one carbon atom. There are two electrons to distribute among these two orbitals and their placement defines the electronic state of the molecule. A simple representation showing the electron occupancy of the non-bonding orbitals is displayed in Fig. 1. The orbital perpendicular to the... [Pg.313]

The catalytic significance of Fig. 9.12 is that it represents the differences in the effective work functions that a molecule experiences upon adsorption at different positions on the surface. As explained in the Appendix, a low work function of the substrate enhances the capability of the substrate to donate electrons into empty chemisorption orbitals of the adsorbate. If such an orbital is antibonding with respect to an intramolecular bond of the adsorbed molecule, the latter is weakened due to a higher electron occupation. [Pg.264]


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See also in sourсe #XX -- [ Pg.19 ]




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Electron occupation number

Electron shell occupancy

Electronic state occupancy

Electrons occupation of orbitals

Occupation of the Electron-Energy Levels

Shell maximum electron occupancy

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