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Atomic orbitals energy splitting

The obvious deduction from these observations is that the orbital energy splitting is not primarily of a simple electrostatic nature, but reflects rather the much shorter range effects to be expected of covalence in chemical bonding to the immediate donor atoms. The conclusion is reinforced by the fact that when the known interionic separations are used together with free ion 3d-orbital wave functions to evaluate Dq for first transition series ions in an MF2 lattice, values too small by an order of magnitude are obtained.6 20-22... [Pg.219]

As environmental symmetry decreases, the orbitals will become split to an increasing extent. In the Cj point group, for example, all atomic orbitals become split into nondegenerate levels. This is not surprising since the C2, character table contains only one-dimensional irreducible representations. This result shows at once that there are no degenerate energy levels in this point group. This has been stressed in Chapter 4 in the discussion of irreducible representations. [Pg.274]

Figure 2 Orbital energy splitting of the Gd atom as a function of 4f-5d exchange perturbation. (Reprinted with permission from Ref 3. Copyright (2006) American Chemical Society)... Figure 2 Orbital energy splitting of the Gd atom as a function of 4f-5d exchange perturbation. (Reprinted with permission from Ref 3. Copyright (2006) American Chemical Society)...
The first article in the series of papers by Tatewaki and Huzinaga dealt with first-row transition metals (Sc-Zn). They reported two new minimal basis sets, originally called STD-SET(l) and DZC-SET(l), which yielded atomic orbital energies as good as, or better than, available double zeta quality basis sets. The same authors suggest procedures for splitting the valence shell AO so as to increase the basis set s flexibility. [Pg.26]

The splitting of the d orbital energy levels when ligands are bonded to a central transition atom or ion has already been mentioned (p. 60). Consider the two ions [Co(NH3)g] and [Co(NH3)g] we have just discussed. The splitting of the d orbital energy levels for these two ions is shown in Figure 13.2. [Pg.365]

It is well known that bonding and antibonding orbitals are formed when a pair of atomie orbitals from neighboring atoms interaet. The energy splitting between the bonding... [Pg.197]

Energy level diagram of the sodium atom. The energy levels are denoted by the values for the principal quantum number , the orbital quantum number/, and the spin quantum number s. Levels with 1 = 0 are not split for / = 1 two separate levels are drawn (s = 1/2) for/> 1 the splitting is too small to be shown in the figure. Wavelengths of a few special transitions are given in nanometers. [Pg.286]

A further approach to correction for broad band interference utilizes the Zeeman effect. Under the effect of a strong magnetic field atomic orbitals can be split into sets with energies higher or lower than the original. The orbitals responsible for the broad band absorption remain largely unaffected. [Pg.325]

Figure 10.5 Energy levels of atomic orbitals, n is the principal quantum number, and the 5, p, d notation indicates the azimuthal quantum number (/). For / = 1 and above the orbital is split into multiple suborbitals (indicated by the number of lines), corresponding to the values of the magnetic quantum number m Each of these lines can hold two electrons (corresponding to spin up and spin down ), giving rise to the rules for filling up the orbitals. Figure 10.5 Energy levels of atomic orbitals, n is the principal quantum number, and the 5, p, d notation indicates the azimuthal quantum number (/). For / = 1 and above the orbital is split into multiple suborbitals (indicated by the number of lines), corresponding to the values of the magnetic quantum number m Each of these lines can hold two electrons (corresponding to spin up and spin down ), giving rise to the rules for filling up the orbitals.

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See also in sourсe #XX -- [ Pg.30 ]




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