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Energy bands splittings

Fig. 39. Energy-band splittings for some typical semiconductors, (a) Zinc-blende, s and p states mixed, (b) Fluorite (Mg2Sn has n = 1, CaF2 has n = 2). (c) Rock salt for case where s and p states do not mix appreciably. Fig. 39. Energy-band splittings for some typical semiconductors, (a) Zinc-blende, s and p states mixed, (b) Fluorite (Mg2Sn has n = 1, CaF2 has n = 2). (c) Rock salt for case where s and p states do not mix appreciably.
There are two significant consequences of the energy band splitting First the populations of spin up and spin down carriers are different. Second if the g factor of the materials is sufficiently high, then in modest magnetic fields there will be significant differ-... [Pg.249]

For atomic (gas) sodium (Na), the electronic configuration is ls 2s 2p 3s, leading to filled electronic energy levels Is, 2s and 2p, while the 3s level is half-filled. The other excited levels, 3p, 4s..., are empty. In the solid state (the left-hand side in Figure 4.6), these atomic energy levels are shifted and split into energy bands bands Is, 2s and 2p are fully occupied, while the 3s (/ = 0) band, the conduction band, is half-filled, so that a large number N 21 + l)/2 = N/2) of empty 3s excited levels is still available. As a result, electrons are easily excited into empty levels by an applied electric field, and so become free electrons. This aspect confers the typical metallic character to solid sodium. [Pg.129]

The behavior of the magnetic susceptibility as a function of temperature is in accord with what one should expect from an array of small isolated metal clusters, with splitting between the filled and the empty intra-cluster electronic energy bands of the order of 30 K. The magnetic moment per cluster of less than one electron spin still requires clarification. [Pg.34]

We consider first (Fig. 14 a) what happens at very large distances. The Hamiltonian (11) (without the correction (35)) would then give rise to a very narrow band (a level). With the correction (35), the band splits into two separate sub-bands (two energy levels) Eo and Eq + Uh (see Fig. 14 a). These two sub-bands containing each M (and not 2M) states, represent, respectively, a state in which each core holds one spin and a state in which half of the cores hold two antiparallel spins, and the others empty (polar states). The two sub-bands are separated by a gap which is exactly Uh- Without excitation to the highest sub-band, in this conditions the lower sub-band is fully occupied. It represents the insulator s state in which all electrons are sitting in the cores, i.e. all electrons are fully localized. [Pg.40]

When the cores are approached, the sub-bands split, acquiring a bandwidth, and decreasing the gap between them (Fig. 14 a). At a definite inter-core distance, the subbands cross and merge into the non-polarized narrow band. At this critical distance a, the narrow band has a metallic behaviour. At the system transits from insulator to metallic (Mott-Hubbard transition). Since some electrons may acquire the energies of the higher sub-band, in the solid there will be excessively filled cores containing two antiparallel spins and excessively depleted cores without any spins (polar states). [Pg.40]

Interaction of two chromophores exhibiting allowed (strong) n-n absorption bands splits the excited state into two energy levels with the energy gap 2VSj (Davydov splitting), Figure 12. [Pg.513]


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See also in sourсe #XX -- [ Pg.558 , Pg.560 , Pg.574 , Pg.576 , Pg.580 ]




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