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Valence band splitting

Fig. 11. A plot of the Au5 Fig. 11. A plot of the Au5</ valence band splitting, of the Au4/7 2 level shift, and of the position of the Fermi level relative to the 5d band as a function of the coverage, taken from Fig. 2 of Ref. [74]. Our parameter values for AU55 have also been added to this plot as crossed circles...
Our XPS results on AU55 can also be examined to decide whether metallic shielding is present. The presence of a finite density of states at the Fermi level in AU55 was clearly detected in our XPS valence band spectrum, as indicated by the arrow in Fig. 10. This presence can be considered as an indication of metallic character in a cluster, even though this view has been questioned [74, 152,157]. In addition, the near full bulk value of the valence band splitting of AU55 is also... [Pg.32]

TABLE 2 lists some determinations of the coefficients of the above equations, principally for homoepitaxial GaN and GaN grown on (0001) sapphire. In spite of the scatter in their values, the corresponding curves are very similar. The A excitonic gap is typically 70 meV lower at RT than at helium temperature for GaN on sapphire. The RT temperature coefficient of the bandgap is -0.45 +0.1 meV/K. Whether the A-B and A-C valence band splittings are nearly constant [23,25] or vary with T [21] is still controversial. [Pg.47]

As mentioned in Section 4.2.2, no free carrier absorption is usually observed in amorphous semiconductors. Another effect of free carriers is transitions between various branches of the valence band split by spin-orbit interaction. This absorption which is observable in p-type crystalline semiconductors (p-bands) was reported also in a-Se (Kessler and Sutter (1963)) and in a-Ge (Tauc et al (1966)). However, in the case of a-Se the energy difference between the corresponding bands deduced from experiment is much higher than the spin-orbit splitting observed in the emission spectra of c-Se and predicted theoretically. In the case of a-Ge, the results of more accurate experiments on thicker films could not be interpreted as p-bands (Tauc et al. (1970a)). The suggested explanation of the observed infrared bands in a-Ge was discussed in connection with Figure 4.2 in this Section and in Sections 4.2.1 and 4.2.3. There is therefore no evidence of p-bands in amorphous semiconductors. [Pg.171]

If one electron is added to the ground state of a trans-polyacetylene chain (Fig. 4.11), the lowest state of the conduction band is singly occupied. This state and the highest state of the valence band split off the band edges and move deep into the gap (they do not meet), while a... [Pg.133]

Conjugated polymers are generally poor conductors unless they have been doped (oxidized or reduced) to generate mobile charge carriers. This can be explained by the schematic band diagrams shown in Fig. I.23 Polymerization causes the highest occupied molecular orbital (HOMO) and the lowest unoccupied molecular orbital (LUMO) of the monomer to split into n and n bands. In solid-state terminology these are the valence and conduction bands, respectively. In the neutral forms shown in Structures 1-4, the valence band is filled, the conduction band is empty, and the band gap (Eg) is typically 2-3 eV.24 There is therefore little intrinsic conductivity. [Pg.551]

In principle, valence band XPS spectra reveal all the electronic states involved in bonding, and are one of the few ways of extracting an experimental band structure. In practice, however, their analysis has been limited to a qualitative comparison with the calculated density of states. When appropriate correction factors are applied, it is possible to fit these valence band spectra to component peaks that represent the atomic orbital contributions, in analogy to the projected density of states. This type of fitting procedure requires an appreciation of the restraints that must be applied to limit the number of component peaks, their breadth and splitting, and their line-shapes. [Pg.139]

Direct splitting of water can be accomplished by illuminating two interconnected photoelectrodes, a photoanode, and a photocathode as shown in Figure 7.6. Here, Eg(n) and Eg(p) are, respectively, the bandgaps of the n- and p-type semiconductors and AEp(n) and AEF(p) are, respectively, the differences between the Fermi energies and the conduction band-minimum of the n-type semiconductor bulk and valence band-maximum of the p-type semiconductor bulk. lifb(p) and Utb(n) are, respectively, the flat-band potentials of the p- and n-type semiconductors with the electrolyte. In this case, the sum of the potentials of the electron-hole pairs generated in the two photoelectrodes can be approximated by the following expression ... [Pg.240]

Germanium crystals that contain the substitutional triple acceptor copper (Hall and Racette, 1964), as well as hydrogen, exhibit in PTIS a series of broad lines that belong to an acceptor with a ground state at 17.81 meV above the top of the valence band (Haller et al., 1977a). PTIS studies over a range of temperatures have shown that this acceptor has a ls-state that is split into a large number of components that are closely spaced (Kahn et al., 1987). When thermally populated, each of the components of the ls-state manifold acts as an initial state for optical trasitions of the bound hole to one of the effective mass-like excited states. This in turn explains why the lines of this center appear broad. [Pg.379]

In the dark, thermal equilibrium is established between electrons in the conduction band and holes in the valence band so that both the quasi-Fermi level of electrons and the quasi-Fermi level of holes equal the oiiginal Fermi level of the semiconductor (nCr = pC, = ep). Under the condition of photoexdtation, however, the quasi-Fermi level of electrons is higher and the quasi-Fermi level of holes is lower than the original Fermi level of the semiconductor (nSp > cp > pCp). Photoexdtation consequently splits the Fermi level of semiconductors into two quasi-Fermi levels the quasi-Fermi level of electrons for the conduction band and the quasi-Fermi level of holes for the valence band as shown in Fig. 10-1. [Pg.326]

Figures 8.7 and 8.8 show the local DOS for O and Si atoms in bulk quartz. In these calculations, the radii of O and Si were set to 1.09 and 1.0 A, respectively. The total DOS for this material was shown in Fig. 8.5. Each LDOS is split into contributions from s and p bands in the electronic structure. It can be seen that the band at the top of the valence band is dominated by p states from O atoms, with a small contribution from Si p states. The band located... Figures 8.7 and 8.8 show the local DOS for O and Si atoms in bulk quartz. In these calculations, the radii of O and Si were set to 1.09 and 1.0 A, respectively. The total DOS for this material was shown in Fig. 8.5. Each LDOS is split into contributions from s and p bands in the electronic structure. It can be seen that the band at the top of the valence band is dominated by p states from O atoms, with a small contribution from Si p states. The band located...

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