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Core bands

The electrons not involved in bonding remain in what is called the core band, whereas the valence electrons that form the electron gas enter into the valence band. [Pg.27]

The energy band structures are qualitatively very similar for all four PDA backbones. The four core bands of practically zero width are situated around —299 eV. The other nine doubly occupied bands lie in the region of —4 to — 30 eV. Both the highest filled and lowest unfilled (valence and conduction) bands have n symmetry and both are crossed by the nearest band dispersions are also relatively stable against various approximations and some quantitative differences between them may play an important role in transport calculations on these polymers ... [Pg.77]

Further growth leads to seeding of spherulites in the amorphous matrix and further to their coalescence. This growth phase associated with spherulite-like shapes (spherulites in amorphous matrix and coalesced spherulites) was found to be highly sensitive to the light polarization, which is shown by the phenyl group band (1303 cm4) and the tetracene core band (1522 cm-1). That proves clearly the crystalline nature of the rubrene in the spherulites. [Pg.47]

Atoms as well as molecules have electronic transitions that are not of the Rydberg type. For atoms the famous D-lines of sodium (3s,3p) are an example. For molecules all the familiar (vr, n ) and (n, rr ) transitions of olefins and aromatic molecules are examples of non-Rydberg, valence-shell (or intravalency) type transitions. For typical valence-shell transitions the orbital of the excited electron is not much larger than the molecular core. Bands due to such transitions cannot be ordered into series. The orbital of the excited electron is usually antibonding in one or more bonds wliile Rydberg orbitals because of their large size are, in most cases, essentially non-bonding. [Pg.94]

The variation of the functional monomer concentration is reflected in the PA-FllK spectra of the miniemulsion products. An increasing of the HEMA content in the polymer composite can be seen at the signiflcant carbonyl stretching band at 1600 cm which increased in the spectra from product 1 to product 3 with increasing of the HEMA content in the monomer composition. Nevertheless, next to the typical copolymer bands for poly(S-co-HEMA), signiflcant silica core bands are visible in all spectra. The monomer com-... [Pg.254]

The model extends the structural hierarchy proposed by Dobb, Johnson and Saville [374] for the aramids. Three distinct fibrillar elements have been noted microfibrils, on the order of 50 nm in size fibrils, on the order of 500 nm in size and macrofibrils, about 5 pm (5000 nm) across. The importance of this structural model is that it not only describes the structure of uniaxially oriented fibrous materials, but it also shows the fine structure of the thicker LCP forms of moldings and extrudates. In these thicker materials, process history and temperature affects macrostructures, such as skin-core, bands and layering (Fig. 5.85). The fiber structural model shows the arrangement of the fine structure within those macro units. This structural model improves the understanding of relationships between processes, structure and properties in LCPs. [Pg.253]

ARUPS) for the valence DOS features, and X-ray photoelectron spectroscopy (XPS) for the energy shift of a core band. Surface extended X-ray absorption fine-structure spectroscopy (SEXAFS) and impact-collision ion-scattering spectroscopy (ICISS) are also commonly used in the chemisorption studies. [Pg.5]

According to Anderson [29], bond order loss causes a localization of electrons. The bond contraction raises the local density of electrons in the core bands and electrons shared in the bonds. The core band will shift accordingly as the potential well deepens (called entrapment, T). The densification and entrapment of the core and bonding electrons in turn polarize the non-bonding electrons, raising their energy closer to Ejs. The polarize electrons will split and screen the potential. [Pg.211]

All ZPS profiles show respectively a main valley corresponding to the bulk component. The peak above the valley results from polarization (P) of the otherwise valence electrons by the densely entrapped electrons (T) in the bonding and core orbits. The second peak and the second valley at the bottom edge of the bands result from the joint effects of entrapment and polarization. The locally polarized electrons screen and split the crystal potential and hence split the core band into the P and the T components, which has no effect on the bulk component. The valence LDOS of W(320) atoms exhibits apparently the CN-resolved polarization of W atom at the terrace edge, which is the same to the Au clusters in Fig. 13.3. [Pg.243]

B) of the core-band components with respect to the energy level of an isolated atom, E, 0). AE Si) = A v(oo)[l + Aj]. The intensities of the low-energy bulk component often increase with incident beam energy and the decrease in the polar angle between the incident beam and surface normal (Reprinted with permission from [3])... [Pg.314]

Fig. 16.4 a Evolution of the vth atomic energy level from E iO) to the vth band EJxt =12) with a shift of AEy(zb) = (Zv + ZbPv and a width of E,w = 2zbPv y k,R) upon bulk formation. The amounts of energy shift and band expansion depend on the cohesive energy per bond at equilibrium and the quantum number v of the band, b A typical XPS spectrum of the core band with addition of entrapment (7) and polarization (P) components to the bulk (B) shift. (Reprinted with permission from [3])... [Pg.319]

M. Salmeron, S. Ferrer, M. Jazzar, G.A. Somoijai, Core-band and valence-band energy-level shifts in small two-dimensional islands of gold deposited on Pt(lOO)—the effect of step edge, surface, and bulk atoms. Phys. Rev. B 28(2), 1158-1160 (1983)... [Pg.340]

Therefore, the classical band theories are valid for a nanometric solid that contains at least two atoms. As detected using XPS, the DOS of a core band for a nanosolid exhibits band-like features rather than the discrete spectral lines of an isolated atom. If the N is sufficiently small, the separation between the sublevels is... [Pg.349]

Figure 30.9 compares the XPS and the residual ZPS profiles for the valence and the core bands of Ag, Cu, and Pd in their parent metals and in the alloys. Figure 30.10 shows the evolution of the core band for Be and W upon alloy formation. Table 30.1 features quantitative information about the absolute values... [Pg.636]

According to the energy band theory [56], the energy shift A is of a specific (O Is) core band from that of an isolated atom is(0) is proportional to the cohesive energy per bond h [57]. Any perturbation to the crystal potential will shift the specific energy band away from the bulk reference. The energy shift can be... [Pg.685]


See other pages where Core bands is mentioned: [Pg.541]    [Pg.114]    [Pg.944]    [Pg.321]    [Pg.321]    [Pg.499]    [Pg.458]    [Pg.944]    [Pg.202]    [Pg.203]    [Pg.4398]    [Pg.116]    [Pg.372]    [Pg.33]    [Pg.293]    [Pg.379]    [Pg.33]    [Pg.284]    [Pg.8]    [Pg.204]    [Pg.314]    [Pg.316]    [Pg.319]    [Pg.357]    [Pg.409]    [Pg.637]    [Pg.638]    [Pg.27]   
See also in sourсe #XX -- [ Pg.33 ]




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