Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Banded state

Under the assumption that the matrix elements can be treated as constants, they can be factored out of the integral. This is a good approximation for most crystals. By comparison with equation Al.3.84. it is possible to define a fiinction similar to the density of states. In this case, since both valence and conduction band states are included, the fiinction is called the joint density of states ... [Pg.119]

Fig. 1. Electronic states [or iron-group atoms, showing number of states as qualitative [unction of electronic energy. Electrons in band A are paired with similar electrons of neighboring atoms to form bonds. Electrons in band B are d electrons with small interatomic interaction they remain unpaired until the band is half-filled. The shaded area represents occupancy of the states by electrons in nickel, with 0.6 electron lacking from a completely filled B band. (States corresponding to occupancy of bond orbitals by unshared electron pairs are not shown in the diagram.)... Fig. 1. Electronic states [or iron-group atoms, showing number of states as qualitative [unction of electronic energy. Electrons in band A are paired with similar electrons of neighboring atoms to form bonds. Electrons in band B are d electrons with small interatomic interaction they remain unpaired until the band is half-filled. The shaded area represents occupancy of the states by electrons in nickel, with 0.6 electron lacking from a completely filled B band. (States corresponding to occupancy of bond orbitals by unshared electron pairs are not shown in the diagram.)...
The most detailed NMR study of impurity band formation in a semiconductor in the intermediate regime involved 31P and 29 Si 7). line width and shift measurements at 8 T from 100-500 K for Si samples doped with P at levels between 4 x 1018 cm 3 and 8 x 1019 cm 3 [189], and an alternate simplified interpretation of these results in terms of an extended Korringa relation [185]. While the results and interpretation are too involved to discuss here, the important conclusion was that the conventional picture of P-doped Si at 300 K consisting of fully-ionized donors and carriers confined to extended conduction band states is inadequate. Instead, a complex of impurity bands survives in some form to doping levels as high as 1019 cm 3. A related example of an impurity NMR study of impurity bands is discussed in Sect. 3.8 for Ga-doped ZnO. [Pg.267]

We are interested in the total electronic energy of the substrate chain in the pre-adsorption situation, when f3a = 0, so that the adatom is isolated from the chain and no surface states exist, i.e., s < 1, and we are only concerned with in-band states, for which 6k is real. In Fig. 1.2, a small increment es in — zs causes a correspondingly small decrement —5k in 6k. Thus, (1.60) reads ... [Pg.19]

Moreover, the dichotomy in the adatom DOS distribution provides the ad-charge with access to a state localized mainly on the adatom and also to delocalized band states that are spread throughout the whole system. [Pg.44]

The general theory of 4.3 can now be applied, with some modification, due to the fact that the substrate electronic structure consists of discrete states arising from the metal film, in addition to the delocalized band states of the semiconductor. The adatom GF (5.56) can be written as (cf. (4.70))... [Pg.85]

Fig. G.2. Contour C around unperturbed (x) and perturbed ( ) band states with localized state at a below lower band edge q with ey being FL. Fig. G.2. Contour C around unperturbed (x) and perturbed ( ) band states with localized state at a below lower band edge q with ey being FL.
Fig. 2. Resonant coupling between atom state 0> and band states i> in a solid. Full (broken) lines represent the filled (unfilled) part of the band. Fig. 2. Resonant coupling between atom state 0> and band states i> in a solid. Full (broken) lines represent the filled (unfilled) part of the band.
Fig. 2-17. Electron energy and state density in n-type semiconductors tn = donor level Nn = donor concentration Nc = effective conduction band state density. Fig. 2-17. Electron energy and state density in n-type semiconductors tn = donor level Nn = donor concentration Nc = effective conduction band state density.
Fig. 2-18. Electron energy and state density in p-type semiconductors ca = acceptor level Nf, = acceptor concentrati Fig. 2-18. Electron energy and state density in p-type semiconductors ca = acceptor level Nf, = acceptor concentrati<Hi Arv= effective valence band state density.
Fig. 2-81. Surface degeneracy caused by Fermi level pinning at a surface state of high state density (a) in flat band state (Ep ep), G>) in electron equilibrium (cp = cp). cp = surface Fermi level = surface ccmduction band edge level. Fig. 2-81. Surface degeneracy caused by Fermi level pinning at a surface state of high state density (a) in flat band state (Ep ep), G>) in electron equilibrium (cp = cp). cp = surface Fermi level = surface ccmduction band edge level.
Fig. 10-4. G neration of electron-hole pairs by photoexdtation and their recombination or separation in semiconductor (a) generation and recombination of photoexdted electron-hole pairs in a flat band state, (b) generation and separation of photoexdted electron-hole pairs in a space charge layer. Fig. 10-4. G neration of electron-hole pairs by photoexdtation and their recombination or separation in semiconductor (a) generation and recombination of photoexdted electron-hole pairs in a flat band state, (b) generation and separation of photoexdted electron-hole pairs in a space charge layer.
For materials in the condensed phase, the orbital implementation of the KT -when based on an atomistic description - overestimates in general the values of Se relative to experiment in the low and intermediate projectile velocity region. Since the KT is based on the binary encounter approach, this result is expected since the electronic states in a solid are mainly of a collective character and cannot be fully described by local atomic properties. However, the orbital implementation of the KT may be adapted for sohd targets by introducing band states instead of atomic states. [Pg.365]

All materials in the Lai- r ,Coi- Fe/)3-(5 (LSCF) family of materials have electronic transference numbers approaching unity. The electronic structure LSC and LSF has often been described in terms of partially delocalized O p—Co band states based on the tg and e levels of crystal-field theory. In... [Pg.566]

Depending on the energy tico of the incident photons, valence band states and even core level electrons can be excited. UPS is a surface-sensitive technique since electrons have a very short inelastic mean free path, Xi, which depends on the kinetic energy Ek, and has a minimum value of 0.5 nm for T k 100 eV. The leading edge of the valence band is taken as the VBM or HOMO maximum and has to be referred to which has to be determined from a clean inorganic metal surface. Those electrons with k > 0 are removed from the sample and transmitted to the detector. The fundamental equation of the photoemission process is (Einstein, 1905) ... [Pg.185]

It must be emphasized that these cross sections are only valid for an electron excitation into free-electron like final states (conduction band states with parabolic band shape) and not for resonance transitions as f — d or p - d excitations. If too low excitation energies (< 10 eV, see Table 1) are used in UPS, the final states are not free-electron like. Thus the photoemission process is not simply determined by cross-sections as discussed above but by cross-sections for optical transitions as well as a joint density of states, i.e. a combination of occupied initial and empty final states. [Pg.208]

In open shell metals, these empty states can be d- or f-states somewhat hybridized with band states (see Chap. A). In a metal, these states may be pulled down into the conduction band (as a virtual state, see Chap. A) in a compound, presenting a ligand valence band (insulator or semiconductor), they may be pulled down to an energy position coinciding with or very near to this valence band (as a true impurity level). The two possible final states (Eqs. 22 a and 22 b) explain the occurrence of a split response one of the crystal band electrons occupies either the outer hole level P (Eq. 22 a) or the more bandlike hole B " (Eq. 22 b). [Pg.215]


See other pages where Banded state is mentioned: [Pg.114]    [Pg.2205]    [Pg.2861]    [Pg.126]    [Pg.356]    [Pg.326]    [Pg.216]    [Pg.529]    [Pg.248]    [Pg.271]    [Pg.299]    [Pg.267]    [Pg.238]    [Pg.251]    [Pg.69]    [Pg.179]    [Pg.617]    [Pg.201]    [Pg.109]    [Pg.343]    [Pg.336]    [Pg.336]    [Pg.364]    [Pg.365]    [Pg.33]    [Pg.47]    [Pg.186]    [Pg.241]    [Pg.3]    [Pg.10]    [Pg.11]    [Pg.208]   
See also in sourсe #XX -- [ Pg.37 ]




SEARCH



Band analysis, excited-state

Band analysis, excited-state structure

Band bending surface states

Band gap surface states

Band splitting, degenerate states

Band tails density of states

Bands and the Density of States

Bands of energy states

Charge-transfer absorption band ground state

Conduction band density of states

Conduction band empty states

D-band states

Density of states for valence-band region

Electrode band structure and interface states

Electronic Band Structure and Surface States

Electronic states conduction band

Electronic states valence band

Energy Band Valence Density of States

Flat band potential interface states

Flat band state

In-band states

Qualitative electronic state band

Qualitative electronic state band diagrams

Solid-state quantum physics (band theory and related approaches)

States within the band gap

Steady-state optical band shape

Surface States and Band Bending

Surface States and Band Tails

Surface state bands

The band tail density of states distribution

Valence band chemical state information

Valence bands density of states

© 2024 chempedia.info