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Inverted band

For negative / the band is an upright band of energies in the sense that the level r = 0 lies lowest, and for positive / it is an inverted band with r = w/2 lowest. [Pg.34]

For an inverted band the energy levels of the mixed crystal are exactly as shown in Fig. 2, because the secular equation is invariant to the sign of /S. We have quite different intensities, because the spectrally active pure-host level now lies at the top of the band. By repeating the calculations using the same methods we get the intensities shown in Fig. 5. [Pg.44]

Fig. 5. Relative intensities of transitions in a one-dimensional mixed crystal (inverted band). The curve labelled c refers to the lowest energy transition, and c and c to transitions of higher energy. Fig. 5. Relative intensities of transitions in a one-dimensional mixed crystal (inverted band). The curve labelled c refers to the lowest energy transition, and c and c to transitions of higher energy.
In the inverted band a quite different pattern of intensity distribution is to be expected. In the pure crystal the topmost level alone is active it remains the strongest under all conditions. As the trap is deepened, some intensity moves from the topmost level downward through the band into the bottom level, which breaks out of the band and eventually becomes practically a localized state of the trapping molecule. Thus the presence of guest molecules awakens spectral activity in normally inactive levels, and should enable the extent and character of the pure crystal band structure to be studied experimentally. The point is illustrated in the diagrammatic spectra in Fig. 6, illustrating the transitions in one-dimensional mixed crystals for trap depths from zero (pure crystal) to d = 3.6. In each case the intensities are adjusted to make the lowest transition have unit intensity this... [Pg.44]

Fig. 6. Schematic absorption spectra of one-dimensional mixed crystals, m = 6, with inverted bands, for various trap depths (5. The intensities are adjusted to give equal values in the third transition, except in the top (pure crystal) spectrum. Hatching indicates very intense absorption. Fig. 6. Schematic absorption spectra of one-dimensional mixed crystals, m = 6, with inverted bands, for various trap depths (5. The intensities are adjusted to give equal values in the third transition, except in the top (pure crystal) spectrum. Hatching indicates very intense absorption.
The states have an uncertainty in energy 6e v fi/x, where x is the mean free time for scattering by impurities, phonons or particle-particle interactions. A FrShlich-Peierls type transition, opening up a gap 2A with a distortion corresponding to 2k, is possible only if the states are sufficiently well defined so that 6e < m A. The same applies to the gap from hybridization of inverted bands on donor and acceptor chains. A 3D type band structure is appropriate if 6e < m tj. To the extent that 6e depends on thermal fluctuations a ID band structure may be appropriate at high temperatures and a 3D at low. [Pg.17]

The inverted band picture with hybridized bands appears to apply to TSeF-TCNQ, with both bands ordering at the same temperature, 29°K (Tl). This may be due to a larger tj. than in TTF-TCNQ or to longer correlation lengths and larger distortions on the donor chains (S3) or both. In HMTSF-TCNQ, the value of tj. is even larger, so that it behaves at low temperatures much more like a 3D semimetal (INV 3, S5, Jl). Pressures of the order of a few kbar are sufficient to increase tj. and 3D effects significantly in a number of TCNQ compounds (INV 10). [Pg.20]

Thus, an electron on the inverted band TTF chain corresponds to a hole with a normal band structure, and vice-versa. The interactions are shown in Fig. (1). The intrachain interactions g and gare backward and forward scattering Interactions, as in the single chain problem, and are assumed to be the same on both chains. The interchain interactions are w and These interactions... [Pg.156]

Fig. 3 Energy diagrams for multiple band gap photoelectrochemistry. Elements of bipolar or inverted band gap, Schottky, ohmic, regenerative, and storage configurations are illustrated. Fig. 3 Energy diagrams for multiple band gap photoelectrochemistry. Elements of bipolar or inverted band gap, Schottky, ohmic, regenerative, and storage configurations are illustrated.
Secondary redox storage must be ac-compKshed at sufficiently low potentials to prevent losses due to simultaneous (undesired) solvent electrolysis. However, bipolar band gap photoelectrochemistry imposes large photopotentials. These are avoided through the inverted band gap configuration, as exemplified in Fig. 3(d), in which the photopotentials generated in the respective small and wide band gap portions of the tandem cell, and Vg drive two separate electrochemical storage processes ... [Pg.364]

Fig. 8 Measured outdoor characteristics of the inverted band gap direct ohmic GaAs/Si/ls, 3/2l /Pt MPEG. The top cell consists of the GaAs/Ri/l3, 3/2l /Pt portion of the cell. The lower cell consists of the Si/b", 3/2l /Pt... Fig. 8 Measured outdoor characteristics of the inverted band gap direct ohmic GaAs/Si/ls, 3/2l /Pt MPEG. The top cell consists of the GaAs/Ri/l3, 3/2l /Pt portion of the cell. The lower cell consists of the Si/b", 3/2l /Pt...
Mercury selenide is a zero-gap material (semimetal). The lowest conduction band minimum and the top of the valence band are degenerate at the center of the Brillouin zone (Fg). The F level, which for most cubic semiconductors is the conduction band minimum and has an energy larger than that of the Fg state, is found to be below the Fg state in HgSe ( negativ energy gap , inverted band structure). [Pg.688]


See other pages where Inverted band is mentioned: [Pg.46]    [Pg.167]    [Pg.40]    [Pg.45]    [Pg.223]    [Pg.155]    [Pg.162]    [Pg.254]    [Pg.362]    [Pg.364]    [Pg.371]    [Pg.3438]    [Pg.3440]    [Pg.3447]    [Pg.494]    [Pg.346]   
See also in sourсe #XX -- [ Pg.34 ]




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