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Transport extended-state

Electronic conduction in crystalline semiconductors (except for the case of extremely high doping levels or very low temperatures) invariably involves motion in extended states. However, because of the high densities of defect centers, the possibility exists for transport by direct tunneling between localized states. [Pg.38]

In the case of material with a significant concentration of localized states, it is possible to assnme that transport of a carrier over any macroscopic distance will involve motion in states confined to a single energy. Here it is necessary to note that a particn-larly important departnre from this limiting situation is (according to Rose [4]) a trap-limited band motion. In this case, transport of carrier via extended states is repeatedly interrnpted by trapping in localized states. The macroscopic drift mobility for such a carrier is reduced from the value for free carriers, by taking into acconnt the proportion of time spent in traps. Under steady-state conditions, we may write... [Pg.39]

In conventional semiconductors, the situation differs in many ways In such materials, transport in extended states is the rule, and the mean free paths are much larger than atomic dimensions Langevin theory does not... [Pg.626]

The central problem in studying the conductivity is to find the energy and temperature dependence of ct( ) and the related p( ) and to understand the physical processes involved in the transport. The motion of the carriers at non-zero temperatures may be either in extended states or by hopping in localized states and the magnitude of the conductivity is determined by the elastic and inelastic scattering mechanisms. In addition, when there is any local inhomogeneity of the... [Pg.226]

There have been several studies of plasma-polymerized acrylonitrile (Hirai and Nakada, 1968 Munro and Grunwald, 1985 Bhuiyan et al., 1988 Bhuiyan and Bhoraskar, 1988 Tyczkowski and Sielski, 1990). Tyczkowski and Sielski have reported that both electrons and holes are mobile with comparable mobilities. The mobilities increase with increasing conductivity. For very high conductivities, a transition from hopping to extended-state transport was reported. [Pg.581]

Let us estimate an order of electron conductivity value. As far as electron transport is provided through extended states of conduction band, which are not far from a mobility edge, the extreme disorder of electron scattering takes place, where between any two acts of scattering the phase coherence of electron wave turned out to be lost. In this case, according to Mott [8, 10] one may expect that pre-exponent coefficient po will correspond to the minimum metallic conductivity quantity,... [Pg.404]

A.kT) represents the average energy of the transported electrons in the extended states. For conduction in extended states, A l and since Ec - Ep) is temperature dependent, the above expression can be written as ... [Pg.325]

Therefore, it can be concluded that the finite rate of the reorientation of P-lactoglobulin molecules in the adsorption layer, i.e. the oversaturation of the interfacial layer by molecules in an extended state (maximum molar area), leads to a faster surface tension decrease at low protein concentrations. At larger concentrations the reorientation step becomes less important and at higher concentrations (higher surface coverage) the adsorption process is completely described by the diffusional transport in the solution bulk. [Pg.371]

The extended-state mobility for holes of 0.5 cm V" sec" is low for a true band mobility, since a mobility of unity corresponds to a mean free path on the order of a lattice constant (see, for example, Mott and Davis, 1978). There are several possible explanations. One possibility is that the transport mechanism in the vicinity of the mobility edge is a hopping process. Another possibility is that since we are actually measuringplqNJNq and not... [Pg.229]

If transport is through extended states and no inelastic scattering processes occur, we can assume that contributions to the current from states at different energies are independent of each other. (Note, however, that hopping conduction discussed in Section 6d is a counterexample.) Starting from the Kubo formula, one defines an energy dependent conductivity (Fritzsche, 1971b)... [Pg.269]

Following the pioneering work of the Dundee group (LeComber and Spear, 1970 LeComber et ai, 1977 Jones et ai, 1977 Allan et ai, 1977) several researchers (Jan et ai, 1979, 1980 Anderson and Paul, 1982) have interpreted their transport data in terms of a two-carrier model At higher temperatures, transport is by extended states, whereas at lower temperatures NNH in tail states or donor states is pedominant. The transport formulas... [Pg.272]

Fic. 4. Calculated curves of a and Q versus 1 /r. (1) Extended-states transport modulated by potential fluctuations, (2) contribution of hopping conduction near p> (3) presence of thin, highly conducting layer, and (4) contribution of ambipolar conduction. [Pg.274]


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See also in sourсe #XX -- [ Pg.328 ]




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Extended states

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