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Extended states

As is to be expected, inherent disorder has an effect on electronic and optical properties of amorphous semiconductors providing for distinct differences between them and the crystalline semiconductors. The inherent disorder provides for localized as well as nonlocalized states within the same band such that a critical energy, can be defined by distinguishing the two types of states (4). At E = E, the mean free path of the electron is on the order of the interatomic distance and the wave function fluctuates randomly such that the quantum number, k, is no longer vaHd. For E < E the wave functions are localized and for E > E they are nonlocalized. For E > E the motion of the electron is diffusive and the extended state mobiHty is approximately 10 cm /sV. For U <, conduction takes place by hopping from one localized site to the next. Hence, at U =, )J. goes through a... [Pg.357]

It is worth recalling that any of the molecular force laws given by Eqs. (13-16) are derived within the framework of the freely-jointed model which considers the polymer chain as completely limp except for the spring force which resists stretching thus f(r) is purely entropic in nature and comes from the flexibility of the joints which permits the existence of a large number of conformations. With rodlike polymers, the statistical number of conformations is reduced to one and f(r) actually vanishes when the chain is in a fully extended state. [Pg.85]

If e is now decreased, with the chain in the extended state, the dumbbell nevertheless stays in the stretched state where the potential is the lowest. The transition back to the coiled state occurs only when there is a single minimum on the potential energy curve, i.e. at et = 0.15. Since the critical strain-rate for the stretch-to-coil transition (esc) is much below the corresponding value for the coil-to-stretch transition (eca), the chain stretching phenomenon shows hysteresis (Fig. 11). [Pg.97]

There are a few instances where a macromolecule in solution can be degraded even in the absence of an elongational flow field. In these circumstances, the chain scission was believed to happen in a partly extended state this situation is sufficiently related to the degradation in transient elongational flow to be worth... [Pg.167]

FIG. 1. Schematic density of states distribution. Bands of (mobile) extended states exist due to short-range order. Long-range disorder causes tails of localized states, whereas dangling bonds show up around midgap. The dashed curves represent the equivalent states in a crystal. [Pg.7]

For absorption coeffient a larger than 10 cm, absorption takes place between extended states and is described by [75]... [Pg.8]

It is impractical to attempt to explore conventional TPD dynamics for NO/Pt(l 11) at values of Tg > 400 K since this would require extreme heating rates. Two techniques have been utilized to extend state-resolved dynamics to higher Tg. These include trapping/desorbing beam scattering and surface reactions (i.e. as observed for the NO-NHj coadsorption system). [Pg.57]

We demonstrate the efficiency of a straightforward advancement in simple MC movesets using the peptide Ace-Nle30-Nme under "deep quench" conditions. Here, Nle indicates the norleucine residue, which is isosteric with lysine. We monitor the collapse of this peptide from a fully extended state using a... [Pg.59]

However, the possibihty has to be kept in mind that, in addition to CRHRl hyperfunction, CRHR2 hypofunction might play an important role in anxiety disorders and that an impaired CRHR2-mediated anxiolysis might result in an extended state of anxiety and arousal. [Pg.121]

We are interested in knowing the Gibbs free energy difference at zero force, AG, rather than the free energy difference AF between the folded state at n and the unfolded extended state at nax- We can express Eqs. (40) and (41) in terms of G (rather than F) and define the corrected work flj (F) along a path,... [Pg.68]

In this expression the ( -factors of site i are functions, through (27), of the probabilities Pi T) of the atomic configurations T of /-orbitals at the same site. They are equal to 1 if orbital a or (3 does not belong to this subset, i.e. for extended states. Ur is a proper combination of Coulomb direct and exchange contributions Uao-pa, accounting for the interaction energy which arises as prefactors of expressions (29), and which can be seen for e.g. on simplified case of (31). As in our previous simpler models, the probabilities Pi(T) are the variational parameters and one has to minimize Eg with respect to each of them (and at each inequivalent site) according to... [Pg.521]

Demazeau et al. (1982) reported that Ni is in the low-spin t g state in LaSrNi04, but in the high-spin tig e state in LaBaNi04. A magnetic susceptibility study of LaSr, Ba Ni04 has shown the eg electrons in this system to be always in extended states forming a band with increase in x, the band-width decreases, accom-... [Pg.202]

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]

For the simplest case of a single set of localized states sitnated at a particular energy Ei, the trap-limited drift mobility of carriers moving in extended states at is readily compnted from equation (3.3). If the effective density of extended states at Ep is Np and the trap concentration is N, then we may write... [Pg.39]


See other pages where Extended states is mentioned: [Pg.359]    [Pg.359]    [Pg.333]    [Pg.382]    [Pg.164]    [Pg.174]    [Pg.526]    [Pg.558]    [Pg.637]    [Pg.182]    [Pg.267]    [Pg.397]    [Pg.290]    [Pg.402]    [Pg.359]    [Pg.195]    [Pg.597]    [Pg.124]    [Pg.141]    [Pg.94]    [Pg.182]    [Pg.182]    [Pg.194]    [Pg.141]    [Pg.144]    [Pg.39]    [Pg.132]    [Pg.66]    [Pg.510]    [Pg.357]    [Pg.359]    [Pg.359]    [Pg.341]    [Pg.341]    [Pg.348]    [Pg.38]   
See also in sourсe #XX -- [ Pg.13 , Pg.16 , Pg.249 ]

See also in sourсe #XX -- [ Pg.379 , Pg.392 ]




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Corresponding states principle extended

Corresponding-states extended

Early models of extended state conduction

Electron states extended

Electronic states extended

Entropy extended states

Extended 4f states

Extended Corresponding States Methods

Extended states conduction

Extended transition state approach

Higher Transitions - Extended States

Lowest extended states

Steady-state approximation extended

The extended steady-state approximation

Thermalization in extended states

Three-state molecular system, non-adiabatic extended Born-Oppenheimer equations

Transport extended-state

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