Big Chemical Encyclopedia

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

Articles Figures Tables About

Charge drift mobility

It should be noted that photocurrents usually observed in organic polymers are small, primarily because of the very low charge-carrier mobilities. The charge drift mobilities// (defined as the velocity per unit electric field) are typically s at the normally used... [Pg.286]

WD Gill, Drift mobilities in amorphous charge-transfer complexes of trinitrofluorenone and poly-n-vinylcarbazole, J. Appl. Phys., 43 5033-5040, 1972. [Pg.446]

Li Y, Nakano C, Imaeda K, Inokuchi H, Maruyama Y, Iwasawa N, Saito G (1990) Charge-carrier drift mobilities and phase transition in tetrakis(octylthio)tetrathiafulvalene, TTCg-TTF. Bull Chem Soc Jpn 63 1857-1859... [Pg.109]

The study of the dispersion of photoinjected charge-carrier packets in conventional TOP measurements can provide important information about the electronic and ionic charge transport mechanism in disordered semiconductors [5]. In several materials—among which polysilicon, a-Si H, and amorphous Se films are typical examples—it has been observed that following photoexcitation, the TOP photocurrent reaches the plateau region, within which the photocurrent is constant, and then exhibits considerable spread around the transit time. Because the photocurrent remains constant at times shorter than the transit time and, further, because the drift mobility determined from tt does not depend on the applied electric field, the sample thickness carrier thermalization effects cannot be responsible for the transit time dispersion observed in these experiments. [Pg.48]

Traditionally, charge-carrier transport in pure and doped a-Se is considered within the framework of the multiple-trapping model [17], and the density-of-state distribution in this material was determined from the temperature dependence of the drift mobility and from xerographic residual measurements [18] and posttransient photocurrent analysis. [Pg.50]

The charge transport in amorphous selenium (a-Se) and Se-based alloys has been the subject of much interest and research inasmuch as it produces charge-carrier drift mobility and the trapping time (or lifetime) usually termed as the range of the carriers, which determine the xerographic performance of a photoreceptor. The nature of charge transport in a-Se alloys has been extensively studied by the TOF transient photoconductivity technique (see, for example. Refs. [1-5] and references cited). This technique currently attracts considerable scientific interest when researchers try to perform such experiments on high-resistivity solids, particularly on commercially important amorphous semiconductors such as a-Si and on a variety of other materials... [Pg.53]

The assignment of ti, t2, and t- (see inflection points in Fig. 4.17) to transit times in the top, middle, and bottom layers is supported by the fact that the drift mobility of charge carriers for the three layers were calculated to be similar to the corresponding single layers. The general features of current waveforms described earlier are common to both hole and electron response. [Pg.72]

For positive lit electrodes one can register the drift of holes, and for negative ones- the drift of the electrons. The photosensitizer (for example Se) may be used for carrier photoinjection in the polymer materials if the polymer has poor photosensitivity itself. The analysis of the electrical pulse shape permits direct measurement of the effective drift mobility and photogeneration efficiency. The transit time is defined when the carriers reach the opposite electrode and the photocurrent becomes zero. The condition RC < tlr and tr > t,r should be obeyed for correct transit time measurement. Here R - the load resistance, Tr -dielectric relaxation time. Usually ttras 0, 1-100 ms, RC < 0.1 ms and rr > 1 s. Effective drift mobility may be calculated from Eq. (4). The quantum yield (photogenerated charge carriers per absorbed photon) may be obtained from the photocurrent pulse shape analysis. [Pg.8]

The numerous defects inherent in organic polymers creates the donor or acceptor impurity levels. The low drift mobilities of the order 10-7-10-12 m2 V-1 s"1 lead to the paradoxical situation where the length of the free travel distance for the charge carrier becomes less than the size of the separate molecule links. So the hopping or activated models are the most acceptable ones for polymers in such circumstances. [Pg.28]

The increase in the mobility [200, 201] and concentration of the charge carriers [202-204] after doping was shown by time of flight methods. The drift mobility for the pure polymer had an activation energy of 0.25 eV. As a rule, the... [Pg.42]

The other source of an effective electric field dependence of the diffusion coefficient is due to hydrodynamic repulsion. As the ions approach (or recede from) one another, the intervening solvent has to be squeezed out of (or flow into) the intervening space. The faster the ions move, the more rapidly does the solvent have to move. A Coulomb interaction will markedly increase the rate of approach of ions of opposite charge and so the hydrodynamic repulsion is correspondingly larger. It is necessary to include such an effect in an analysis of escape probabilities. Again, the force is directed parallel to the electric field and so the hydro-dynamic repulsion is also directed parallel to the electric field. Perpendicular to the electric field, there is no hydrodynamic repulsion. Hence, like the complication of the electric field-dependent drift mobility, hydro-dynamic repulsion leads to a tensorial diffusion coefficient, D, which is similarly diagonal, with components... [Pg.162]

To show this connection, consider an ion-pair as above (Sect. 2.1). Not only may the ion-pair diffuse and drift in the presence of an electric field arising from the mutual coulomb interaction, but also charge-dipole, charge-induced dipole, potential of mean force and an external electric field may all be included in the potential energy term, U. Both the diffusion coefficient and drift mobility may be position-dependent and a long-range transfer process, Z(r), may lead to recombination of the ion-pair. Equation (141) for the ion-pair density distribution becomes... [Pg.166]

Photoexcitation of the RbAgi Is can be expected to result in the formation of electron-hole pairs. The photoelectrons will diffuse from the surface into the bulk because of their much greater drift mobility compared to the photoholes. A net positive space charge... [Pg.389]


See other pages where Charge drift mobility is mentioned: [Pg.32]    [Pg.33]    [Pg.32]    [Pg.33]    [Pg.230]    [Pg.256]    [Pg.542]    [Pg.544]    [Pg.415]    [Pg.325]    [Pg.312]    [Pg.76]    [Pg.6]    [Pg.6]    [Pg.302]    [Pg.40]    [Pg.40]    [Pg.50]    [Pg.55]    [Pg.62]    [Pg.67]    [Pg.68]    [Pg.73]    [Pg.97]    [Pg.98]    [Pg.101]    [Pg.112]    [Pg.9]    [Pg.159]    [Pg.177]    [Pg.350]    [Pg.354]    [Pg.355]    [Pg.169]    [Pg.169]    [Pg.170]    [Pg.170]    [Pg.172]    [Pg.175]    [Pg.177]   
See also in sourсe #XX -- [ Pg.260 ]




SEARCH



Charge mobility

Drift

Drifting

Mobile charges

Mobility, charge carrier drift

Mobility, drift

© 2024 chempedia.info