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Disorders gaussian model

Table 2 Results of data fits to the Gaussian disorder model of charge transport in EHO-... Table 2 Results of data fits to the Gaussian disorder model of charge transport in EHO-...
Fig. 8 Temperature dependence of the zero field hole mobility in the low carrier density limit in a polyfluorene copolymer. The data are inferred from space-charge-limited current experiments and analyzed in terms of the extended Gaussian disorder model (see Sect. 4.1). From [90] with permission. Copyright (2008) by the American Institute of Physics... Fig. 8 Temperature dependence of the zero field hole mobility in the low carrier density limit in a polyfluorene copolymer. The data are inferred from space-charge-limited current experiments and analyzed in terms of the extended Gaussian disorder model (see Sect. 4.1). From [90] with permission. Copyright (2008) by the American Institute of Physics...
Figure 101 Calculated Poole-Frenkel plots according to the correlated disorder model for different values of o jkT (from top curve downward). The calculations according to the Gaussian disorder model with Figure 101 Calculated Poole-Frenkel plots according to the correlated disorder model for different values of o jkT (from top curve downward). The calculations according to the Gaussian disorder model with <r/kT= 5.10 (the lowest curve) are given for comparison. The value of (eaF/rr(i)12 = 1 corresponds to the electric field F = 106 V/cm with acj = 0.1 eV and a = 1 nm. After Ref. 460. Copyright 1998 American Physical Society.
A simple model, the Gaussian Disorder Model of Bassler and co-workers, has been very useful in rationalizing charge transport data on many amorphous molecular solids [59]. Its present version consists of the following assumptions. [Pg.3616]

Despite the considerable success of Eq. (7) in consistently rationalizing mobility data in many systems, the Gaussian Disorder Model misses the mark in one major way. The field-strength [E) dependence predicted for a realistic value of d (3.0, approximately the smallest a ever encountered in practice) and various values of E is shown in Figure 39 [63a,b]. Only for strong fields (sometimes only above 10 V cm ) are the results adequately described as linear functions of whereas experimentally this linearity usually extends to the lowest values of E accessible (sometimes as low as lO V cm ) [60b, 63c,d]. It was initially proposed that the... [Pg.3619]

Figure 39. Field-strength ( ) dependence of the mobility (p) predicted by the Gaussian Disorder Model. (Reprinted with permission from Ref [63b].)... Figure 39. Field-strength ( ) dependence of the mobility (p) predicted by the Gaussian Disorder Model. (Reprinted with permission from Ref [63b].)...
Although the general outlines of the Gaussian Disorder Model are probably correct, it is important to note some additional concerns. [Pg.3620]

There is, at present, no realistic theoretical model of the effect of geometrical disorder. A proper model must take into account the complicated orientation dependence of the matrix element (K) [63g], as well as the distribution of positions and orientations of the CTM. The simple treatment adopted by the Gaussian Disorder Model predicts a dependence of the prefactor mobility (//q) on the geometrical disorder parameter Z, namely //q oc exp(i2 ) [63a], and this relationship has been used often to analyze experimental data. The comparison of TTA and TAPC at low concentrations disagrees with this prediction, and it appears to be untenable a priori anyway [60b, 63e]. A worthy challenge for future work will be to construct a model with enough realism to have predictive value. Recent reports indicate progress in this direction [641,o]. [Pg.3628]

Although the standard Gaussian disorder model satisfactorily explains many experimental features, it displays a field dependence of the type Inp. a -/E only in a relatively narrow range and only at large fields E > 10 V/cm) [165]. In experiments,... [Pg.175]


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Correlated Gaussian disorder model

Disorder models

Energy Gaussian disorder model

Extended Gaussian disorder model

Gaussian model

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