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Carrier - diffusion trapping

Nanocrystalline systems display a number of unusual features that are not fully understood at present. In particular, further work is needed to clarify the relationship between carrier transport, trapping, inter-particle tunnelling and electron-electrolyte interactions in three dimensional nan-oporous systems. The photocurrent response of nanocrystalline electrodes is nonlinear, and the measured properties such as electron lifetime and diffusion coefficient are intensity dependent quantities. Intensity dependent trap occupation may provide an explanation for this behaviour, and methods for distinguishing between trapped and mobile electrons, for example optically, are needed. Most models of electron transport make a priori assumptions that diffusion dominates because the internal electric fields are small. However, field assisted electron transport may also contribute to the measured photocurrent response, and this question needs to be addressed in future work. [Pg.278]

Provided that real polycrystalline samples are subject of a spatially non-homogeneous distribution of traps near the sample surface and within intergrain boundaries, the pretransit time averaged carrier flux is composed of two comparable parts one due to usual carrier drift in the external field and the second due to carrier diffusion [see Eq. (198) and Sec. 4.4] ... [Pg.252]

After this time, the carrier crosses the mobility edge and is trapped in localized states, so that further movement is much slower, although the distance between the sites is larger. During thermalization in extended states the carriers diffuse apart a distance. [Pg.285]

Fig. 41. The simple semicircular IMPS response is predicted by Eq. 93 for the case where photogenerated carriers diffuse or migrate through a nanocrystalline network without being trapped. The second IMPS plot is predicted by a more exact treatment of field driven electron transport [78]. Note that in this case, the plot crosses the imaginary axis at high frequencies and spirals into the origin. Fig. 41. The simple semicircular IMPS response is predicted by Eq. 93 for the case where photogenerated carriers diffuse or migrate through a nanocrystalline network without being trapped. The second IMPS plot is predicted by a more exact treatment of field driven electron transport [78]. Note that in this case, the plot crosses the imaginary axis at high frequencies and spirals into the origin.
In the time interval between t = 0 and t = T, the current is no longer constant but decays exponentially in time. The effects of diffusion, trapping, and recombination of charge carriers is illustrated in Figure 4.3.33. [Pg.332]

Figure 4.333. Effects of diffusion, trapping, and recombination of charge carriers on the TOP response. Figure 4.333. Effects of diffusion, trapping, and recombination of charge carriers on the TOP response.
As stated in the previous section, the standard SCLC theory, as developed by Lampert and Mark and Helfrieh, neglects the carrier diffusion. A more comprehensive theory, also including an exponential distribution of traps, has been elaborated... [Pg.303]

To collect a sample, the probe with a SPME fiber installed is inserted into the soil. Air is pumped through the probe, drawing subsurface soil vapors into the probe tip and across the SPME fiber. Pumping air across the fiber increases uptake of target analytes by the SPME fiber relative to what is collected by molecular diffusion alone. Once a sample is collected, the SPME fiber is removed from the probe for analysis. To analyze the sample, the SPME fiber is inserted into a modified inlet system attached to the Fido sensor. The modified inlet serves to heat the SPME fiber, causing rapid and quantitative desorption of trapped molecules of analyte. The vapor-phase analyte is then swept into the sensor for analysis by a flow of carrier gas. [Pg.169]


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