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Surface state density, diamond

At presenL the surface state has not been intensively studied for diamond and the surface state density is still unknown. Intensive investigations associated with surface physics are expected from the device viewpoint. [Pg.392]

The surface condition of a silicon crystal depends on the way the surface was prepared. Only a silicon crystal that is cleaved in ultra high vacuum (UHV) exhibits a surface free of other elements. However, on an atomistic scale this surface does not look like the surface of a diamond lattice as we might expect from macroscopic models. If such simple surfaces existed, each surface silicon atom would carry one or two free bonds. This high density of free bonds corresponds to a high surface energy and the surface relaxes to a thermodynamically more favorable state. Therefore, the surface of a real silicon crystal is either free of other elements but reconstructed, or a perfect crystal plane but passivated with other elements. The first case can be studied for silicon crystals cleaved in UHV [Sc4], while unreconstructed silicon (100) [Pi2, Ar5, Th9] or (111) [Hi9, Ha2, Bi5] surfaces have so far only been reported for a termination of surface bonds by hydrogen. [Pg.24]

Typical values of transfer coefficients a and ji thus obtained are listed in Table 4 for single crystal and polycrystalline thin-film electrodes [69] and for a HTHP diamond single crystal [77], We see for Ce3+/ 41 system (as well as for Fe(CN)63 /4 and quinone/hydroquinone systems [104]), that, on the whole, the transfer coefficients are small and their sum is less than 1. We recall that an ideal semiconductor electrode must demonstrate a rectification effect in particular, a reaction proceeding via the valence band has transfer coefficients a = 0, / =l a + / = 1 [6], Actually, the ideal behavior is rarely the case even with single crystal semiconductor materials fabricated by advanced technologies. Departure from the ideal semiconductor behavior is likely because the interfacial potential drop is located in part in the Helmholtz layer (due e.g. to a high density of surface states), or because the surface states participate in the reaction. As a result, the transfer coefficients a and ji take values intermediate between those characteristic of a semiconductor (0 or 1) and a metal ( 0.5). [Pg.241]

Defects and impurities, in general, play a comparably important role for the luminescence properties of nanodiamond like they do for the bulk material. Owing to their existence, there are electronic states situated within the bandgap, which allow for inducing luminescence in nanodiamond samples also with longer wave radiation. Upon excitation with wavelengths between 300 and 365 nm, fluorescence bands are observed at more than 400 nm. They arise from various nitrogen defects. In comparison to bulk diamond, the Ufetime of the excited states is rather short, which possibly is due to the effect of surface states and to the increased density of excitons on the surface. [Pg.359]

Landstrass and Ravi first reported the p type surface conductivity of diamond [80, 81]. Gi et al. [82, 83] showed that the surface conductivity increased when exposed to acidic vapors and decreased when exposed to basic vapors. This near-surface p type conductivity is characterized by a high carrier sheet density of about 10 cm 2 from 150 400 K, an activation energy of less than 50 meV, and a low density of surface states [78, 84-86]. These attributes have led to its application in electronic devices such as field effect transistors [84-86]. [Pg.40]

As will be stated in Section 13.7, the H-terminated diamond surface possesses a 3-10 nm thin layer that is a p-type semiconductor with a hole density of... [Pg.274]

The study of the one-phonon density of states of crystals has shown the existence of singularities corresponding to critical points (CPs) located within or at the surface of the BZs along particular directions (the BZs for diamond and sphalerite structures are the same as the one shown in Fig. B2 of Appendix B). They arise from the topology of the ujt (q) dispersion curves, where the index t refers to a given phonon branch. It can be shown that the density of vibrational state g (uj) can be written as ... [Pg.52]

The most important problem for these measurements is the preparation of a clean and ordered surface. Up to now, these surfaces were generally prepared by scratching with a diamond file or fracturing. Other techniques as sputtering by noble gas atoms roughens the surface to an unacceptable degree. These preparation procedures only allow to observe the density of states but prevent the determination of E k) dependencies. [Pg.23]

To date, the phonon confinement effects have not been explicitly detected for CVD diamond films and results remained unsatisfactory in the case of DND. To improve the agreement between the predictions of the model and experimental Raman spectra of DND, effects such as crystal size distribution, lattice defects, and the energy dispersion of the phonon modes were taken into consideration and incorporated into the PCM. This work has shown that phonon wave vectors from small vibration domains lead to a broad shoulder peak at 1250 cm", that is often observed in the Raman spectrum of DND. Although the agreement between experimentally obtained and calculated Raman spectra has been significantly improved, some limitations remain, as was pointed ont in Ref. 98. The limitations imposed by the small ND size on the applicability of the PCM arise from the assumption that nanocrystals of 3-20 nm in size, showing extensive surface reconstruction and lattice defects, are assumed to have the phonon density of states of bulk diamond. [Pg.269]

Impervious surfaces are our cities roadways, building walls and roofs, walkways, and parking lots. Impervious surfaces comprise from 5 (low-density suburbs) to 98% (dense downtown areas) of urban land area (Boyd et al., 1993 from Diamond et al., 2001). Esch et al. (2009) estimated that from 40% to 45% of three German states were covered with impervious surfaces. Schueler (1994) reported that nearly 110,000 km of mainland United States is covered in impervious surfaces with 1000 km added... [Pg.534]


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See also in sourсe #XX -- [ Pg.392 ]




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