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Mott relation

PbN(,. Dedman and Lewis [144] studied the photoconductivity of PbN crystals as a function of Ught intensity, temperature, and time. A prominent feature of their spectra is a peak at 407.0 nm in the region of strong absorption. Based on temperature coefficient measurements, the peak was interpreted to arise from transitions to an exciton level 0.86 eV below the bottom of the conduction band. Application of the Mott relation between thermal and optical band gaps (via the ratio of dielectric constants) led to a band-gap value of 3.9 eV. Cook and coworkers [145] also observed a peak in photocurrent at 406.0 nm, and, based on its enhancement with thermal decomposition, attributed it to the presence of interstitial nitrogen. [Pg.243]

Mott, R.L. Steward, F.C. (1972). Solute accumulation in plant cells. I. Reciprocal relations between electrolytes and ions in carrot explants as they grow. Annals of Botany, 36, 621. [Pg.112]

The potential dependence of the SCR capacity Csc on applied potential V is described by the Mott-Schottky relation ... [Pg.209]

We consider, now, an electron-depleted space charge layer that is gradually polarized in the anodic direction. As long as the Fermi level is located away from the surface state, the interfacial capacity is determined by the capacity of the depletion layer that obeys a Mott-Schottlsy relation as shown in Fig. 5-61. [Pg.191]

This equation can be transformed by Fourier conversion and Mott formulate the relation determining an electron structure amplitude ... [Pg.110]

A concept related to the localization vs. itineracy problem of electron states, and which has been very useful in providing a frame for the understanding of the actinide metallic bond, is the Mott-Hubbard transition. By this name one calls the transition from an itinerant, electrically conducting, metallic state to a localized, insulator s state in solids, under the effect of external, thermodynamic variables, such as temperature or pressure, the effect of which is to change the interatomic distances in the lattice. [Pg.37]

The general method for the determination of the flat band potential is based on the Mott-Schottky linear plot based on ca-pacitance/voltage relation. Starting from Eq. (9) the space charge distribution was calculated, and its potential dependence lead to the derivation of a model equivalent to a capacitance, given by ... [Pg.311]

Mott (1985,1989a) proposed that in liquids all collisions are inelastic, so that l—Li and the interference term in (52) vanishes. Thus, in a sense, amorphous solids, where strong phonon interaction leads over a certain temperature range to the relation Lx a. We find that, as the energy drops into a region of small density of states, increases and the normal localization condition again becomes valid. [Pg.57]

In this section we discuss the properties of an electron in the conduction band of an antiferromagnetic insulator. This may be a simple Mott insulator, but, since the experimental evidence is related to them, we first discuss materials like EuSe, where the europium ion has seven 4f-electrons and electrons can be introduced into the conduction band by doping with GdSe the ion Gd2 + has the same number of f-electrons but one more electron in an outer shell, so a Gd ion acts as a donor. [Pg.92]

To arrive at a more unique way of characterizing autoionizing states in the absence of information about the continuum phase we can recast the QDT equations into an R matrix form which is at the same time similar to the original development of QDT from multichannel scattering theory.2 The relation between the different forms of scattering matrix is discussed by Mott and Massey,11 Seaton,2 and Fano and Rau.12... [Pg.425]

For later discussions, we also define a potential Us, which is a potential at which the inverse square of the differential capacitance l/C tends to zero as determined from the 1/C vs potential plot (Mott-Schottky plot). It is related to E in the following way ... [Pg.145]

The Relaxation Spectrum Analysis was carried out for a cell consisting of n-CdSe in a liquid junction configuration with NaOH/S=/S 1 1 1M as the electrolyte. Three parallel RC elements were identified for the equivalent circuit of this cell, and the fastest relaxing capacitive element obeys the Mott-Schottky relation. [Pg.277]

Figure 3. Theoretical phase diagram and doping dependence of the transition temperature predicted by our theory for the parameters D = 5, V = 0.564eV compared with the well known experimental doping Te curve shown above. The superconducting (SC), insulating (I) and metallic phases are characterised by use the Mott-Edwards-Sienko relation [23,24,28] as described in [15]. Figure 3. Theoretical phase diagram and doping dependence of the transition temperature predicted by our theory for the parameters D = 5, V = 0.564eV compared with the well known experimental doping Te curve shown above. The superconducting (SC), insulating (I) and metallic phases are characterised by use the Mott-Edwards-Sienko relation [23,24,28] as described in [15].
In these relations the interest lies in the spin-polarization vector of the photoelectron itself, i.e., the detector response Q is assumed to be always perfect, Qt= +1. The same procedure applies if the response of an actual detector with Q, < 1 to polarized electrons is calculated (see below where, for the case of Mott scattering, Q, has to be identified with the Sherman function Ss). [Pg.230]


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See also in sourсe #XX -- [ Pg.243 , Pg.245 ]




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