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Electron transmission function

Fig. 7.13 Density of states (DOS) for a gapped GNR, b DNA junction, c electron transmission function (TF) for gapped GNR, and d DNA junction [60]... Fig. 7.13 Density of states (DOS) for a gapped GNR, b DNA junction, c electron transmission function (TF) for gapped GNR, and d DNA junction [60]...
By considering only elastic scattering events, the interaction of the specimen with the electron beam can be described through a complex transmission function (object wave-function) 0(f) which represents the ratio between the outgoing and the incoming electron wave-functions f = (x, y) is a two-dimensional vector lying on a plane perpendicular to the optic axis z which is parallel, and in the same direction, to the electron beam. In the standard phase object approximation ... [Pg.140]

Effect of diagonal-off-diagonal dynamic disorder (D-off-DDD). The polarization fluctuations and the local vibrations give rise to variation of the electron densities in the donor and the acceptor, i.e., they lead to a modulation of the electron wave functions A and B. This leads to a modulation of the overlapping of the electron clouds of the donor and the acceptor and hence to a different transmission coefficient from that calculated in the approximation of constant electron density (ACED). This modulation may change the path of transition on the potential energy surfaces. [Pg.103]

Modelli and coworkers126 studied by PES and ETS (electron transmission spectroscopy) some silicon and tin derivatives of thiophene and furan, with the aim of following the energy gap between the HOMO and the LUMO as a function of the substituents. In particular they investigated the following tin derivatives ... [Pg.323]

Pappas, G. D. and Waxman, S. Synaptic fine structure morphological correlates of chemical and electronic transmission. In G. D. Pappas and D. P. Purpura (eds.), Structure and Function of Synapses. New York Raven Press, 1972, pp. 1-43. [Pg.18]

Computers were first used in laboratories to calculate results and generate reports, often from an individual instrument. As automated analysers were developed, so the level of computerization increased and computers now play a major role in the modem laboratory. They are associated with both the analytical and organizational aspects and the term Laboratory Information Management System (LIMS) is often used to describe this overall function. Such systems are available that link the various operations associated with the production of a validated test result, from the receipt of the sample to the electronic transmission of the report to the initiator of the request, who may be at a site removed from the laboratory. Other uses include stock control, human resource management and budgets. [Pg.26]

Figure 4. Calculated HAB values as a function of Fe -Fe separation, based on the structural model given in Figure 1 and the diabatic wavefunctions I/a and f/B. Curves 1 and 2 are based on separate models in which the inner-shell ligands are represented, respectively, by a point charge crystal field model [Fe(H20)62 -Fe(HsO)63 ] and by explicit quantum mechanical inclusion of their valence electrons [Fe(HgO)s2 -Fe(H20)s3+] (as defined by the dashed rectangle in Figure 1). The corresponding values of Kei, the electronic transmission factor, are displayed for various Fe-Fe separations of interest. Figure 4. Calculated HAB values as a function of Fe -Fe separation, based on the structural model given in Figure 1 and the diabatic wavefunctions I/a and f/B. Curves 1 and 2 are based on separate models in which the inner-shell ligands are represented, respectively, by a point charge crystal field model [Fe(H20)62 -Fe(HsO)63 ] and by explicit quantum mechanical inclusion of their valence electrons [Fe(HgO)s2 -Fe(H20)s3+] (as defined by the dashed rectangle in Figure 1). The corresponding values of Kei, the electronic transmission factor, are displayed for various Fe-Fe separations of interest.
FIG. 10. Theoretical calculations reveal that in the case of adsorption of Xe on Ni the resonance associated with Xe(6s) state is broadened significantly with a long tail that extends to the Ni Fermi level. STM images are determined by the LDOS at the Fermi level. Although the contribution of Xe to the LDOS is small, it significantly extends the spatial distribution of the electronic wave function further away from the surface thereby acting as the central channel for quantum transmission to the probe tip. (From Ref. 71.)... [Pg.226]

Ejected electron analyzers can be calibrated at lower energies (<25 eV) using UV photoelectron spectroscopy and comparison with quantitative photoelectron spectra. The intensity ratios provide a relative transmission function (7 ) directly. Quantitative (relative) photoelectron spectra have been reported by Hotop and Niehaus79 at an ejection angle of 90°, and these results have been used by Yee et al.66 to calibrate a 127° analyzer for which the correction curve has already been shown in Fig. 3. More recently Gardner and Samson80 reported quantitative (relative) photoelectron spectra that can be used as a standard for analyzer... [Pg.30]

The inelastic transmission matrix T(e, e) describes the probability that an electron with energy e, incident from one lead, is transmitted with the energy e into a second lead. The transmission function can be defined as the total transmission probability... [Pg.250]

Fig. 11 Transmission function as a function of energy at different electron-vibron coupling g = 0.1 (thin solid line), g = 1 (dashed line), and g = 3 (thick solid line),... Fig. 11 Transmission function as a function of energy at different electron-vibron coupling g = 0.1 (thin solid line), g = 1 (dashed line), and g = 3 (thick solid line),...
Before presenting the results for the electronic transmission, it is useful to first consider the dependence of the real and imaginary parts of P(E) on temperature and on the reduced coupling constant Jo/ c- Both functions are shown in Fig. 39. We see that around the Fermi level at E = 0 the real part is approximately linear, ReP(E) E while the imaginary part shows a Lorentzian-like behavior. The imaginary part loses intensity and becomes broadened with increasing temperature or Jo, while the slope in the real part decreases when k T or Jo are increased. [Pg.322]

Figure 4.10 Transmission functions T(Usp) of an electrostatic deflection spectrometer for electrons with two different kinetic energies which differ by a factor of 2 n(2) = 2E°n(l) with , ( 1) = /l/°p(l) and E°ia(2) = /[/°p(2). Because these transmission functions are plotted on the same abscissa scale, the voltage range needed to produce the transmission function with jln(2) is twice as large as that needed for E in(l). As a consequence, the spectrometer function at l/°p(2) is twice as broad as that at l/ p(l), with fwhm(2) = 2 fwhm(l). Figure 4.10 Transmission functions T(Usp) of an electrostatic deflection spectrometer for electrons with two different kinetic energies which differ by a factor of 2 n(2) = 2E°n(l) with , ( 1) = /l/°p(l) and E°ia(2) = /[/°p(2). Because these transmission functions are plotted on the same abscissa scale, the voltage range needed to produce the transmission function with jln(2) is twice as large as that needed for E in(l). As a consequence, the spectrometer function at l/°p(2) is twice as broad as that at l/ p(l), with fwhm(2) = 2 fwhm(l).
Figure 4.12 Two extreme cases of transmission functions T(z) of an electrostatic analyser plotted for different points z of a linear source triangular and rectangular shapes are shown by the solid and dashed lines, respectively. Az is the length of the accepted source volume, T0 the transmission obtained for electrons from the centre of the source (see equ. (4.12)). Figure 4.12 Two extreme cases of transmission functions T(z) of an electrostatic analyser plotted for different points z of a linear source triangular and rectangular shapes are shown by the solid and dashed lines, respectively. Az is the length of the accepted source volume, T0 the transmission obtained for electrons from the centre of the source (see equ. (4.12)).
Figure 4.16 Relative transmission function Tret (called here the collecting efficiency ) of a CMA with constant pass energy (Epass = 3 eV) as a function of the kinetic energy of the electrons. For Ekin > 3 eV the electrons are retarded, for kin < 3 eV they are accelerated, before they enter the analyser with the required 3 eV pass energy. The solid curve is drawn to guide the eye through the experimental data (for its explanation see the main text). Reprinted from J. Electron Spectrosc. Relat. Phenom., 15, Samson, 257 (1979) with kind permission of Elsevier Science - NL, Sara Burgerhartstraat 25, 1055 KV Amsterdam,... Figure 4.16 Relative transmission function Tret (called here the collecting efficiency ) of a CMA with constant pass energy (Epass = 3 eV) as a function of the kinetic energy of the electrons. For Ekin > 3 eV the electrons are retarded, for kin < 3 eV they are accelerated, before they enter the analyser with the required 3 eV pass energy. The solid curve is drawn to guide the eye through the experimental data (for its explanation see the main text). Reprinted from J. Electron Spectrosc. Relat. Phenom., 15, Samson, 257 (1979) with kind permission of Elsevier Science - NL, Sara Burgerhartstraat 25, 1055 KV Amsterdam,...
The importance of the two dimensional periodicity on the transmission properties is demonstrated in Figure 5, which presents the transmission probability of electrons as a function of the photoelectron energy for layers of Cdar (dashed), Cdbr (dotted) and of mixed layers (solid) for three (Fig. 5A) and nine (Fig. 5B) layers. As is clearly evident, the electron transmission through the mixed layers is significantly less efficient than that through the Cdar or Cdbr layers themselves. Moreover, the spectmm for the mixed layers is much closer to the relaxed type (Fig. 2). [Pg.77]


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