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Energy loss parameter

As the particle traverses from one barrier to the next it changes its energy. The conditional probability kernel P(E E ) that the particle changes its energy from E to E is determined by the energy loss parameter 8 = pA and a quantum parameter a = The quantum kernel is as in Eq. 38. The main difference between the double and single well cases and the periodic potential arises in the steady state equation for the fluxes ... [Pg.23]

In the Kramers turnover theory (12,67), the expression for the rate, valid for all values of the damping is still given as a product of three factors as in Eq. (6). As discussed in the previous section, the depopulation factor is determined uniquely by the reduced energy loss parameter 8 = (3A (12,67), the explicit dependence is given in Eq. [Pg.652]

FIGURE 1 Electronic and nuclear stopping powers versus penetration depth of (a) 100-keV and (b) 100-keV As" ions implanted in polyethylene. Tfie energy loss parameters were calculated by the TRIM (transport of ions in matter) code [13]. [Pg.388]

Xps is a surface sensitive technique as opposed to a bulk technique because electrons caimot travel very far in soHds without undergoing energy loss. Thus, even though the incident x-rays penetrate the sample up to relatively large depths, the depth from which the electron information is obtained is limited by the "escape depth" of the photoemitted electrons. This surface sensitivity of xps is quantitatively defined by the inelastic mean free path parameter which is given the symbol X. This parameter is defined to be the distance an electron travels before engaging in an interaction in which it experiences an energy loss. [Pg.276]

The thermodynamic method has limitations. Since the method ignores the intermediate stages, it cannot be used to determine shock-wave parameters. Furthermore, a shock wave is an irreversible thermodynamic process this fact complicates matters if these energy losses are to be fully included in the analysis. Nevertheless, the thermodynamic approach is a very attractive way to obtain an estimate of explosion energy because it is very easy and can be applied to a wide range of explosions. Therefore, this method has been applied by practically every worker in the field. [Pg.190]

Between 1923 and 1927, the concepts of quantum efficiency (number of photons emitted divided by number of photons absorbed by a sample) and quantum yield (fraction of excited molecules that emit) had been defined and values determined for many compounds by Vavilov (34). The quantum yield indicates the extent that other energy loss mechanisms compete with emission in an excited molecule. Although the quantum yield is influenced by the molecular environment of the emitter, for a given environment it depends on the nature of the emitting compound and is independent of concentration and excitation wavelength, at least at low concentrations (35). Tlius, it serves as another measurable parameter that can be used to identify the compounds in a sample and also, because of its sensitivity to the surroundings of the luminophore, to probe the environment of the emitter. [Pg.8]

The hybridization of carbon atoms is the major structural parameter controlling DLC film properties. Electron energy loss spectroscopy (EELS) has been extensively used to probe this structural feature [5. 6]. In a transmission electron microscope, a monoenergetic electron beam is impinged in a very thin sample, being the transmitted electrons analyzed in energy. Figure 27 shows a typical... [Pg.252]

Gaussian-shaped depth profiles of P with three parameters of maximum concentration (Cmax), projected range (Rp) and range straggling (ARp). The energy loss (dE/dx) and energy straggling ( 2 square root of the variance) of the a beam in the Si layer were taken into account ... [Pg.120]

The mean energy loss in an elastic collision may be taken as <5(m/M) [(e) — (3/2)fegT] where (e) is the mean electron energy, nt/M is the ratio of electron mass to that of the rare gas atom, and S is a numerical parameter. The collision rate may be approximated by A0 1 (2(e)/m)m. The equation for the rate of energy loss may now be given as follows ... [Pg.280]


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See also in sourсe #XX -- [ Pg.4 , Pg.4 ]




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Energy parameters

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