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Energy behavior

The recent history of the world use of coal roughly follows that of the United States for two reasons. First, the United States and the industrial nations have had, in the aggregate, similar energy behavior in terms of energy sources. Second, the United States itself accounts for about one quarter of world energy rise. Thus, world energy use patterns reflect, to a considerable degree, those of the United States. [Pg.255]

The high energy behavior of the cross-section for this reaction— i.e., its rapid fall-off—can be explained by assuming that different exit channels compete on the basis of available phase space (24), The low energy behavior presents a greater mystery. Further possible reasons for this behavior are discussed below. [Pg.30]

Figure 12 The ratio of the measured single differential cross section for ionization of helium by protons to the corresponding Rutherford cross sections plotted as a function of the ejected electron energy. The solid line represents the expected high-energy behavior of the ratio it should approach the number of electrons in the atom. The measurements are from Manson et al. [54]. Figure 12 The ratio of the measured single differential cross section for ionization of helium by protons to the corresponding Rutherford cross sections plotted as a function of the ejected electron energy. The solid line represents the expected high-energy behavior of the ratio it should approach the number of electrons in the atom. The measurements are from Manson et al. [54].
The Jones-Wilkins-Lee equation of state has been used to describe accurately the pressure-volume-energy behavior of the detonation products of expls in applications of metal acceleration. The parameters for TNT are available in comparison with other common expls (Ref 141)... [Pg.764]

The effect of quantum confinement is also pronouncedly seen in the real parts of the dielectric function. The characteristics versus photon energy behavior for all considered Si and Ge quantum films are presented in Figure 32. One can observe the reduction of the maximum value of ei as well as its value at zero energy (static dielectric constant) when going to the thinner films. The calculated values of the static dielectric constant (ei(0)) for the films considered are considerably smaller than that of bulk material. Moreover, for the same film thickness ei(0) appears to be higher for the Si structures as compared to the Ge ones, despite the fact that for bulk the Ge value is higher than the Si one. Even if, as stated above, the data shown for the dielectric functions are those relative to the supercell calculation, for films of similar width, at least, semi-quantitative comparison is possible, since the ratio between the volume occupied by the isolated layer and the supercell volume is almost constant in these cases. [Pg.260]

Fig. 7.7. Comparison of the different energy behavior of partial dissociation cross sections a(E,j) for the production of NO(j) in indirect, HONO(iS i), and in direct, ClNO(Si), photofragmentation. Note the quite different energy scales The results for HONO are obtained from a two-dimensional model (Schinke, Untch, Suter, and Huber 1991) and the cross sections for C1NO are taken from a three-dimensional wavepacket calculation (Untch, Weide, and Schinke 1991b). Fig. 7.7. Comparison of the different energy behavior of partial dissociation cross sections a(E,j) for the production of NO(j) in indirect, HONO(iS i), and in direct, ClNO(Si), photofragmentation. Note the quite different energy scales The results for HONO are obtained from a two-dimensional model (Schinke, Untch, Suter, and Huber 1991) and the cross sections for C1NO are taken from a three-dimensional wavepacket calculation (Untch, Weide, and Schinke 1991b).
These seven quantities must always be known in order to describe the pressure generation and energy behavior of screw machines. Dimensional analysis reduces the seven influencing variables to three dimensionless groups ... [Pg.123]

Two screw profiles that are described by the same geometric parameters are known as geometrically similar. They can be converted into one another by scaling. The pressure and power numbers are dependent only on the throughput number if the screws are geometrically similar. The relationships are linear in the case of fluids of constant viscosity ( Newtonian fluids ). The complete pressure and energy behavior of a class of geometrically similar screws can thus be traced back to a simple linear relationship. [Pg.124]

Pressure and Energy behavior with Shear Thinning... [Pg.131]

If the material to be processed is subject to shear thinning, the linear relationships for the pressure and energy behavior illustrated above no longer apply. With shear thinning, there is a non-linear relationship between the shear rate and shear stress that is reflected in the flow curve (see Chapter 3). As a rule, the zero viscosity and one or two rheological time constants are enough to describe the flow curve with sufficient accuracy. The Carreau equation is often used it contains a dimensionless flow exponent in addition to the zero viscosity and a rheological time constant. [Pg.131]

One advantage of the concept of representative viscosity is that the measured flow curve is entirely sufficient to determine the pressure and energy behaviors. It is not necessary to determine the flow exponent m and the time constant . As can be seen in Fig. 7.12, the representative viscosity is determined with reference to the representative shear rate from the flow curve using Eq. 7.15. This then replaces the constant Newtonian viscosity in Eq. 7.2. [Pg.134]

To discuss energy behavior with shear thinning, a single screw extruder is considered first. The required power results from the shear stresses occurring at the cylinder wall xw which, in turn, are made up of pressure and drag flow fractions. [Pg.134]

As with the pressure behavior, a representative viscosity can also be specified for the energy behavior. The representative viscosity is the viscosity that gives the same energy absorption as a Newtonian fluid at the same operating point (A = idem). The formulae are derived as for the procedure for the pressure generation behavior. Only the result is shown here ... [Pg.136]

The MBELL model combines the Bethe asymptotic form and the low-energy behavior of collision, respectively, through the first and series terms in Eq. (5) and contains nine shell-dependent parameters shown in Table 6.1 excluding the fixed parameter m. [Pg.373]

H. Deutsch, P. Scheier, K. Becker, T.D. Mark, Revised high energy behavior of the Deutsch-Mark (DM) formula for calculation of electron impact cross sections of atoms, Int. J. Mass Spectrom. 233 (2004) 13. [Pg.377]

The utility of the concepts described earlier in this chapter as an aid in deciphering and predicting experimental results in molecular collisional processes may be illustrated by the following theoretical justification derived for the experimentally observed apparently anomalous low-energy behavior of the 0+ + N2 ion-molecule reaction. [Pg.152]


See other pages where Energy behavior is mentioned: [Pg.29]    [Pg.130]    [Pg.139]    [Pg.724]    [Pg.172]    [Pg.2]    [Pg.463]    [Pg.10]    [Pg.42]    [Pg.152]    [Pg.48]    [Pg.284]    [Pg.24]    [Pg.136]    [Pg.37]    [Pg.72]    [Pg.575]    [Pg.344]    [Pg.9]    [Pg.7]    [Pg.307]    [Pg.78]    [Pg.82]   
See also in sourсe #XX -- [ Pg.96 , Pg.97 , Pg.98 ]




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