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Case b

Here the resistivities of the individual layers have to be summed up. The same two cases for k d as discussed in 4.1.1.1 are important. For k d 1, the whole volume is quasi uniformly illuminated and a stationary concentration of charge carrier pairs is produced at low applied voltage given by Equation 12. At sufficiently high voltages [Pg.158]


A schematic diagram of the surface of a liquid of non-chiral (a) and chiral molecules (b) is shown in figure Bl.5.8. Case (a) corresponds to oom-synnnetry (isotropic with a mirror plane) and case (b) to oo-symmetry (isotropic). For the crj/ -synnnetry, the SH signal for the polarization configurations of s-m/s-out and p-m/s-out vanish. From table Bl.5.1. we find, however, that for the co-synnnetry, an extra independent nonlinear susceptibility element, is present for SHG. Because of this extra element, the SH signal for... [Pg.1286]

Figure 3. Floquet band structure for a threefold cyclic barrier (a) in the plane wave case after using Eq. (A.l 1) to fold the band onto the interval —I < and (b) in the presence of a threefold potential barrier. Open circles in case (b) mark the eigenvalues at = 0, 1, consistent with periodic boundary conditions. Closed circles mark those at consistent with sign-changing... Figure 3. Floquet band structure for a threefold cyclic barrier (a) in the plane wave case after using Eq. (A.l 1) to fold the band onto the interval —I < and (b) in the presence of a threefold potential barrier. Open circles in case (b) mark the eigenvalues at = 0, 1, consistent with periodic boundary conditions. Closed circles mark those at consistent with sign-changing...
When the molecule is not in a S state there is an interaction between the rotation of the molecule and S and/or L, and the details of coupling the angular momenta are involved. Most nonsinglet molecules with electronic orbital angular momentum A = 0 obey Hund s case (b) coupling. In Case (b), the electronic orbital angular momentum combines with the nuclear orbital angular... [Pg.576]

In Fig. 1 the absorption spectra for a number of values of excitonic bandwidth B are depicted. The phonon energy Uq is chosen as energy unit there. The presented pictures correspond to three cases of relation between values of phonon and excitonic bandwidths - B < ujq, B = u)o, B > ujq- The first picture [B = 0.3) corresponds to the antiadiabatic limit B -C ljq), which can be handled with the small polaron theories [3]. The last picture(B = 10) represents the adiabatic limit (B wo), that fitted for the use of variation approaches [2]. The intermediate cases B=0.8 and B=1 can t be treated with these techniques. The overall behavior of spectra seems to be reasonable and... [Pg.453]

Case (b). The CorCuosity factor is independent of pore size, the pore... [Pg.75]

In case (b), where two quanta of the same e vibration are excited, such as 2v3, the product is written Ef where... [Pg.95]

Hoechst WHP Process. The Hoechst WLP process uses an electric arc-heated hydrogen plasma at 3500—4000 K it was developed to industrial scale by Farbwerke Hoechst AG (8). Naphtha, or other Hquid hydrocarbon, is injected axially into the hot plasma and 60% of the feedstock is converted to acetylene, ethylene, hydrogen, soot, and other by-products in a residence time of 2—3 milliseconds Additional ethylene may be produced by a secondary injection of naphtha (Table 7, Case A), or by means of radial injection of the naphtha feed (Case B). The oil quenching also removes soot. [Pg.386]

Hydrogen plasma process using naphtha. Case A secondary injection of naphtha Case B radial injection of the naphtha feed. Hydrogen plasma process using cmde oil. [Pg.386]

When the feed composition oecomes enriched in water, as with Case B, the column profile changes drastically (Fig. 3S2b). At the same reflux and boil-iip, the column no longer meets specifications. The MIPK product is lean in MIPK and too rich in water. The profile now tracks generally up the left side of Region 11. Note also the dramatic change in the temperature profile. A pinched zone still exists... [Pg.1304]

For cases B and C, Robbins ( Liquid-Liquid Extraction, in Schweitzer, Handbook of Separation Techniques for Chemical Engineers, McGraw-Hill, New York, 1979, sec. 1.9) developed the concept of pseudo solute concentrations for the feed and solvent streams entering the extractor that will allow the Kremser equations to be used. [Pg.1462]

In case B the solvents are partially miscible, and the miscibihty is nearly constant through the extractor. This frequently occurs when all solute concentrations are relatively low. The feed stream is assumed to dissolve extraction solvent only in the feed stage and to retain the same amount throughout the extractor. Likewise, the extraction solvent is assumed to dissolve feed solvent only in the raffinate stage. With these assumptions the primary extraction-solvent rate moving through the extractor is assumed to be S, and the primary feed-... [Pg.1462]

Example 4 Shortcut Calculation Case B Let iis solve the problem in Example 2 hy assuming case B. The solute (acetic acid) concentration is low enough in the extract so that we may assume that the mutual solubilities of the solvents remain nearly constant. The material balance can be calculated by an iterative method. [Pg.1463]

FIGt 22-67 Fouling schematics. Case A—Particles plug narrow pores and narrow larger ones. Case B—Particles plug narrow pores. Case C—Particles form a layer on the membrane. Case D—Particles or debris plug the largest pores. [Couttesy Elsevier (modified).]... [Pg.2041]

Figure 4.11. Diagrammatic sketches of atomic lattice rearrangements as a result of dynamic compression, which give rise to (a) elastic shock, (b) deformational shock, and (c) shock-induced phase change. In the case of an elastic shock in an isotropic medium, the lateral stress is a factor v/(l — v) less than the stress in the shock propagation direction. Here v is Poisson s ratio. In cases (b) and (c) stresses are assumed equal in all directions if the shock stress amplitude is much greater than the material strength. Figure 4.11. Diagrammatic sketches of atomic lattice rearrangements as a result of dynamic compression, which give rise to (a) elastic shock, (b) deformational shock, and (c) shock-induced phase change. In the case of an elastic shock in an isotropic medium, the lateral stress is a factor v/(l — v) less than the stress in the shock propagation direction. Here v is Poisson s ratio. In cases (b) and (c) stresses are assumed equal in all directions if the shock stress amplitude is much greater than the material strength.
A metal bar of width w is compressed between two hard anvils as shown in Fig. Al.l. The third dimension of the bar, L, is much greater than zu. Plastic deformation takes place as a result of shearing along planes, defined by the dashed lines in the figure, at a shear stress k. Find an upper bound for the load F when (a) there is no friction between anvils and bar, and (b) there is sufficient friction to effectively weld the anvils to the bar. Show that the solution to case (b) satisfies the general formula... [Pg.281]

With an uncoated pipe or one with very poor coating and many defects close together, uniform current distribution for the pipeline can be assumed in the soil even at quite short distances from it (see Section 3.6.2.2, case b). [Pg.547]

Georgakopoulos and Broucek (1987) investigated the effect of recycle ratio on non-ideality, both mathematically and experimentally. They investigated two cases from which the bypass case b was completely uninteresting, because total bypass of the catalyst bed could be avoided by feeding the makeup directly to the location of highest sheerfield, at the tip of the impeller blade. For their case a they showed on their Fig. 3. that from a recycle ratio of about 10 = 32 there was no observable falsification effect. This matched well the conclusion of Pirjamali et al. [Pg.146]

Select a volume V = 19.64 cm of catalyst to be charged both in the regular basket (case A) and in a basket (case B) that is half of the diameter of A. In cases A and B the AP and RPM are kept the same. In Cases A and C the volumetric recycle flow remains the same. In row 1 and 2 on Figure 7.2.1, if the diameter drops to half, the height must increase four times (for constant catalyst volume.) In row 4, L/dp increases four times as well. In row 5, for cases A vs B, if L/dp increases four times, has to drop to one quarter, hence u will be one half to maintain constant AP. In row 6, for u in A and B and flow cross section 1/4, the volumetric flow will be 1/8 and the recycle ratio also 1/8. In row 7, or u four times larger. [Pg.146]

Case B. The calculated back pressure at the lowest set relief valve on a header is close to and below its MABP. The header size is correct. [Pg.282]

Figure 4.2 A p-a-p motif is a right-handed structure. Two such motifs can be joined into a four-stranded parallel p sheet in two different ways. They can be aligned with the a helices either on the same side of the p sheet (a) or on opposite sides (b). In case (a) the last p strand of motif I (red) is adjacent to the first p strand of motif 2 (blue), giving the strand order 1 2 3 4. The motifs are aligned in this way in barrel structures (see Figure 4.1a) and in the horseshoe fold (see Figure 4.11). In case (b) the first p strands of both motifs are adjacent, giving the strand order 4 3 12. Open twisted sheets (see Figure 4.1b) contain at least one motif alignment of this kind. In both cases the motifs ate joined by an ct helix (green). Figure 4.2 A p-a-p motif is a right-handed structure. Two such motifs can be joined into a four-stranded parallel p sheet in two different ways. They can be aligned with the a helices either on the same side of the p sheet (a) or on opposite sides (b). In case (a) the last p strand of motif I (red) is adjacent to the first p strand of motif 2 (blue), giving the strand order 1 2 3 4. The motifs are aligned in this way in barrel structures (see Figure 4.1a) and in the horseshoe fold (see Figure 4.11). In case (b) the first p strands of both motifs are adjacent, giving the strand order 4 3 12. Open twisted sheets (see Figure 4.1b) contain at least one motif alignment of this kind. In both cases the motifs ate joined by an ct helix (green).
Fig. 8. Diffraction space according to the "disordered stacking model" (a) achiral (zigzag) tube (b) chiral tube. The parallel circles represent the inner rims of diffuse coronae, generated by streaked reflexions. The oo.l nodes generate sharp circles. In (a) two symmetry related 10.0 type nodes generate one circle. In the chiral case (b) each node generates a separate corona [9]. Fig. 8. Diffraction space according to the "disordered stacking model" (a) achiral (zigzag) tube (b) chiral tube. The parallel circles represent the inner rims of diffuse coronae, generated by streaked reflexions. The oo.l nodes generate sharp circles. In (a) two symmetry related 10.0 type nodes generate one circle. In the chiral case (b) each node generates a separate corona [9].
In case b) a potentiometrically measured calibration curve for ion M+ would show a sigmoidal form, starting with a sub-Nernstian slope leading to a super-Nemstian... [Pg.235]


See other pages where Case b is mentioned: [Pg.433]    [Pg.458]    [Pg.500]    [Pg.53]    [Pg.158]    [Pg.451]    [Pg.384]    [Pg.386]    [Pg.421]    [Pg.185]    [Pg.158]    [Pg.1445]    [Pg.1463]    [Pg.1463]    [Pg.1463]    [Pg.2041]    [Pg.2041]    [Pg.259]    [Pg.147]    [Pg.149]    [Pg.457]    [Pg.566]    [Pg.346]    [Pg.23]    [Pg.257]    [Pg.263]    [Pg.586]    [Pg.122]    [Pg.231]   


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