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Clearing pressure

The ratio is clearly pressure dependent in the lower stratosphere [02] and [M] are fairly large and /3 is small (due to absorption above the required wavelengths), so the dominant odd-oxygen species is ozone. At higher altitudes both [02] and [M] fall and the photolysis rate increases so that O is the dominant species in the atmosphere. The net flux of radiation in the band 240-290 nm is nearly zero at the surface of the Earth, which is then shielded from this radiation. [Pg.217]

Block terpolymers consisting of butyl acrylate with either methylmethacrylate or methyl acrylate have been prepared where the end segments are at least 10,000 daltons and the center segment is at least 60,000 daltons. These materials were coated onto a polycarbonate surface and used to prepare an optical film and an optically clear pressure-sensitive adhesive layer that resists bubble formation when adhered to an outgassing substrate. [Pg.11]

Figure 6. Clearing pressure (cloud point) of B52/B30 In 80.4/19.6 w/w ethane/propane with a water/surfactant ratio of 5.0 and an acrylamlde/surfactant ratio of 1.0 versus dispersed-phase volume fraction. Figure 6. Clearing pressure (cloud point) of B52/B30 In 80.4/19.6 w/w ethane/propane with a water/surfactant ratio of 5.0 and an acrylamlde/surfactant ratio of 1.0 versus dispersed-phase volume fraction.
Typical cyclic voltammetric measurements for Fe(CN)g at two pressures are shown in Fig. 7.23. The mean of the positions of the current extrema at a given pressure gives E, which is clearly pressure dependent. The spread of the extrema may also be seen to change with pressure, from which it is possible... [Pg.349]

A clear pressure-dependent product ratio of the reaction shown in Scheme 9.21 was observed when chloroform was used as the solvent (Table 9.1). The ratio 59 60 (nitroso acetals 59a-b mono-adduct 60) changed from 1 1 at a pressure of 7 kbar to 3 1 at 12 kbar and 6 1 at 15 kbar. In dichloromethane the 59 60 ratio was not influenced by pressure (1 1 ratio from 7-12 kbar). An inverse product ratio (59 60 = 1 8) was obtained when acetone was used as solvent. Mono-adduct 60 was now formed predominantly. An attempt to further increase this ratio by applying a pressure of 15 kbar merely resulted in nitroalkene polymerization. At pressures below 8 kbar, conversion of the starting compounds was not complete, although mono-adduct 60 was always formed as the major product. At 8 kbar a similar product ratio of 59 60 = 1 4 was obtained when tetrahydrofuran was used as the solvent instead of acetone. Clearly, both the pressure and the solvent play a crucial role in the formation of the five-membered cyclic nitronate 60. [Pg.296]

Concentration in the industry also raises the specter of monopoly control of a nation s seed supply. Monopoly control is a concern for two reasons the potential for predatory pricing to farmers and ecological vulnerability stemming from overdependence on a narrow set of plant varieties. The discovery of a particularly effective hybrid in a specific crop could lead to widespread adoption. This may threaten national or world supplies if genetic lacunae later contribute to crop failure. The demands of capital in these industries are exerting clear pressure on the public research sector to focus on "upstream" grandparent line development and leave the "downstream" hybrid variety work to the private sector (37). [Pg.259]

Double-backed tape is generally used in laminating one substrate to another. Often the carrier film and adhesive are transparent to allow parts to be viewed through the tape. Certain ofQce product tapes are double-backed tape having a clear carrier and a clear pressure-sensitive adhesive on both sides of the carrier. [Pg.144]

Figure 8. Left The position of the first (FDP, squares) and second diffraction peak (SDP, circles) in 5 (g) for a—Si as a function of pressure during compression. Experimental and simulation results are shown as filled versus open symbols respectively. Right V(P) relations for a—Si polyamorphs obtained from MD simulations compared to DFT calculations. The curve marked LDA is that obtained using the modified SW potential this shows a clear pressure-driven transition at 11 GPa. The curve marked SW was obtained using the unmodified SW potential, that preferentially returns a hlgh-density form for a—Si at ambient conditions. The vertical lines indicated by A and o represent the volume changes observed by Durandurdu et al. [119] and Morishita [121], respectively. The solid line labeled Si-I shows the V(P) behavior of the ideal simulated diamond crystal. The lines marked Si-II and Si -V indicate the volumes of these two polymorphs at their experimental transition pressures. Figure 8. Left The position of the first (FDP, squares) and second diffraction peak (SDP, circles) in 5 (g) for a—Si as a function of pressure during compression. Experimental and simulation results are shown as filled versus open symbols respectively. Right V(P) relations for a—Si polyamorphs obtained from MD simulations compared to DFT calculations. The curve marked LDA is that obtained using the modified SW potential this shows a clear pressure-driven transition at 11 GPa. The curve marked SW was obtained using the unmodified SW potential, that preferentially returns a hlgh-density form for a—Si at ambient conditions. The vertical lines indicated by A and o represent the volume changes observed by Durandurdu et al. [119] and Morishita [121], respectively. The solid line labeled Si-I shows the V(P) behavior of the ideal simulated diamond crystal. The lines marked Si-II and Si -V indicate the volumes of these two polymorphs at their experimental transition pressures.
On compression, a gaseous phase may condense to a liquid-expanded, L phase via a first-order transition. This transition is difficult to study experimentally because of the small film pressures involved and the need to avoid any impurities [76,193]. There is ample evidence that the transition is clearly first-order there are discontinuities in v-a plots, a latent heat of vaporization associated with the transition and two coexisting phases can be seen. Also, fluctuations in the surface potential [194] in the two phase region indicate two-phase coexistence. The general situation is reminiscent of three-dimensional vapor-liquid condensation and can be treated by the two-dimensional van der Waals equation (Eq. Ill-104) [195] or statistical mechanical models [191]. [Pg.132]

The figures in the table show clearly how rapidly / increases with x, and it is generally sufficient to define the critical supersaturation pressure such that In / is some arbitrary value such as unity. [Pg.332]

In summary, it has become quite clear that contact between two surfaces is limited to a small fraction of the apparent area, and, as one consequence of this, rather high local temperatures can develop during rubbing. Another consequence, discussed in more detail later, is that there are also rather high local pressures. Finally, there is direct evidence [7,8] that the two surfaces do not remain intact when sliding past each other. Microscopic examination of the track left by the slider shows gouges and irregular pits left in the softer metal... [Pg.433]

Make an estimate of the hydrostatic pressure that might be present in the Plateau border formed by the meeting of three thin black films. Make the assumptions of your calculation clear. [Pg.527]

Redlich [3] has criticized the so-called zeroth law on the grounds that the argument applies equally well for the introduction of any generalized force, mechanical (pressure), electrical (voltage), or otherwise. The difference seems to be that the physical nature of these other forces has already been clearly defined or postulated (at least in the conventional development of physics) while in classical thennodynamics, especially in the Bom-Caratheodory approach, the existence of temperature has to be inferred from experiment. [Pg.325]

The nth virial coefficient = < is independent of the temperature. It is tempting to assume that the pressure of hard spheres in tln-ee dimensions is given by a similar expression, with d replaced by the excluded volume b, but this is clearly an approximation as shown by our previous discussion of the virial series for hard spheres. This is the excluded volume correction used in van der Waals equation, which is discussed next. Other ID models have been solved exactly in [14, 15 and 16]. ... [Pg.460]

At the limit of extremely low particle densities, for example under the conditions prevalent in interstellar space, ion-molecule reactions become important (see chapter A3.51. At very high pressures gas-phase kinetics approach the limit of condensed phase kinetics where elementary reactions are less clearly defined due to the large number of particles involved (see chapter A3.6). [Pg.759]

It is clear from figure A3.4.3 that the second-order law is well followed. Flowever, in particular for recombination reactions at low pressures, a transition to a third-order rate law (second order in the recombining species and first order in some collision partner) must be considered. If the non-reactive collision partner M is present in excess and its concentration [M] is time-independent, the rate law still is pseudo-second order with an effective second-order rate coefficient proportional to [Mj. [Pg.769]

Clearly the general situation is very complicated, since all three mechanisms operate simultaneously and might be expected to interact in a complex manner. Indeed, this problem has never been solved rigorously, and the momentum transfer arguments we shall describe circumvent the difficulty by first considering three simple situations in which each of the three separate mechanisms in turn operates alone. In these circumstances Che relations between fluxes and composition and/or pressure gradients can be found without too much difficulty. Rules of combination, which are essea-... [Pg.7]

From what has been said, it is clear that both physical and mathematical aspects of the limiting processes require more careful examination, and we will scare this by examining the relative values of the various diffusion coefficients and the permeability, paying particular attention to their depec dence on pore diamater and pressure. [Pg.37]


See other pages where Clearing pressure is mentioned: [Pg.120]    [Pg.85]    [Pg.466]    [Pg.146]    [Pg.196]    [Pg.466]    [Pg.466]    [Pg.265]    [Pg.133]    [Pg.394]    [Pg.1146]    [Pg.164]    [Pg.120]    [Pg.85]    [Pg.466]    [Pg.146]    [Pg.196]    [Pg.466]    [Pg.466]    [Pg.265]    [Pg.133]    [Pg.394]    [Pg.1146]    [Pg.164]    [Pg.83]    [Pg.383]    [Pg.30]    [Pg.114]    [Pg.159]    [Pg.713]    [Pg.574]    [Pg.615]    [Pg.618]    [Pg.649]    [Pg.921]    [Pg.942]    [Pg.945]    [Pg.1870]    [Pg.1874]    [Pg.2648]    [Pg.2783]    [Pg.2]    [Pg.11]    [Pg.72]   
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