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Temperature-pressure regions

In Fig. 2.2, the critical deposition temperature of NbCl5 as a function of its initial pressure, is shown from experimental data from Blocher and the author. There are two temperature-pressure regions, which are separated by a straight line. The metal is deposited only in the region below the line. Above, there is no deposition. The line is a least-square fit of the data. Its position was confirmed using the SOLGASMIX computer program. [Pg.43]

The partial pressure of CO necessary to maintain Co2(CO)8 in solution rises rapidly with temperature. The decomposition of Co2(CO)g may, however, be kinetically slow in the absence of compounds which could catalyze this conversion (56), and the decomposition process is reported to be autocatalytic (59). Thus, a catalytic reaction was possible in an unstable temperature-pressure region for some time before cobalt metal precipitation became noticeable. Although operation with a metastable catalyst may be possible in short batch experiments, it would be undesirable in a continuous reaction where stability over extended periods is essential. [Pg.341]

The simulations show (Fig. 2) that with the substrate diffusion model (eqs. 18-20) it is possible to explain the presence of a sh mt and to model the effects of external mass transfer of the organic reaction components on the selectivity. But it was not possible with this model to simulate the observed concentration curves for the hydrogenation of o-tert.butylphenol (see Fig. 4) This is easily understood if one calculates Da for the hydrogenation of o-alkylphenols on palladium catalyst (< 10 jun) using appropriate correlations. In the investigated temperature-pressure region, these Da numbers are of the magnitude 10 4 to 10-5, Under... [Pg.903]

A component in a vapor mixture exhibits nonideal behavior as a result of molecular interactions only when these interactions are very wea)c or very infrequent is ideal behavior approached. The fugacity coefficient (fi is a measure of nonideality and a departure of < ) from unity is a measure of the extent to which a molecule i interacts with its neighbors. The fugacity coefficient depends on pressure, temperature, and vapor composition this dependence, in the moderate pressure region covered by the truncated virial equation, is usually as follows ... [Pg.37]

Fig. XVII-1. Adsorption of N2 on rutile temperatures indicated are in degrees Kelvin. (a) Low-pressure region (b) high-pressure region. (From Ref. 1.). Fig. XVII-1. Adsorption of N2 on rutile temperatures indicated are in degrees Kelvin. (a) Low-pressure region (b) high-pressure region. (From Ref. 1.).
A summary of peak pressure and mean bulk temperatures in the various fixtures is shown in Table 6.3. Included in the characterization is the peak pressure along the axial few millimeter region along the axis of the samples (called focus) for which the radial focusing produces a high pressure region for a period of about 100 ns. [Pg.159]

Chao and Seader assume that the partial molar volumes are independent of composition this assumption is equivalent to saying that at constant temperature and pressure there is no volume change upon mixing the pure liquid components, be they real or hypothetical. The term on the right-hand side of Eq. (46) is assumed to be zero for all temperatures, pressures, and compositions. This assumption is very poor near critical conditions, and is undoubtedly the main reason for the poor performance of the Chao-Seader correlation in the critical region. [Pg.175]

Figure 8.8 Heat capacity of CO2 at temperatures near Tc and densities spanning the critical pressure region. The line is at a density of 451.2 kgm which is very nearly the critical density. (The pressure is close to the critical pressure.)... Figure 8.8 Heat capacity of CO2 at temperatures near Tc and densities spanning the critical pressure region. The line is at a density of 451.2 kgm which is very nearly the critical density. (The pressure is close to the critical pressure.)...
Fig. 1. Rate coefficients for the low-pressure region of the unimolecular decomposition of water Circles represent measurements by ir emission (2.8 / ) lower curve at higher temperatures, ki upper curve at lower temperatures, 2/c,. Triangles represent measurements by uv absorption (3100 A), evaluated according to a rate law c = l—exp(A 1[Ar]/) A Ar = 0.5-1 xlO-2 mole.l-1 A Ar = 2-3 x 10-2 mole.l-1. (From Olschewski et al. )... Fig. 1. Rate coefficients for the low-pressure region of the unimolecular decomposition of water Circles represent measurements by ir emission (2.8 / ) lower curve at higher temperatures, ki upper curve at lower temperatures, 2/c,. Triangles represent measurements by uv absorption (3100 A), evaluated according to a rate law c = l—exp(A 1[Ar]/) A Ar = 0.5-1 xlO-2 mole.l-1 A Ar = 2-3 x 10-2 mole.l-1. (From Olschewski et al. )...
Although this book is devoted to molecular fluorescence in condensed phases, it is worth mentioning the relevance of fluorescence spectroscopy in supersonic jets (Ito et al., 1988). A gas expanded through an orifice from a high-pressure region into a vacuum is cooled by the well-known Joule-Thomson effect. During expansion, collisions between the gas molecules lead to a dramatic decrease in their translational velocities. Translational temperatures of 1 K or less can be attained in this way. The supersonic jet technique is an alternative low-temperature approach to the solid-phase methods described in Section 3.5.2 all of them have a common aim of improving the spectral resolution. [Pg.70]

Figure 2.30. Typical one-component systems (a) Room temperature, room pressure region of the well-known PIT phase diagram of water (notice the logarithmic scale of pressure), (b) P-T phase diagram of elemental Fe. The fields of existence of the different forms of Fe are shown a (body-centred cubic Fe), (face-centred cubic), 6 (body-centred cubic, high-temperature form isostructural with a), e (hexagonal close packed), L (liquid Fe). The gas phase field, owing to the pressure scale and the not very high temperatures considered, should be represented by a very narrow region close to the T axis. Figure 2.30. Typical one-component systems (a) Room temperature, room pressure region of the well-known PIT phase diagram of water (notice the logarithmic scale of pressure), (b) P-T phase diagram of elemental Fe. The fields of existence of the different forms of Fe are shown a (body-centred cubic Fe), (face-centred cubic), 6 (body-centred cubic, high-temperature form isostructural with a), e (hexagonal close packed), L (liquid Fe). The gas phase field, owing to the pressure scale and the not very high temperatures considered, should be represented by a very narrow region close to the T axis.
Kinetics is the study of the factors which influence reaction rates. Enzyme-catalysed reactions are subject to the same principles of rate regulation as any other type of chemical reaction. For example, the pH, temperature, pressure (if gases are involved) and concentration of reactants all impact on the velocity reactions. Unlike inorganic catalysts, like platinum for example, there is a requirement for the substrate (reactant) to engage a particular region of the enzyme known as the active site. This binding is reversible and is simply represented thus ... [Pg.14]

The second most apparent limitation on studies of surface reactivity, at least as they relate to catalysis, is the pressure range in which such studies are conducted. The 10 to 10 Torr pressure region commonly used is imposed by the need to prevent the adsorption of undesired molecules onto the surface and by the techniques employed to determine surface structure and composition, which require relatively long mean free paths for electrons in the vacuum. For reasons that are detailed later, however, this so-called pressure gap may not be as severe a problem as it first appears. There are many reaction systems for which the surface concentration of reactants and intermediates found on catalysts can be duplicated in surface reactivity studies by adjusting the reaction temperature. For such reactions the mechanism can be quite pressure insensitive, and surface reactivity studies will prove very useful for greater understanding of the catalytic process. [Pg.3]


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