Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Pressure parameters

Equatioa-of-state theories employ characteristic volume, temperature, and pressure parameters that must be derived from volumetric data for the pure components. Owiag to the availabiHty of commercial iastmments for such measurements, there is a growing data source for use ia these theories (9,11,20). Like the simpler Flory-Huggias theory, these theories coataia an iateraction parameter that is the principal factor ia determining phase behavior ia bleads of high molecular weight polymers. [Pg.409]

Another simple approach assumes temperature-dependent AH and AS and a nonlinear dependence of log k on T (123, 124, 130). When this dependence is assumed in a particular form, a linear relation between AH and AS can arise for a given temperature interval. This condition is met, for example, when ACp = aT" (124, 213). Further theoretical derivatives of general validity have also been attempted besides the early work (20, 29-32), particularly the treatment of Riietschi (96) in the framework of statistical mechanics and of Thorn (125) in thermodynamics are to be mentioned. All of the too general derivations in their utmost consequences predict isokinetic behavior for any reaction series, and this prediction is clearly at variance with the facts. Only Riietschi s theory makes allowance for nonisokinetic behavior (96), and Thorn first attempted to define the reaction series in terms of monotonicity of AS and AH (125, 209). It follows further from pure thermodynamics that a qualitative compensation effect (not exactly a linear dependence) is to be expected either for constant volume or for constant pressure parameters in all cases, when the free energy changes only slightly (214). The reaction series would thus be defined by small differences in reactivity. However, any more definite prediction, whether the isokinetic relationship will hold or not, seems not to be feasible at present. [Pg.461]

TABLE 8—Physical pressure). parameters of experimental liquid samples (23°C and normal atmosphere... [Pg.56]

Fig. 1.58. Heat transfer coefficient a as a function of pressure. Parameter s = distance between shelf and bottom of the product container (mm). Data measured in air (Fig. 4a from [1.50]). Fig. 1.58. Heat transfer coefficient a as a function of pressure. Parameter s = distance between shelf and bottom of the product container (mm). Data measured in air (Fig. 4a from [1.50]).
The authors of Ref. 18 fitted data from over 175 experiments to the scaled vented pressure parameters, using total heats of explosion for W. Graphs from that paper will be shown later. [Pg.17]

Most gas pressure parameters for vented HE explosions apply for open vents and the special venting configurations developed for suppressive shields (Refs. 17 and 19). If vents are covered with blowout or frangible covers, the peak gas pressures are essentially the same as in unvented structures, but venting times and gas impulses can be altered (increased), depending on the vent area, mass per unit... [Pg.17]

When f7 is differentiated, a fourth-order polynomial in D results no simple analytical solution is possible to obtain the optimum value of D. A numerical search is therefore better for obtaining Dopt and should be based on/7 (rather than examining dfJdD = 0). However, such a search will need to be performed for different values of V and the design pressure, parameters which are embedded in Equation (/). Recall that Equations (0 and (m) are based on a design pressure of 250 psi. Happel and Jordan (1975) presented the following solution for (L/D)opt ... [Pg.89]

Step 20. Fit hydrogen pressure parameter for the real-time activity constant k from data at 827 and 2619 kPa. (Note If only C6 kinetics are to be determined, k is the rate constant for C6 cracking and must be determined in a procedure similar to steps 18 to 20.)... [Pg.230]

Once the deactivation rate coefficients at reference conditions were determined, activation energy, hydrogen partial pressure, and hydrocarbon partial pressure parameters were estimated from data at 756 and 794 K, 551 to 1378 kPa hydrogen partial pressure, and 137 and 344 kPa hydrocarbon partial pressure. [Pg.232]

There are fundamental reasons why to study the effect of pressure on surfactant molecules in solution. While an increase in hydrostatic pressure is similar to a decrease in temperature, it is often not fully appreciated that through a change in pressure one solely changes the space available to the molecules under investigation, whereas through a change in temperature one varies in fact two parameters the energy of the molecules and the space available to them. Therefore, different surfactant molecules will respond to external pressure differently when the intermolecular interactions are varied. This also applies to the same anionic surfactants with different counter cations. Consequently, with the addition of a pressure parameter, new information can be obtained on the structure and dynamics of the surfactant molecules in aqueous solution. [Pg.44]

The starting unit cells for faujasite and mordenite have the chemical composition Nax[AlxSi g xOgg]. For sodaite and ZSM—5 we used S 12 24 an< Nax[AlxSig6 xOi92]. The framework and cation positions were allowed to relax under constant pressure. Parameter values used and details of the calculation can be found in (25). [Pg.625]

This equation has the drawback that it specifies / (T.P.q ) at pressure P relative to the standard chemical potential at unit pressure. If desired one may keep the pressure parameter uniform throughout by returning to Eq. (3.4.1) and introducing a second activity coefficient via... [Pg.279]

Chemical reactions are often highly pressure-dependent. As a matter of fact, high pressure is an elegant way to perturb reversibly chemical equilibria and reactions. Another advantage of using the pressure parameter is that reactions are slowed or accelerated depending on the type of chemical interaction involved. For instance, pressure weakens electrostatic interactions, but stimulates some hydrophobic interactions, such as stacking between aromatic residues. Similarly to the activation enthalpy, obtained from... [Pg.6320]

For "thin films" where the disjoining pressure is important, the quantity B must be considered a function which varies with the disjoining pressure parameters, the interfacial mobility, and the capillary number (27,29). In general, with all other things being fixed, B increases with disjoining pressure and decreases with interfacial mobility. [Pg.304]

Notable exceptions to this observation on deposition rates are found for acrylic acid and tetrafluoroethylene. In order to visualize the overall effect of a pulsed discharge, one should refer to the data given in the following tables polymerization parameter in Table 7.8a, pressure parameters in Table 7.8b, deposition rates of polymers in Table 7.9, characteristics of ESR spin signals in Table 7.10, and contact angles of water in Table 7.11. [Pg.126]

Table 7.8b Pressure Parameter 5 of Various Monomers in Continuous and Pulsed Radio Frequency Discharges... Table 7.8b Pressure Parameter 5 of Various Monomers in Continuous and Pulsed Radio Frequency Discharges...
The back pressure was measured for two different preconverter assemblies (all catalyzed) in a chassis dynamometer test [4-liter, 6-cylinder engine with port fuel injection (PFI)]. Both preconverters had identical outside dimensions and catalyst loading but different cell structures. The back pressure, measured with the aid of H2O monometers, is summarized in Table 20. The differences in back pressure across the two preconverters are attributed to both the back pressure parameter and the frictional drag of catalyzed... [Pg.53]

Oran et al. [218,219] developed a global parameterized model which describes the chemical induction time as a function of temperature and pressure. Parameters of the induction time function were determined for stoichiometric hydrogen and methane in air mixtures. The parameters were fitted to numerical results obtained from the simulations based on detailed reaction mechanisms. This technique allowed a 22-times faster calculation of the induction time and reduced the simulation time in a onedimensional model by a factor of 7.5. The fitted model was used in two-dimensional shock-wave simulations. [Pg.409]

It must be stressed that the constant-pressure parameters (subscript p) in equations (28) and (29) are not identical with those discussed in the previous sections. They refer to the pressure, p, required to keep the volume of the reacting system constant at some arbitrarily chosen value, and it is therefore inevitable that p will increase as the temperature is raised. Strictly, the comparison should be carried out between the parameters at constant volume and those at a constant pressure (1 atm, say) which is independent of the temperature. However, approximate calculations for the hydrolysis of ethylene oxide in water (Koskikallio and Whalley, 1959) suggest that this factor does not account for more than 10% of the difference between AC and AC (Kohnstam, unpublished work) while the difference itself has the magnitude expected for ACl (Baliga et al., 1965). [Pg.137]

Table 4.7 Heating and pressure parameters for microwave acid digestion of n HNO3 ylon in... Table 4.7 Heating and pressure parameters for microwave acid digestion of n HNO3 ylon in...
For the few other general fittings that you would use in a system like this, select components with higher pressure parameters. These fittings are usually machined to closer tolerances and will provide better connections that are less prone to leaking. [Pg.81]

Isothermal and isobaric CVI (I-CVI), a relatively easy and the oldest hot-wall technique, is still widely used in research and in industry. The key feature of this approach is that both temperature and pressure are kept constant during the infiltration process. Because of this its main advantage is good consistency of the finished product due to strict yet easy thermal and pressure parameter control. In particular a large number of complex preforms can be densified simultaneously, as shown in Figure 5.2. [Pg.168]

The bench tests can be correlated with field readings and the above calculations to get a rough idea of how much gas is generated during the testing period, and how much storage space will be needed for the gas within certain pressure parameters and so on. [Pg.141]

Reducing pressure parameter for a mixture in an equation-of-state. [Pg.24]


See other pages where Pressure parameters is mentioned: [Pg.66]    [Pg.123]    [Pg.72]    [Pg.22]    [Pg.209]    [Pg.559]    [Pg.1076]    [Pg.38]    [Pg.214]    [Pg.67]    [Pg.209]    [Pg.206]    [Pg.342]    [Pg.53]    [Pg.54]    [Pg.167]    [Pg.401]    [Pg.46]    [Pg.83]    [Pg.22]    [Pg.24]    [Pg.298]   
See also in sourсe #XX -- [ Pg.126 , Pg.127 , Pg.128 , Pg.129 , Pg.130 , Pg.131 , Pg.132 , Pg.133 , Pg.134 , Pg.135 , Pg.136 , Pg.137 , Pg.138 , Pg.139 , Pg.140 , Pg.141 , Pg.142 , Pg.143 ]

See also in sourсe #XX -- [ Pg.279 ]




SEARCH



© 2024 chempedia.info