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Nonreacting component

The total number of stoichiometric (nonreacted) components is designated by m there are m(m+l)/2 equations of the form given by Equations (33) and (34). [Pg.134]

Let us extend this analysis to the general case of C independent, nonreacting components, so that we might arrive at a very useful, general conclusion. Instead of one component, we now have C and instead of two phases (liquid and solid), we now have an arbitrary number, 0. The conditions of equilibrium are now analogous to Eqs. (2.14)-(2.16) ... [Pg.141]

The second item is the concentration of the reactant in the feed. We considered the case in which the feed is pure reactant A and found a heat removal rate for a given conversion and reactor temperature. However, suppose that the feed were a mixture of reactant A and product B. Now for the same feedrate and conversion, there is less of A to react so the heat transfer requirements are lower. This indicates one method of improving reactor controllability, which is to reduce reactant feed composition by diluting the feed with some nonreactive component. Of course, the downside of this approach is that there must be more material to recycle, which increases capital and energy costs. [Pg.48]

Thus, the alternating copolymers even possessing a considerable content of the second (nonreacting) component (up to 40 mol-%) may form interpolymer complexes stabilized by hydrogen bonds. [Pg.116]

Reactive azeotropes are not easily visualized in conventional y-x coordinates but become apparent upon a transformation of coordinates which depends on the number of reactions, the order of each reaction (for example, A + B C or A + B C + D), and the presence of nonreacting components. The general vector-matrix form of... [Pg.94]

The intensive property must be uniform throughout the phase. If a system at equilibrium consists of two nonreacting components such as NH3 and H2O, and two phases, liquid and vapor, intensive variables would be temperature (the same in both phases), pressure (the same in both phases), concentration in a phase (different in each phase), specific volume (different in each phase), and so on. The overall concentration (including both phases) for the system would not be an intensive property because it is not a value equal to the actual value of the concentration in either phase. [Pg.327]

Consider any two homogeneous phases a and P in equilibrium with one another at temperature T and pressure P. Each phase contains any number of nonreacting components C that can freely cross the phase boundary. No other constraints apply, so the intensive state can be identified by specifying values for T properties, with the number tF given by the phase rule (9.1.13),... [Pg.421]

Figure 5.30 Effect of Fjs/Fss ratio on concentration distribution of nonreactive component fed through the membrane, averaged over the interparticle space along the angular coordinate. Figure 5.30 Effect of Fjs/Fss ratio on concentration distribution of nonreactive component fed through the membrane, averaged over the interparticle space along the angular coordinate.
One composite formulation was made with 100 wt% EBPADM to serve as a positive control. A second negative control using DMOB as a nonreactive component for EBPADM was also formulated into a composite. DMOB was chosen because it has even less chemical potential for incorporation into the polymeric matrix than PBD. It contains no vinyl group or labile hydrogen, yet it has comparable size and molecular weight to both PBD and PBMD. [Pg.189]

In Equations 3.14 and 3.15, the density of the incoming mixture, po, is shown since m/Vo = Po according to the definition. The product, poCp, is often called the heat capacity of the reaction mixture. Equations 3.13 through 3.15 are valid for both liquid- and gas-phase reactions. The heat capacity, poCp, is often relatively constant in liquid-phase systems, whereas this is not the case for gas-phase reactors. For gas-phase reactions, it is often practical to replace the product mcp with n/Cpm,j, in which the sum includes all— even the nonreactive—components in the system. The volumetric flow, Vo, included in Equations 3.14 and 3.15 and the space time are taken into account and the produa poCp can be replaced by the following term if necessary ... [Pg.38]

The sum in Equations 3.31 and 3.32 should contain all—even nonreactive —components of the system. Equation 3.31 is valid for any arbitrary location (coordinate) inside a continuous reactor, whereas Equation 3.32 is valid for any arbitrary reaction time in a BR. At the reactor inlet, at the reaction time f = 0, Equations 3.33 and 3.34 for continuous and BRs are obtained ... [Pg.48]

FIGURE 22.20 The Swedish chemist Jons Jakob Berzelius (1779-1848) was considered a world authority on chemistry in his time. In 1813, he suggested the use of alphabetical symbols to stand for elements in chemical formulas, thereby getting away from alchemical symbols. He also invented the term catalysis to describe the speeding up of chemical reactions by the presence of nonreactive components. [Pg.796]

When there are three components in a cell, an explosive, its detonation products, and a third solid or liquid nonreactive component, the equation of state was computed assuming temperature and pressure equilibrium for the detonation products and condensed explosive, and pressure equilibrium with the nonreactive component. [Pg.429]

HOM2SG is used for mixtures of an undecomposed explosive (1), detonation products (2), and a nonreactive component (3) that is in pressure, but not thermal, equilibrium with the explosive and its products which are assumed to be in pressure and thermal equilibrium. W is the mass fraction of undecomposed explosive and x the mass fraction of the nonreactive component. [Pg.435]

To obtain the initial guess for the volume of the undecomposed explosive the volume of the detonation products and the volume of the nonreactive component FG) a volume for F ) is assumed to be 0.9 of F ) and F(3) are estimated assuming... [Pg.435]

Depending on the specific reforming conditions, a reformate feed may contain 25-75% nonreactive components such as and water vapor. This results in a small but noticeable overpotential loss that can be precisely assigned to the concentration (dilution) and inertial (diffusion) effects. In addition, CO, a major component of the reformate mixture, has the same dilution effect as and H O, but has a greater impact on the rate of diffusion because (44) is higher than that of both Nj (Mf j =28) and H O (Afj O = 18) (Bird et al. 1960 Gu et al. 2004). Figure 6 compares the anode polarizations of Hj/CO mixtures with those of H /N mixtures under the same operating conditions. [Pg.397]

In most cases, the weak intermolecular bonds of thermoplastics allow them to be dissolved in a solvent or blended with other substances. A solution of thermoplastic in a volatile solvent is called a lacquer. Higher molecular weight nonvolatile, nonreactive components such as plasticizers or other resins also may be soluble in a thermoplastic to some degree. Plasticizers dilute a resin and reduce intermolecular forces between molecules. They are added to soften a resin or make it flexible, or to make it easier to process. Vinyl upholstery, some films used in packaging, and many other plastics are made with high levels of plasticizer. [Pg.630]

The fact that the experiment for the system with high viscosity of the nonreactive component shows an extremum on the curve, lFb=f(cpi) is explained by competition between the positive influence of the second component (thickener) on polymerization (the number of cybotactic groupings with the lifetime comparable to the elementary acts time increases) and its negative influence (the addition of nonactive molecules to the structures with kinetically preferred order results in the decrease of the elementary acts number). It is natural that at small dosages of the thickener the first factor prevails over the second one, while at large dosages of the thickener the second factor is predominant. [Pg.126]

Consider a closed system containing k nonreacting components and two phases I and II, that reaches equilibrium at constant temperature T and pressure P. We will demonstrate next that the requirement that the total Gibbs free energy of the system is minimized at equilibrium, leads to the equality of chemical potentials in the two phases for any component i. From Eq. 12.3.9 ... [Pg.400]


See other pages where Nonreacting component is mentioned: [Pg.181]    [Pg.1320]    [Pg.605]    [Pg.389]    [Pg.317]    [Pg.370]    [Pg.945]    [Pg.7]    [Pg.605]    [Pg.8]    [Pg.95]    [Pg.1143]    [Pg.3006]    [Pg.5117]    [Pg.1529]    [Pg.392]    [Pg.1526]    [Pg.1324]    [Pg.338]    [Pg.101]    [Pg.236]    [Pg.30]    [Pg.1031]    [Pg.582]    [Pg.245]    [Pg.342]    [Pg.317]    [Pg.370]    [Pg.117]    [Pg.126]   
See also in sourсe #XX -- [ Pg.59 , Pg.92 ]




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