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The numbered equations are integrated and plotted. They show the typical fall in pressure as conversion with an increase in the number of moles proceeds at constant pressure, x = 0.48 when L = 10. [Pg.713]

Example 5 Application of Effectiveness For a second-order reaction in a plug flow reactor the Thiele modulus is ( ) = SVQ, and inlet concentration is C50 = 1.0. The equation will he integrated for 80 percent conversion with Simpsons rule. Values of T) are... [Pg.2096]

This equation, however, does not adequately represent the experimental data when used to correlate measured values of k0, Ag and Qx. It was modified empirically, but the modified equation does not account for observed variations of conversion with bed height and pressure. The proposed model would therefore appear to rest on oversimplified assumptions. [Pg.83]

Case 11 Evaluation. When kinetic data in terms of reaction conversion vs. time are used to fit the kinetic model expressed by equation (28) with the value of a, 0.0102, determined by the best curve fit, the ealeulated eonversion vs. reaetion time over the entire reaction period presented in Figure 3.4 is in good agreement with the experimental data. [Pg.35]

Alternately, we can do the entire calculation, including the conversions, with one equation PV (795torr)(1.00atm/760torr)(500mL)(l L/l 000mL)... [Pg.190]

In simple terms, the global sulfur cycle has two components. One is biochemical involving the conversion of sulfate to sulfide and the formation of DMS the other is atmospheric photochemical oxidation of DMS to sulfur oxyacids. DMS is formed mainly in the oceans by microorganisms and to a lesser extent in plants. About 38M0 Tg year-1 of DMS are released to the atmosphere from the oceans. The major precursor for DMS formation is the sulfonium salt, dimethylsulfoniopropionate, (CH3)2 S+ CH2 CH2 COOH, DMSP. DMSP lyase enzymes catalyze an elimination of acrylic acid from DMSP (Equation 12) with the release of DMS ... [Pg.693]

The flow distribution in a cylindrical vessel has the shape of an isosceles triangle with apex on the axis, thus u = u0(j 3j, /3 = r/R. Find the mean velocity and the mean conversion of a reaction with a power law rate equation. Compare with laminar and uniform flows. [Pg.426]

The rate equation is -dC/dt = 0.25C/(1+0.05C) with inlet concentration C0-1.5. Find segregated conversions with the original RTD and with the Gamma RTD of the same variance. [Pg.606]

Fig. 5 Time course for isomerization of Me-4- 0C(0)QF5 and the racemization of (S)-l-0C(0)QF5 during the solvolysis of these esters in 50/50 (v/v) trifluoroethanol/water at 25 °C. ( ) Fractional conversion with time of Me-4- 0C(0)QF5 (oxygen-18 bridging) to isomerization product Me-4-0C( 0)C6F5. The dashed line shows the fit of the data to equation (11) derived for Scheme 11 using soiv = 1-06 X 10 and iso = 1.6 X 10 s k ( ) Fractional conversion with time of (S)-Me-4-0C(0)QF5 to (R)-Me-4-0C(0)QF5. The solid line shows the fit of the data to equation (15) derived for Scheme 14 using soiv = 1.06 X 10 s and rac = 8-5 X 10 s k... Fig. 5 Time course for isomerization of Me-4- 0C(0)QF5 and the racemization of (S)-l-0C(0)QF5 during the solvolysis of these esters in 50/50 (v/v) trifluoroethanol/water at 25 °C. ( ) Fractional conversion with time of Me-4- 0C(0)QF5 (oxygen-18 bridging) to isomerization product Me-4-0C( 0)C6F5. The dashed line shows the fit of the data to equation (11) derived for Scheme 11 using soiv = 1-06 X 10 and iso = 1.6 X 10 s k ( ) Fractional conversion with time of (S)-Me-4-0C(0)QF5 to (R)-Me-4-0C(0)QF5. The solid line shows the fit of the data to equation (15) derived for Scheme 14 using soiv = 1.06 X 10 s and rac = 8-5 X 10 s k...
Equation 20 with Eq. 5.17 compares the performance of real reactors which are close to plug flow with plug flow reactors. Thus the size ratio needed for identical conversion is given by... [Pg.315]

We always use Cj in moles per liter (or in moles per cubic decimeter or 1 kilomole/m for the SI purist) as the only unit of concentration. The subscript j always signifies species, while the subscript i always signifies reaction. We use j as the species designation and species A as the key reactant. For gases the natural concentration unit is partial pressure Pj, but we always convert this to concentration, Cj = Pj RT, before writing the mass-balance equations. Conversion X means the fiaction of this reactant that is consumed in the reactor, Ca = Cao( 1 — X), but we prefer to use C i rather than X and find the conversion after we have solved the equation in terms of G. We cannot use this unit of density of a species when the density of the fluid varies with conversion, but we prefer to do so whenever possible because the equations are simpler to write and solve. [Pg.135]

Value at 630 nm determined from the spectral shape reported in [162] and the 2PA absorption coefficient at 595 nm reported in [163]. Calculated from the value of Im y reported in the cited paper, using a conversion equation consistent with other papers by the same authors. [Pg.71]

When the catalyst (enzyme) acts on a racemic mixture, Equation 4 also applies in the limit of low conversion (with the extent of conversion) (Equation 4a) ... [Pg.27]

Ci chemistry can no longer be equated only with syngas chemistry. Nature s own C02 photosynthesis and bacterial methane conversion are also Ci conversion processes. We are far from approaching these processes for practical synthetic use efficiently. Production of methane from carbon dioxide (similarly to carbon monoxide) and hydrogen is a feasible process (methanation).80 Similarly, reduction of carbon dioxide with hydrogen to methyl alcohol81 can be readily carried out, and the method has been industrially developed ... [Pg.17]

Ellerstein 201 has derived an expression which utilises the second derivative of the conversion with respect to temperature, and assumes the validity of Eq. (2-9). In terms of fractional conversion, and time derivatives the equation may be written as... [Pg.118]

It would appear that the study of the diffusion equation subject to a phase change at one boundary is in a relatively satisfactory state, provided simple boundary conditions of the first, second, or third kind are specified. From a mathematical point of view, the interesting features of the problem arise from the nonlinearity, exhibited for all but a few particular boundary motions. A wide variety of approximate and numerical methods have been employed, and it has frequently been difficult for workers in one specialized field of activity to become conversant with similar approaches made by investigators in other areas. It is hoped that the present work will, to some extent, alleviate this problem. [Pg.142]

Here, the enthalpy of the products of mass flowrate G and specific heat c is measured relative to T0, the inlet temperature of the reactants. The term for rate of heat generation on the left-hand side of this equation varies with the temperature of operation T, as shown in diagram (a) of Fig. 1.20 as T increases, lA increases rapidly at first but then tends to an upper limit as the reactant concentration in the tank approaches zero, corresponding to almost complete conversion. On the other hand, the rate of heat removal by both product outflow and heat transfer is virtually linear, as shown in diagram (b). To satisfy the heat balance equation above, the point representing the actual operating temperature must lie on both the rate of heat production curve and the rate of heat removal line, i.e. at the point of intersection as shown in (c). [Pg.49]

An analogous mechanistic scheme (equation 87) has been proposed for the flash vacuum pyrolysis of dimethylsilyl(trimethylsilyl)thioketene148 (256). The pyrolysis of bis(trimethylsilyl)thioketene (257) leads to a more complicated product mixture (equation 88). With 47% conversion, a mixture of trimethylsilylacetylene, 1-trimethylsilyl-1-propyne, bis(trimethylsilyl)acetylene, (trimethylsilyl)thioketene, 2,2,4,4-tetramethyl-2,4-disila-l-thietane and 2,2,4,4-tetramethyl-2,4-disila-l,3-dithietane was obtained. All products can be rationalized, however, by the assumption that carbene 258 undergoes not only a silylcarbene-to-silene rearrangement (as in the preceding two cases) but also isomerization to 2-thiirene and insertion into a methyl-C, H bond. [Pg.770]

This equation, together with the mass balance FA0-XA = ( rA) V, calculates the jacket temperature (Tc) required to maintain the reactor temperature at the desired level T while obtaining a conversion XA [1]. As an example, for a first-order reaction, by combining the mass balance in Equation 8.3 and the heat balances we find ... [Pg.182]

Figure 7. Styrene emulsion polymerization—variation of the termination constant with free volume according to Equation 3 with molecular weight changes neglected during adiabatic polymerization of 1650-A latex particles over the conversion range, 0.7-0.911 ((A = 0.44 = 0.0708)... Figure 7. Styrene emulsion polymerization—variation of the termination constant with free volume according to Equation 3 with molecular weight changes neglected during adiabatic polymerization of 1650-A latex particles over the conversion range, 0.7-0.911 ((A = 0.44 = 0.0708)...
Most reactors used in industrial operations run isother-mally. For adiabatic operation, principles of thermodynamics are combined with reactor design equations to predict conversion with changing temperature. Rates of reaction normally increase with temperature, but chemical equilibrium must be checked to determine ultimate levels of conversion. The search for an optimum isothermal temperature is common for series or parallel reactions, since the rate constants change differently for each reaction. Special operating conditions must be considered for any highly endothermic or exothermic reaction. [Pg.475]


See other pages where Equation conversions with is mentioned: [Pg.708]    [Pg.200]    [Pg.200]    [Pg.693]    [Pg.258]    [Pg.523]    [Pg.576]    [Pg.642]    [Pg.331]    [Pg.341]    [Pg.526]    [Pg.548]    [Pg.707]    [Pg.99]    [Pg.707]    [Pg.32]    [Pg.401]    [Pg.340]    [Pg.565]    [Pg.631]    [Pg.254]    [Pg.29]    [Pg.273]    [Pg.320]    [Pg.3]   
See also in sourсe #XX -- [ Pg.131 ]

See also in sourсe #XX -- [ Pg.142 , Pg.348 ]




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