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Ratio , integral reacting

Consider again the simple process shown in Fig. 4.4d in which FEED is reacted to PRODUCT. If the process usbs a distillation column as separator, there is a tradeofi" between refiux ratio and the number of plates if the feed and products to the distillation column are fixed, as discussed in Chap. 3 (Fig. 3.7). This, of course, assumes that the reboiler and/or condenser are not heat integrated. If the reboiler and/or condenser are heat integrated, the, tradeoff is quite different from that shown in Fig. 3.7, but we shall return to this point later in Chap. 14. The important thing to note for now is that if the reboiler and condenser are using external utilities, then the tradeoff between reflux ratio and the number of plates does not affect other operations in the flowsheet. It is a local tradeoff. [Pg.239]

There are several examples of alkyl halides reacting with 1,2,3-thiadiazoles at nitrogen to yield either salts or mesoionic compounds <1996CHEC-II(4)289>. Similarly, with Meerwein s reagent, several substituted thiadiazoles yielded various 2- and 3-methylated 1,2,3-thiadiazoles (Scheme 4 Table 8) <1993JHC301>. The isomer ratios were determined by integrating the methyl singlets in the H NMR spectra and the compounds were further studied by 1SN NMR spectroscopy (Section 5.07.3.4). [Pg.475]

Cycled Feed. The qualitative interpretation of responses to steps and pulses is often possible, but the quantitative exploitation of the data requires the numerical integration of nonlinear differential equations incorporated into a program for the search for the best parameters. A sinusoidal variation of a feed component concentration around a steady state value can be analyzed by the well developed methods of linear analysis if the relative amplitudes of the responses are under about 0.1. The application of these ideas to a modulated molecular beam was developed by Jones et al. ( 7) in 1972. A number of simple sequences of linear steps produces frequency responses shown in Fig. 7 (7). Here e is the ratio of product to reactant amplitude, n is the sticking probability, w is the forcing frequency, and k is the desorption rate constant for the product. For the series process k- is the rate constant of the surface reaction, and for the branched process P is the fraction reacting through path 1 and desorbing with a rate constant k. This method has recently been applied to the decomposition of hydrazine on Ir(lll) by Merrill and Sawin (35). [Pg.12]

Consequently, it is not surprising that the rate ratio for solvolysis of 99 100 was found to be greater than 2.5 x 106 and that at 150°C 100 did not solvolyze at all.395 This evidence is kinetic. Unlike the cases of the cyclobutene—1,3-diene and cyclohexadiene—1,3,5-triene interconversions, the direct product here is a cation, which is not stable but reacts with a nucleophile and loses some of its steric integrity in the process, so that much of the evidence has been of the kinetic type rather than from studies of product stereochemistry. However, it has been shown by investigations in super acids, where it is possible to keep the cations intact and to study their structures by nmr, that in all cases studied the cation that is predicted by these rules is in fact formed.396... [Pg.1120]

Optional availability of free cysteines can be assayed by reacting with an SH-directed /V-(l-pyrene)-maleimide. Add N-( l-pyrcnc)-maleimide to deprotection reaction mixture to make a molar protein-to-pyrene ratio of 1 2 and incubate for 40 min at room temperature. Load on RP HPLC C4 Alltech MACROSPHERE 300 5-mm column and elute at 0.75 mL/min with 0.1% TEA (v/v) and a linear gradient of acetonitrile (5-50% over 15 min) with detection at 216 nm for protein and 340 nm for pyrene. Calculate the extent of pyrene modification using a ratio of integral peak intensities at 216 nm and 340 nm. [Pg.289]

The law of definite proportions is explained as follows Because atoms react in definite integral ratios (postulate 3), and atoms of each element have a definite mass (postulate 2), the mass ratio of one element to the other(s) must also be definite. [Pg.93]

One of the most important features of a photoreaction is the value of the quantum yield ( )i of compound i, which is the quantifying answer to the question How effective In principle, the quantum yield is the ratio of the number of reacting molecules to the number of quanta absorbed. In praxis there are several definitions of the quantum yield true (only light absorbed by the reactant is considered) and apparent (there are other absorbers present), differential (at the moment ) and integral (mean). In the previous rate equation, ( )e and (j) are the true differential yields. The monoexponential kinetics of Equation, 1.2 or 1.4 allow one to determine the yields in systems where the starting solution is already a mixture of E- and Z-forms (which can happen easily if the E-form is not prepared under strict exclusion of light). It turns out, however, that the yalues of the Z —> E quantum yield are especially sensitive to small errors in the E values. [Pg.10]

A complex system is one in which more than one reaction occurs. This can lead to ijiultiple products, some of which are more desirable than others from a practical standpoint. For example, in the air oxidation of ethylene the desired product is ethylene oxide, but complete oxidation to carbon -dioxide and—water—alse-0eeu-FS--The-im-perta-nt-per-for-ma-nee-factor-is-i he production rate of ethylene oxide and its purity in the reaction products, rather than the total amount of ethylene reacted. To characterize this performance two parameters are used yield and selectivity. The yield of a specific product is defined as the fraction of reactant converted to that product. The point selectivity is the ratio of the rate of production of one product to the rate for another product. With multiple products there is a separate selectivity based on each pair of products. The overall, or integrated, selectivity is the ratio of the amount of one product produced to the amount of another. Selectivity and yield are related to each other through the total conversion, i.e., the total fraction of reactant converted to all products. [Pg.75]


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See also in sourсe #XX -- [ Pg.208 , Pg.257 , Pg.281 ]




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