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The Next

In the next three sections we discuss calculation of liquid-liquid equilibria (LLE) for ternary systems and then conclude the chapter with a discussion of LLE for systems containing more than three components. [Pg.63]

Unfortunately, good binary data are often not available, and no model, including the modified UNIQUAC equation, is entirely adequate. Therefore, we require a calculation method which allows utilization of some ternary data in the parameter estimation such that the ternary system is well represented. A method toward that end is described in the next section. [Pg.66]

Equations (7-8) and (7-9) are then used to calculate the compositions, which are normalized and used in the thermodynamic subroutines to find new equilibrium ratios,. These values are then used in the next Newton-Raphson iteration. The iterative process continues until the magnitude of the objective function 1g is less than a convergence criterion, e. If initial estimates of x, y, and a are not provided externally (for instance from previous calculations of the same separation under slightly different conditions), they are taken to be... [Pg.121]

Again, Equations (7-8) and (7-9) are then used to calculate new compositions. These compositions, normalized, and the new value for T are utilized in thermodynamic subroutine calls to find equilibrium ratios and enthalpies for use in the next iteration. [Pg.121]

These initial estimates are used in the iteration function. Equation (37), to obtain values of the 2 s that do not change significantly from one iteration to the next. These true mole fractions, with Equation (3-13), yield the desired fugacity... [Pg.135]

This value determines the amount the step-size is reduced to satisfy the criteria of a SSQ which decreases from one iteration to the next. The amount of the decrease is equal to the previous value of the step-limiting parameter divided by RP. [Pg.223]

B. The next four data cards contain pure-component data for component one. [Pg.224]

C. The next four data cards contain pure-component data for component two. The same format as used in part B is repeated here. [Pg.225]

D. The next card supplies the solvation and association parameters, and the third parameter for either the UNIQUAC, NRTL, or Wilson equation, if this parameter is not being fitted. [Pg.225]

F. The next card supplies the VLB data reference (2 cards if IRF=1). FORMAT(15A4). [Pg.226]

G. The next NN cards supply the VLB data. NN equals the number of experimental points. Bach card has one set of data. FORMAT(8F10.2). [Pg.226]

H. The next cards provide estimates of the standard deviations of the experimental data. At least one card is needed with non-zero values. Units are the same as those of the VLE data. FORMAT(4f10.2,I2). ... [Pg.227]

I. The next card gives the initial parameter estimates. [Pg.227]

DA Change in the vapor-feed ratio from one iteration to the next... [Pg.321]

Forward-feed operation is shown in Fig. 3.12a. The fresh feed is added to the first stage and fiows to the next stage in the same direction as the vapor flow. The boiling temperature decreases from stage to stage, and this arrangement is thus used when the... [Pg.85]

Parallel-feed operation is illustrated in Fig. 3.12c. Fresh feed is added to each stage, and product is withdrawn from each stage. The vapor from each stage is still used to heat the next stage. This arrangement is used mainly when the feed is almost saturated, particularly when solid crystals are the product. [Pg.86]

An additional separator is now required (Fig. 4.2a). Again, the unreacted FEED is normally recycled, but the BYPRODUCT must be removed to maintain the overall material balance. An additional complication now arises with two separators because the separation sequence can be changed (see Fig. 4.26). We shall consider separation sequencing in detail in the next chapter. [Pg.96]

Clearly, the time chart shown in Fig. 4.14 indicates that individual items of equipment have a poor utilization i.e., they are in use for only a small fraction of the batch cycle time. To improve the equipment utilization, overlap batches as shown in the time-event chart in Fig. 4.15. Here, more than one batch, at difierent processing stages, resides in the process at any given time. Clearly, it is not possible to recycle directly from the separators to the reactor, since the reactor is fed at a time different from that at which the separation is carried out. A storage tank is needed to hold the recycle material. This material is then used to provide part of the feed for the next batch. The final flowsheet for batch operation is shown in Fig. 4.16. Equipment utilization might be improved further by various methods which are considered in Chap. 8 when economic tradeoffs are discussed. [Pg.121]

However, it would be extremely dangerous from this one calculation to assume that heuristic 4 is the most important, as the next example shows. [Pg.139]

Now cascade any surplus heat down the temperature scale from interval to interval. This is possible because any excess heat available from the hot streams in an interval is hot enough to supply a deficit in the cold streams in the next interval down. Figure 6.18 shows the cascade for the problem. First, assume that no heat is supplied to the first interval from a hot utility (Fig. 6.18a). The first interval has a surplus of 1.5 MW, which is cascaded to the next interval. This second interval has a deficit of 6 MW, which reduces the heat cascaded from this interval to -4.5 MW. In the third interval the process has a surplus of 1 MW, which leaves -3.5 MW to be cascaded to the next interval, and so on. [Pg.178]

Xp is chosen to satisfy the minimum allowable Ft (e.g., for Ft > 0.75, Xp = 0.9 is used). Once the real (noninteger) number of shells is calculated from Eq. (7.14), this is rounded up to the next largest number to obtain the number of shells. [Pg.226]

Preliminary process optimization is greatly simplified, as will be seen in the next chapter. [Pg.233]

Such a fuel switch, while being desirable in reducing emissions, might be expensive. If the problem is SO, and NO, emissions, there are other ways to combat these, which will be dealt with in the next chapter. [Pg.293]

Having decided that some essential matches need to be made around the pinch, the next question is how big should the matches be ... [Pg.367]

Placing the next match above the pinch as shown in Fig. 16.21c also allows the CP inequality to be obeyed. The area for both matches in Fig. 16.21c is 7856 m , and the target for the remaining problem is 1020 m . Accepting both matches causes the overall area target to be exceeded by 17 m (0.2 percent). This seems to be reasonable, and both matches are accepted. No further process-to-process matches are possible, and it remains to place hot utility. [Pg.388]

Choosing the number of 1-2 shells in series to be the next largest integer above N ensures a practical exchanger design satisfying Xp. [Pg.434]

Furthermore, actual designs will normally observe the pinch division. Hence A shells should be evaluated and taken as the next largest integer for each side of the pinch. The number-of-shells target is then... [Pg.439]

Simple stable carbonyls, except V(CO)o, have an electronic configuration corresponding to the next noble gas. Carbonyl groups can be substituted by other unchanged ligands (e.g. [Pg.256]

M.p. 103°C. Noradrenaline is released in the adrenal medulla with adrenaline, and also at the sympathetic nerve endings. Its release from a nerve fibre is followed by binding to a receptor molecule on the next nerve or muscle fibre, probably causing a change in the electrical charge of the receptor-cell membrane. Biosynthetically it normally serves as a precursor for adrenaline. [Pg.282]


See other pages where The Next is mentioned: [Pg.45]    [Pg.223]    [Pg.225]    [Pg.227]    [Pg.321]    [Pg.27]    [Pg.53]    [Pg.86]    [Pg.159]    [Pg.228]    [Pg.267]    [Pg.275]    [Pg.304]    [Pg.323]    [Pg.383]    [Pg.440]    [Pg.440]    [Pg.148]    [Pg.227]    [Pg.267]    [Pg.57]   


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