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Absorption operating lines

Fig. 6. Operating lines for an absorption system line A, high -L /ratio soHd line, medium -L /G ratio line B, -L /G ratio at theoretical minimum... Fig. 6. Operating lines for an absorption system line A, high -L /ratio soHd line, medium -L /G ratio line B, -L /G ratio at theoretical minimum...
Log arithmic-Mean Driving Force. As noted eadier, linear operating lines occur if all concentrations involved stay low. Where it is possible to assume that the equiUbrium line is linear, it can be shown that use of the logarithmic mean of the terminal driving forces is theoretically correct. When the overall gas-film coefficient is used to express the rate of absorption, the calculation reduces to solution of the equation... [Pg.26]

In many practical situations involving nearly complete cleanup of the gas, an approximate result can be obtained from the equations just presented even when solutions are concentrated or when absorption heat effects are present. In such cases the driving forces in the upper part of the tower are very much smaller than those at the bottom, and the value of mGM/LM used in the eqiiations should be the ratio of the slopes of the equilibrium line m and the operating line Lm/Gm iu the low-concentration range near the top of the tower. [Pg.1355]

Figure 14-6 illustrates the graphical method for a three-theoretical-plate system. Note that in gas absorption the operating line is above the equihbrium curve, whereas in distillation this does not happen. In gas stripping, the operating line will be below the equihbrium curve. [Pg.1357]

The left-hand side of Eq. (14-55) represents the efficiency of absorption of arw one component of the feed-gas mixture. If the solvent oil is denuded of solute so that Xo = 0, the left-hand side is equal to the fractional absorption of the component from the rich feed gas. When the number of theoretical plates N and the hquid and gas rates L i and G, f have been fixed, the uractional absorption of each component may be computed directly and the operating lines need not be placed by trial and error as in the graphic approach described earlier. [Pg.1362]

There are generally three types of peaks pure 2D absorption peaks, pure negative 2D dispersion peaks, and phase-twisted absorption-dispersion peaks. Since the prime purpose of apodization is to enhance resolution and optimize sensitivity, it is necessary to know the peak shape on which apodization is planned. For example, absorption-mode lines, which display protruding ridges from top to bottom, can be dealt with by applying Lorentz-Gauss window functions, while phase-twisted absorption-dispersion peaks will need some special apodization operations, such as muliplication by sine-bell or phase-shifted sine-bell functions. [Pg.180]

Only physical absorption from dilute gases has been considered in this section. For a discussion of absorption from concentrated gases and absorption with chemical reaction, the reader should refer to Volume 2, or to the book by Treybal (1980). If the inlet gas concentration is not too high, the equations for dilute systems can be used by dividing the operating line up into two or three straight sections. [Pg.597]

The four versus sketches of Fig. 24.2 represent various possible ideal contacting schemes of gas with liquid. Sketch the contacting scheme for straight physical absorption corresponding to the versus operating lines XY shown in Fig. P24.1. [Pg.562]

A typical diagram for the complete absorption of pentane and heavier components is shown in Fig. 14-11. The oil used as solvent is assumed to be solute-free (i.e., X2 = 0), and the key component, butane, was identified as that component absorbed in appreciable amounts whose equilibrium line is most nearly parallel to the operating lines (i.e., the K value for butane is approximately equal to... [Pg.19]

Four theoretical trays have been stepped off for the key component (butane) on Fig. 14-11, and are seen to give a recovery of 75 percent of the butane. The operating lines for the other components have been drawn with the same slope and placed so as to give approximately the same number of theoretical trays. Figure 14-11 shows that equilibrium is easily achieved in fewer than four theoretical trays and that for the heavier components nearly complete recovery is obtained in four theoretical trays. The diagram also shows that absorption of the light components takes place in the upper part of the tower, and the final recovery of the heavier components takes place in the lower section of the tower. [Pg.19]

This absorption factor is the ratio of slope of the operating line to that of the equilibrium curve. When the absorption factor is lower than unity, the pinch is located near the bottom of the column (Fig. 11a) when it is higher than unity, the pinch is located near the top of the column (Fig. lib). [Pg.16]

REQUIRED PACKING HEIGHT FOR ABSORPTION WITH STRAIGHT EQUILIBRIUM AND OPERATING LINES 11.7... [Pg.412]

PACKED HEIGHT FOR ABSORPTION WITH CURVED EQUILIBRIUM AND OPERATING LINES... [Pg.427]

Height Equivalent to a Theoretical Plate. Provided both the equilibrium and operating lines are straight, HETP values may be estimated by combining the HG and HL values predicted by the above correlations and by translating the resulting HQG into HETP by combining equations 47, 51, and 56 with equation 85, which is discussed under bubble tray absorption columns ... [Pg.38]

Consider the absorption operation. Imagine the two phases being far apart initially. As the phases approach each other, a point of touching will eventually be reached. This point then determines a surface being a surface, its thickness is equal to zero. This surface is identified as the interface in the figure. This figure shows the section cut across of the interface surface. The line representing the interface must have a zero thickness. [Pg.439]

The plot between the concentration of the solute in the liquid phase and that in the gas phase is called the operating line. Consider an absorption operation in a tower and let G be the mole flow rate of solute-free gas phase (carrier gas) carrying solute at a concentration [F] mole units per unit mole of the gas phase solute-free carrier gas. The corresponding quantities for the liquid phase are L and [X], where L is the mole flow rate of solute-free liquid phase (carrier liquid) and [X] is the mole of solute per unit mole of the solute-free liquid carrier. [Pg.461]

Vapor-liquid mass-transfer operations, such as absorption, stripping and distillation, are carried out in packed and plate columns. The key difference is that counterflowing vapor and liquid are contacted continuously with packings, and discretely with plates. The equilibrium and operating lines of packed and plate columns are identical under the same operating conditions—feed and product flowrates and compositions, temperature and pressure. Models for the design and analysis of packed columns are based on their close analogy to plate devices. [Pg.63]

Proper selection of the observation height in the plasma is crucial with a view to obtaining the best operating conditions (particularly the highest possible signal-to-back-ground ratio for analytical atomic lines in the absence of self-absorption and line broadening). [Pg.473]


See other pages where Absorption operating lines is mentioned: [Pg.24]    [Pg.38]    [Pg.1353]    [Pg.262]    [Pg.182]    [Pg.285]    [Pg.88]    [Pg.89]    [Pg.442]    [Pg.702]    [Pg.10]    [Pg.19]    [Pg.262]    [Pg.726]    [Pg.425]    [Pg.23]    [Pg.24]    [Pg.25]    [Pg.1176]    [Pg.462]    [Pg.442]    [Pg.64]    [Pg.442]   
See also in sourсe #XX -- [ Pg.459 , Pg.460 , Pg.461 ]

See also in sourсe #XX -- [ Pg.613 , Pg.614 , Pg.615 ]

See also in sourсe #XX -- [ Pg.321 , Pg.322 , Pg.323 , Pg.324 ]




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