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Phase flow rate

The lighter (lower-boiling) components tend to concentrate in the vapor phase, while the heavier (higher-boihng) components tend toward the liquid phase. The result is a vapor phase that becomes richer in hght components as it passes up the column and a liquid phase that Becomes richer in heavy components as it cascades downward. The overall separation achieved between the distillate and the bottoms depends primarily on the r elative volatilities of the components, the number of contacting trays, and the ratio of the liquid-phase flow rate to the vapor-phase flow rate. [Pg.1242]

The phase rule permits only two variables to be specified arbitrarily in a binaiy two-phase system at equilibrium. Consequently, the cui ves in Fig. 13-27 can be plotted at either constant temperature or constant pressure but not both. The latter is more common, and data in Table 13-1 are for that case. The y-x diagram can be plotted in either mole, weight, or volume frac tions. The units used later for the phase flow rates must, of course, agree with those used for the equilibrium data. Mole fractious, which are almost always used, are appfied here. [Pg.1265]

Operating Lines The McCabe-Thiele method is based upon representation of the material-balance equations as operating lines on the y-x diagram. The lines are made straight (and the need for the energy balance obviated) by the assumption of constant molar overflow. The liqmd-phase flow rate is assumed to be constant from tray to tray in each sec tiou of the column between addition (feed) and withdrawal (produc t) points. If the liquid rate is constant, the vapor rate must also be constant. [Pg.1265]

Scheibel (Ref. 2) has shown that the efficiency of a mixing stage can be correlated to the power per unit of throughput, and is related to the ratio of dispersed/continuous phase flow rates this is shown in Fig. 15-47. [Pg.1484]

An eluted solute was originally identified from its corrected retention volume which was calculated from its corrected retention time. It follows that the accuracy of the measurement depended on the measurement and constancy of the mobile phase flow rate. To eliminate the errors involved in flow rate measurement, particularly for mobile phases that were compressible, the capacity ratio of a solute (k ) was introduced. The capacity ratio of a solute is defined as the ratio of its distribution coefficient to the phase ratio (a) of the column, where... [Pg.26]

It is clear that the separation ratio is simply the ratio of the distribution coefficients of the two solutes, which only depend on the operating temperature and the nature of the two phases. More importantly, they are independent of the mobile phase flow rate and the phase ratio of the column. This means, for example, that the same separation ratios will be obtained for two solutes chromatographed on either a packed column or a capillary column, providing the temperature is the same and the same phase system is employed. This does, however, assume that there are no exclusion effects from the support or stationary phase. If the support or stationary phase is porous, as, for example, silica gel or silica gel based materials, and a pair of solutes differ in size, then the stationary phase available to one solute may not be available to the other. In which case, unless both stationary phases have exactly the same pore distribution, if separated on another column, the separation ratios may not be the same, even if the same phase system and temperature are employed. This will become more evident when the measurement of dead volume is discussed and the importance of pore distribution is considered. [Pg.28]

The column used in the upper chromatogram was 24 cm long, 4.6 mm I.D. the solvent was tetrahydrofuran, the solute benzene and the flow rate 1 ml/min. The column used in the lower chromatogram was 1 m long, 1 mm I.D. using the same solvent and solute but at a mobile phase flow rate of 40 ml/min. It is seen that the reduction in cell volume has a dramatic effect on peak shape. The large 25 pi cell... [Pg.307]

It follows from equation (2) that the sample load will increase as the square of the column radius and thus the column radius is the major factor that controls productivity. Unfortunately, increasing the column radius will also increase the volume flow rate and thus the consumption of solvent. However, both the sample load and the mobile phase flow rate increases as the square of the radius, and so the solvent consumption per unit mass of product will remain the same. [Pg.432]

Friction factor, dimensionless Flow rate of one phase, GPM Aqueous phase flow rate, GPM Cy clone friction loss, expressed as number of cy clone inlet velocity heads, based on Drag or resistance to motion of body in fluid, poundals... [Pg.284]

Column Column Length Column Diameter Column Packing Mobile Phase Flow Rate Detector Sample Volume... [Pg.203]

Mobile Phase Flow Rate Detector Sample Volume... [Pg.228]

Unfortunately, neither the computer nor the potentiometric recorder measures the primary variable, volume of mobile phase, but does measure the secondary variable, time. This places stringent demands on the LC pump as the necessary accurate and proportional relationship between time and volume flow depends on a constant flow rate. Thus, peak area measurements should never be made unless a good quality pump is used to control the mobile phase flow rate. Furthermore, the pump must be a constant flow pump and not a constant pressure pump. [Pg.266]

The time taken for an analyte to elute from a chromatographic column with a particular mobile phase is termed its retention time, fan- Since this will vary with column length and mobile phase flow rate, it is more useful to use the capacity factor, k. This relates the retention time of an analyte to the time taken by an unretained compound, i.e. one which passes through the column without interacting with the stationary phase, to elute from the column under identical conditions (to). This is represented mathematically by the following equation ... [Pg.35]

Figure 4.9 Schematics of electrospray LC-MS interfaces with (a) a heated capillary and (b) a heated block to allow high mobile-phase flow rates. From applications literature published by (a) Thermofinnigan, Kernel Hempstead, UK, and (b) Micromass UK Ltd, Manchester, UK, and reproduced with permission. Figure 4.9 Schematics of electrospray LC-MS interfaces with (a) a heated capillary and (b) a heated block to allow high mobile-phase flow rates. From applications literature published by (a) Thermofinnigan, Kernel Hempstead, UK, and (b) Micromass UK Ltd, Manchester, UK, and reproduced with permission.
Mobile phase flow rates from nlmin to in excess of 1 mlmin can be used with appropriate hardware, thus allowing conventional and microbore columns to be employed. [Pg.179]

In this study, the effect of mobile-phase flow rate, or more accurately, the rate of flow of liquid into the LC-MS interface, was not considered but as has been pointed out earlier in Sections 4.7 and 4.8, this is of great importance. In particular, it determines whether electrospray ionization functions as a concentration-or mass-flow-sensitive detector and may have a significant effect on the overall sensitivity obtained. Both of these are of great importance when considering the development of a quantitative analytical method. [Pg.192]

One mobile phase contains polyethylene oxide = SOOfiOO) (For details see Table II). Mobile phase flow rate 4.2 mL min water mobile phase containing poly-ethylene oxide (M - 300,000) (A) 0.0I67M MgSO (pH - 2.28) ... [Pg.274]

Under well-mixed flow conditions, it is reasonable to assume that the mixer holdup volumes, VLmn ind Vomn will vary in direct proportion to the appropriate phase flow rate, and that the total liquid holdup in the mixer will vary as a function of the total flow rate to the mixer. [Pg.186]

The further assumptions are that the respective phase volumes are in direct proportion to the phase flow rate, i.e.. [Pg.186]

The outlet phase flow rates, L and G , may again be related to the inlet settler pha.se flow rates, L, m and G and settler phase volumes by hydraulic... [Pg.186]

Taking the phase flow rate, G , to represent the dispersed phase, the component balance equations now become, for any stage n... [Pg.194]


See other pages where Phase flow rate is mentioned: [Pg.74]    [Pg.657]    [Pg.1539]    [Pg.264]    [Pg.366]    [Pg.319]    [Pg.78]    [Pg.306]    [Pg.284]    [Pg.284]    [Pg.284]    [Pg.188]    [Pg.277]    [Pg.34]    [Pg.197]    [Pg.650]    [Pg.234]    [Pg.278]    [Pg.279]    [Pg.280]    [Pg.280]    [Pg.282]    [Pg.133]    [Pg.143]    [Pg.340]    [Pg.185]   
See also in sourсe #XX -- [ Pg.144 ]

See also in sourсe #XX -- [ Pg.174 ]




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