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Column dynamics columns

Distillation columns are controlled by hand or automatically. The parameters that must be controlled are (/) the overall mass balance, (2) the overall enthalpy balance, and (J) the column operating pressure. Modem control systems are designed to control both the static and dynamic column and system variables. For an in-depth discussion, see References 101—104. [Pg.176]

FIG. 13-107 Binary distiUatio n column dynamic distillation of ideal binary mixture. [Pg.1342]

In a GAC column, dynamic adsorption occurs along an adsorption wave front where the impurity concentration changes. [Pg.430]

Static system The batch-wise employment of ion-exchange resins, wherein (since ion exchange is an equilibrium reaction) a definite endpoint is reached in which a finite quantity of all the ions involved is present. Opposed to a dynamic, column-type operation. [Pg.439]

Dynamic Modelling of Plug-Flow Contactors Liquid-Liquid Extraction Column Dynamics... [Pg.253]

Figure 4.19. Liquid-liquid extraction column dynamic representation. Figure 4.19. Liquid-liquid extraction column dynamic representation.
Example 13 Estimation of Breakthrough Time With reference to Example 9, determine the 10 percent breakthrough time and the column dynamic binding capacity if the column is 20 cm long. [Pg.36]

The simplest adsorption equation is Henry s Law, that is, the loading is directly proportional to the sorbate partial pressure. X= KP This linear isotherm equation adequately describes some adsorbents and, in the limit of low coverage, it actually describes most sorbents. For adsorption that is truly described by Henry s Hnear relationship, the loadings are low, the adsorption is bound to be essenhaUy isothermal and there are several published analytical solutions to describe both batch kinetics and column dynamic behavior for such systems. [Pg.277]

The results of these static measurements can then be used to rate the probable usefulness of different adsorbents. However, the isotherm results from static water solutions do not apply to dynamic column situations in which equilibrium conditions may not occur. A better approach is to generate frontal breakthrough curves that can then be used to estimate the use of different polymers for different solutes dissolved in water. Theoretical and experimental reports (97, 143, 181, 286, 319-321, 537) discuss details about affinity measurements. These details are not included in this review because affinity is discussed only qualitatively in the sections on Theoretical Considerations and Generalized Methodology. These qualitative discussions suggest that neutral polymers such as the styrene-divinylbenzenes are efficient for adsorbing neutral hydrophobic solutes from water solutions but have little affinity for polar and ionic solutes. If the polarity of the polymer is increased to that of the acrylates, the affinity for neutral hydrophobic components will suffer but the more polar solutes will be better adsorbed. In the absence of actual test results under dynamic column flow conditions, the simple likes adsorb likes concept is invoked. [Pg.215]

Dow Corning has reported monitoring the concentration of a chlorosilane distillation stream with Raman spectroscopy. On-line GC was used, but the 20-60-minute response time proved too slow to detect important column dynamics. The on-line GCs also required extensive maintenance due to the hydrochloric acid in the stream. The Raman system is used to predict the concentration of nine species. Many could not be detected or distinguished by NIR.69... [Pg.157]

The modeling of RD processes is illustrated with the heterogenously catalyzed synthesis of methyl acetate and MTBE. The complex character of reactive distillation processes requires a detailed mathematical description of the interaction of mass transfer and chemical reaction and the dynamic column behavior. The most detailed model is based on a rigorous dynamic rate-based approach that takes into account diffusional interactions via the Maxwell-Stefan equations and overall reaction kinetics for the determination of the total conversion. All major influences of the column internals and the periphery can be considered by this approach. [Pg.361]

Schneider R, Kenig EY, Gorak A. Complex reactive absorption processes model optimization and dynamic column simulation. Proceedings of ESCAPE 11 European Symposium on Computer-Aided Process Engineering, Kolding, Denmark, 2001. [Pg.371]

Component lists Flowsheet Globab =l QJ libraries -j Dynamics columns... [Pg.167]

Langmuir isotherm or model Simple mathematical representation of a favorable (type I) isotherm defined by Eq. (2) for a single component and Eq. (4) for a binary mixture. The separation factor for a Langmuir system is independent of concentration. This makes the expression particularly useful for modeling adsorption column dynamics in multicomponent systems. [Pg.29]

Generally, trays work better in applications requiring high flows, because plate efficiencies increase with increased vapor velocities, and therefore increase the influence of the reflux to feed ratio on overhead composition. Column dynamics is a function of the number of trays, because the liquid on each tray must overflow its weir and work its way down the column. Therefore, a change in composition will not be seen at the bottoms of the tower until some time has passed. [Pg.240]

Over this pH range, the number of active sites in Al-exchanged zeolite F9 is expected to reduce substantially as can be deduced from the fall in zeta potential. Using the surface-modified zeolite, batch equilibria and kinetics and column dynamic were studied. [Pg.27]

Finally, nonlinear wave can also be used for nonlinear model reduction for applications in advanced, nonlinear model-based control. Successful applications were reported for nonreactive distillation processes with moderately nonideal mixtures [21]. For this class of mixtures the column dynamics is entirely governed by constant pattern waves, as explained above. The approach is based on a wave function which can be used for the approximation of the concentration profiles inside the column. The wave function can be derived from analytical solutions of the corresponding wave equations for some simple limiting cases. It is given by... [Pg.174]

Subsequently, we used Aspen Dynamics for time-domain simulations. A basic control system was implemented with the sole purpose of stabilizing the (open-loop unstable) column dynamics. Specifically, the liquid levels in the reboiler and condenser are controlled using, respectively, the bottoms product flow rate and the distillate flow rate and two proportional controllers, while the total pressure in the column is controlled with the condenser heat duty and a PI controller (Figure 7.4). A controller for product purity was not implemented. [Pg.196]

In the past researchers, using simple models, reported timesaving for the time optimal solutions of more than 10% compared to constant reflux operations. Mujtaba (1989) reported a batch timesaving of 30 - 45% compared to constant reflux operations for a number of example problems using detailed dynamic column models (Type IV-CMH). [Pg.120]

Mujtaba (1989) used the measure of the degree of difficulty of separation proposed by Christensen and Jorgensen (1987) to decide whether or not an off-cut is needed. The optimal control algorithm of Morison (1984) was then used to develop operational policies for reflux ratio profiles and amount and timing of off-cuts which minimise the total batch time. A more realistic dynamic column model (type IV as presented in Chapter 4) was used in the optimisation framework. [Pg.233]

Both the steady state and dynamic column models (for CBD only) used by Mujtaba (1997) are based on the assumptions of constant relative volatility and equimolal overflow and include detailed plate-to-plate calculations. This will allow a direct comparison between CBD and continuous column operation. The continuous column model is presented in section 4.3.1 and the CBD model (Type III) is presented in section 4.2.3. Some of the modelling assumptions, for example, constant molar holdup, constant pressure, equimolal overflow, etc., can be relaxed, if needed, by replacing them with more realistic assumptions and therefore by adding the relevant equations (as presented in Chapter 4). [Pg.339]


See other pages where Column dynamics columns is mentioned: [Pg.19]    [Pg.260]    [Pg.694]    [Pg.696]    [Pg.84]    [Pg.598]    [Pg.116]    [Pg.36]    [Pg.229]    [Pg.400]    [Pg.216]    [Pg.19]    [Pg.37]    [Pg.325]    [Pg.29]    [Pg.33]    [Pg.37]    [Pg.38]    [Pg.166]    [Pg.23]    [Pg.122]    [Pg.170]    [Pg.123]   


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