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Porosity of the Adsorbent

Activated carbons have a spread of pore sizes. Consequently the possibility that they can show a partial molecular sieve effect cannot be overlooked when the components of the binary solution are not of the similar molecular dimensions. This factor would add a degree of preferential adsorption of the components of smaller size molecules irrespective of the competitive adsorption due to other factors. The composite isotherms would, therefore, be of the type obtained on heterogeneous surfaces. This competitive adsorption effect wiU be more prominent and visible when carbons are produced from the same source raw materials by different procedure or post preparation treatments. For example, carbons that have been produced after varying degrees of activation or carbons that are heat treated at varying temperatures after activation will have different porosities and pore size distribution. The extremely fine micropores get partially blocked as the final heat treatment temperature exceeds 800°C to 900°C, due to the calcinations of the pores. This will produce molecular sieve effect depending upon the heat treatment temperature. [Pg.183]


Figure 9.10 Adsorbed amount of water on a silicon oxide surfaces versus relative vapor pressure at 20°C. The continuous line was calculated with the theory of Polanyi and assuming van der Waals forces only (Eq. 9.57). Experimental results as measured on Aerosil 200 were adapted from Ref. [379] (see also Fig. 9.9). The deviation at high pressure is partially due to the porosity of the adsorbent. The equilibrium vapor pressure is P0 = 3.17 kPa. Figure 9.10 Adsorbed amount of water on a silicon oxide surfaces versus relative vapor pressure at 20°C. The continuous line was calculated with the theory of Polanyi and assuming van der Waals forces only (Eq. 9.57). Experimental results as measured on Aerosil 200 were adapted from Ref. [379] (see also Fig. 9.9). The deviation at high pressure is partially due to the porosity of the adsorbent. The equilibrium vapor pressure is P0 = 3.17 kPa.
To illustrate this problem, we note a possible difference between the surface area of a porous solid which is available for adsorption and the area (including that of closed pores) which can scatter low angle X-rays. Even in the former case, the extent of the adsorption is likely to be dependent on the size, shape and electronic nature of the adsorptive molecules in relation to the surface chemistry, roughness and porosity of the adsorbent. [Pg.183]

Consider an isothermal stirred-tank adsorber under equilibrium-controlled conditions, r is the bulk porosity (volumetric fraction of the adsorber filled with fluid phase), r)p is the porosity of the adsorbent. Ft > 0 is the amount of component i added to the adsorber in the inlet stream, and Wi > 0 is the corresponding amount removed in the outlet stream both Fi and IF, represent amounts scaled with respect to the adsorber volume. [Pg.296]

Adsorption equilibria determine the thermodynamic limits of the specific amounts of adsorption (mol/g) of a pure gas or the components of a fluid mixture (gas or liquid) under a given set of conditions [pressure (P), temperature (T), and mole function (y or Xi) of component /] of the bulk fluid phase. The simplest way to describe adsorption equilibria of pure gas i is in the form of adsorption isotherms where the amount adsorbed (n ) is plotted as a function of gas pressure (P) at a constant temperature (P). The pure gas adsorption isotherms can have various shapes (Types I-V) by Brunauer classification depending on the porosity of the adsorbent (microporous, mesoporous, or nonpo-rous) and the system temperature (below or above the critical temperature of the adsorbate). However, the most common isotherm shape is Type I, which is depicted by most microporous adsorbents of practical use. These isotherms exhibit a linear section in the very low-pressure region (Henry s law region) where the amount adsorbed is proportional to the gas pressure [ n ) = KiP]. The proportionality constant is called... [Pg.28]

Thomas, E, Bottero, J.Y.. and Cases, J.M., An experimental study of the adsorption mechanisms of aqueous organic acids on porous aluminas. 1. The porosity of the adsorbent A determining factor for the adsorption mechanisms. Colloids Surf., 37, 269, 1989. [Pg.950]

Hence, from a plot of Pa/Pa)/[ a(1 Pa/Pa)] versus PaIPa die amount of A absorbed in the monolayer WA.mono the constant C can be obtained directly from the ordinate intersection and the slope. This equation does not apply to the phenomenon of capillary condensation, the description of which requires the introduction of a further parameter [Brunauer 1940], Plotting Ua versus PaIPa gives adsorption isotherms whose form gives information about the adsorbate. Brunauer, Emmet, and Teller classified them into six types according to the porosity of the adsorbent and its interaction with the adsorptive (Figure 2.1-13) [Kast 1988, lUPAC 1985]. [Pg.41]

The adsorption process is when an adsorbate enters into the porosity of the adsorbent. [Pg.27]

Example 7.1.4 A refinery gas stream at 10.13 x 10 Pa contains primarily H2 besides some impurities. Consider this as a binary mixture where the impurity species A adsorbs at the gas temperature onto the porous adsorbent used according to ai (gmol/g adsorbent) = 40Ca2 (gmol/cm ). This H2 stream has to be purified by a two-bed PSA process using the above adsorbent (ps = 2 g/cm ) the porosity of the adsorbent is 0.3. The adsorbent bed porosity is = 0.4. The bed diameter in a small-scale study to be conducted is 4 cm the high-pressure feed-gas flow rate is 0.52liter/s. The low pressure. Pi, is 1.013 x 10 Pa. The durations of different... [Pg.517]

A large amount of water is added to the dehydrated material in order to cause it to swell the swollen structure is preserved when the material is frozen and subsequently dried in vacuo (in the frozen state) to a low moisture content. Some leaching occurs during the treatment with water and this, undoubtedly, further contributes to the increase in the porosity of the solid. Drying of the lyophilized substance can.be completed in a relatively short time in a vacuum oven at an elevated temperature, or at room temperature in the presence of an efficient water adsorbent. [Pg.43]

The solid electrolyte is always visible to the XPS through microcracks of the metal films. As already discussed, some porosity of the metal film is necessary to guarantee enough tpb and thus the ability to induce electrochemical promotion. In order, however, to have sufficient signal from species adsorbed on the metal it is recommended to use films with relatively small porosity (crack surface area 10-25% of the superficial film surface area). [Pg.246]

Results and Discussion on Dynamic Adsorption Measurements. Baker dolomite was used to study the dynamic adsorption experiment. The computed porosity of the rock was 24%. One concentration below the CMC of AEGS, one at CMC, and two concentrations above CMC were chosen to measure the adsorption of this surfactant with Baker dolomite. The mass of surfactant adsorbed per gram of rock is plotted as a function of flow rate in a semi-log plot in Figure 9. [Pg.514]

As it has been discussed in previous section, from a practical point of view1, and also for comparison between adsorbents, hydrogen adsorption capacities should be reported in a volumetric basis, which makes necessary to know the sample density. Unfortunately, papers reporting hydrogen adsorption capacities of MOFs in volumetric basis use the crystal density of the materials, which is not realistic for this application because it does not include the inter-particle space. Crystal densities of MOFs can vary between 0.2 and 1.3 g cm 3 36 39, and similar to what happens with tap and packing densities of carbon materials, crystal densities of MOFs decreases when porosity increases. Therefore, as in the case of carbon materials (see Figure 5) a maximum is observed when the hydrogen uptake in volumetric basis is plotted versus the porosity of the MOFs samples, and a compromise between density and porosity is necessary from a practical point of view. [Pg.86]

The linear driving force model has much more physical significance. It has been derived from a two-dimensional model of intra-particle diffusion, solution of which is a series development. The particle size appears explicitly. The effective diffusion coefficient is related to the particle porosity and to the size of the adsorbate molecule. Thus it makes sense to search for correlation of with these properties. However such relations are complex and it is rather difficult to predict for a given carbon and a given molecule. [Pg.168]

Most of the adsorbents used in the adsorption process are also useful to catalysis, because they can act as solid catalysts or their supports. The basic function of catalyst supports, usually porous adsorbents, is to keep the catalytically active phase in a highly dispersed state. It is obvious that the methods of preparation and characterization of adsorbents and catalysts are very similar or identical. The physical structure of catalysts is investigated by means of both adsorption methods and various instrumental techniques derived for estimating their porosity and surface area. Factors such as surface area, distribution of pore volumes, pore sizes, stability, and mechanical properties of materials used are also very important in both processes—adsorption and catalysis. Activated carbons, silica, and alumina species as well as natural amorphous aluminosilicates and zeolites are widely used as either catalyst supports or heterogeneous catalysts. From the above, the following conclusions can be easily drawn (Dabrowski, 2001) ... [Pg.44]


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