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Solutes, adsorbable types

A solution composed of several solutes is injected at one end of the column and the eluent carries the solution through the stationary phase to the other end of the column. Each solute in the original solution moves at a rate proportional to its relative affinity for the stationary phase and comes out at the end of the column as a separated band. Depending on the type of adsorbent or the nature of the solute-adsorbent interaction, they are called adsorption, ion-exchange, affinity, or gel filtration chromatography. [Pg.283]

The observed chaige reversal can prove the presence of two types of the PE adsorption sites on the capillary surface. At low concentration, the electrostatic adsorption of positively charged PE molecules predominantly occurs on the negatively charged sites of quartz surface. Thereafter (or simultaneously), on the surface of a capillary covered with a polymer adsorbed layer, the adsorption of the PE molecules can occur due to the forces of molecular attraction and attraction between hydrophobic sites of polyelectrolyte and surface (e.g. siloxane groups). Their competition with the electrostatic repulsion forces that increase in the course of further adsorption of PE molecules determines the completion of the adsorption and the formation of equilibrium (with the solution) adsorbed layer. [Pg.97]

A number of different types of adsorption relationships prevail under different circumstances. The most common relationship between the amount of solute adsorbed per unit of adsorbent and the equilibrium concentration in solution is obtained for systems in which it appears that adsorption from solution leads to the deposition of only a single layer of solute molecules on the surface of the solid. This type of adsorption equilibrium is best represented by the Langmuir model for adsorption, which assumes that maximum adsorption corresponds to a saturated monolayer of solute molecules on the adsorbent surface, that the energy of adsorption is constant, and that there is no movement of adsorbate molecules in the plane of the surface after initial adsorption (5). [Pg.301]

Adsorption is complex involving several types of interactions, solvent—solute, solvent—adsorbent, and solute—adsorbent. [Pg.383]

Three types of solvent or solute delocalization have now been examined, as summarized in Table III for three different adsorbent types (four, if we distinguish Cig-deactivated silica from silica). The theoretical requirements on the configuration and density of adsorption sites were discussed earlier (Section II,B) for a given type of localization/delocalization to be possible. In each case the nature of adsorption sites is fairly well understood for the four adsorbents of Table III, as disucssed in Ref. / and 17 and shown in Fig. 14. Thus, in the case of alumina, surface hydroxyls do not function as adsorption sites. Although surface oxide atoms are capable of interacting with acidic adsorbate molecules (see below), in most cases the adsorbate will interact with a cationic center (either aluminum atom or lattice defect) in the next layer. As a result, we can say that in most cases adsorption sites on alumina are buried within the surface, rather than being exposed for covalent site-adsorbate interaction. These sites are also rigidly positioned within the surface. Finally, the... [Pg.193]

The rate of adsorption r, is proportional to the concentration in solution, [C], (at equilibrium in this case) and the amount of adsorption sites left vacant by the desorbing solutes. Now, let us determine these vacant adsorption sites. On a given trial of the experiment, the number of adsorption sites filled by the solute may be quantified by the ratio XIM, as mentioned previously. The greater the concentration of the solute in solution, the greater this ratio will be. For a given type of solute and type of carbon adsorbent, there will be a characteristic one maximum value for this ratio. Call this (Z/M) ,(. Now, we have two ratios XJM, which is the ratio at any time and (Z/M) ,p which is the greatest possible ratio. The difference of these two ratios is proportional to the number of adsorption sites left vacant consequently, the rate of adsorption r, is therefore equal to ks[C][(XIM) i, - (XIM)], where is a proportionality constant. [Pg.409]

The above rules can also help rationalize some of the key observations in electrocatalytic systems of great theoretical and practical importance. The example of CO oxidation on Pt in aqueous solutions is quite illustrative It is well established [117] that the activity of Pt(lll) increases dramatically in the sequence Br r HCIO4 NaOH or KOH and the oxidation ignition starts at 1.1, 0.92, and 0.65 V (versus RHE) [117]. In the latter case (0.1 M KOH), the onset of the preignition starts at 0.25 V (versus RHE), that is, in the Huppotential region. The CO oxidation proceeds via reaction between adsorbed CO and OH-in a Langmuir-Hinshelwood (L—H)-type mechanism. This implies that in alkaline solutions adsorbed OH can exist even at potentials below 0.25 V (versus RHE). [Pg.79]

The adsorption isotherm of nonionic surfactants are in many cases Langmuirian, much like those of most other highly surface active solutes adsorbing from dilute solutions, and the adsorption is generally reversible. However, several other adsorption types are produced [29], and these are illustrated in Figure 5.7. The steps... [Pg.72]

The second-order approach was successfully used for Cr retention and transport predictions by Selim and Amacher (1988) and for Zn retention by Hinz et al. (1992). This model was recently modified such that the total adsorption sites Smax were not partitioned between Sc and Sk phases based on a fraction of sites/(Selim Amacher, 1997 Ma Selim, 1998). Instead it was assumed that the vacant sites are available to both types of Se and Sk. Therefore,/is no longer required and the amount of solute adsorbed on each type of sites is only determined by the rate coefficients associated with each type of sites. As a result, sites associates with equilibrium or instantaneous type reactions will compete for available sites prior to slow or kinetic type sites are filled. Perhaps such mechanism is in line with observations where rapid (equilibrium type) sorption is first encountered and followed by slow types of retention reactions. We are not aware of the use of this second-order approach to describe heavy metal retention kinetics and transport in soils. [Pg.194]

Cation and anion adsorption by hydrous metal oxides influence several processes of environmental concern including contaminant transport, nutrient availability, and mineral dissolution rates (i,2). Various factors influence the amount of a particular ion adsorbed including solution pH, type of oxide and its surface area and crystallinity, time, ionic strength, properties and concentration of the adsorbing species, and competing species. These factors have received various degrees of scrutiny in previous studies. Temperature is another potentially important variable but has not to date received as much... [Pg.282]

Where a single activity scale can be set up for a class of adsorbents of given type, a value for a standard sample-solvent combination fully defines adsorbent activity. That is, V and a can be tabulated as functions of AT values for a standard sample and solvent. This concept is implicit in most previous standardization tests. Either a value is measured in a standard equilibrium or chromatographic system using the adsorbent to be tested, or (which is equivalent) the amount of sample taken up by the adsorbent from a standard solution is determined. Table 6-1 tabulates Af values (/ ,) for standard sample-solvent combinations for alumina and silica, so that the activity of these adsorbent types can be measured easily (assuming that a single-parameter adsorbent activity scale applies). A previous study (13) has shown that the concept of a single-parameter activity scale applies approximately to a number of aluminas described in the literature. [Pg.79]

Macroscopic models of adsorption are probably more useful for elucidating information about the nature of adsorption sites and valuable in developing models that can relate the concentration of adsorbed impurity to its concentration in the solution phase. There are several ways to mathematically model adsorption, but the most common method is with the use of an adsorption isotherm that relates the amount of impurity adsorbed per unit mass of crystals (or per unit area of crystal) at a fixed temperature to the concentration of impurity in solution. A type of adsorption isotherm commonly observed experimentally is the Langmuir isotherm (Langmuir 1918) of the general form... [Pg.83]

A relatively new adsorbent type, activated carbon liber, exhibits several advantages over particulate active carbons (PAC or GAC). Apart ftom superior adsorption capacity, this material possesses higher adsorption and desorption rates [22, 236], For instance, rayon-based ACF adsorbs methylene blue fiom solution two orders of magnitude fester than GAC and one order of magnitude faster than PAC [237-238]. The superior characteristics arise from an instant access of adsorbate to the adsorption sites. Apart from the small size of ACF (about 10 [jm in diameter), this superior performance is due to a uniform pore size distribution, hi pore volumes, and high specific surface area resulting from the predominant microporous character. [Pg.461]

Figure 41 shows the XPS spectra for the N Is region of adsorbed (Type I) and chemically bound (Type II) samples of rhodamine isothiocyanate as well as rhodamine B. Clear differences between them are observed curve a is from a type II sample and is centered around 399.5 eV curves b and c show increasing shifts toward larger binding energies. They correspond respectively to a type I sample (physically adsorbed dye from aqueous solutions), subsequently washed with water, and to rhodamine B type I sample from an ethanolic solution. [Pg.327]

Phases built up of discrete aggregates include the normal and reversed micellar solutions, micellar-type microemulsions, and certain (micellar-type) normal and reversed cubic phases. However, discrete self-assemblies are also important in other contexts. Adsorbed surfactant layers at solid or liquid surfaces may involve micellar-type structures and the same applies to mixed polymer-surfactant solutions. [Pg.440]

In summary, although intraparticle diffusion is a rate-limiting mechanism for sorption in porous minerals, implications in using the diffusion model include accounting for such effects as coprecipitation, adsorbate type, potential exchange reactions, sorbent and solution chemistry, and the stability of the particle size distribution. [Pg.221]

Smith and Cooper [601] studied the retention of three nonpolar solutes (phenan-threne, chrysene, perylene) and four polar solutes (nitrobenzene, 1,2-dinitrobenzene, phenol, aniline) in hexane and hexane/x mobile phases (where x = chloroform, methyl r-butyl ether [MtBE], and dichloromethane at the 5%, 10%, 15%, and 20% levels) on cyanopropyl, aminopropyl, and diol columns. From this work, the solvent strength of each mixture was determined for use in predicting chromatographic retention. More importantly, complex solvent/solute/adsorbed solvent/stationary phase interactions were described highlighting important and unique selectivities offered by these combinations. For example, altering the mobile phase composition from 3% MtBE in hexane to 12% MtBE in hexane (on a cyanopropyl support) leads to a decrease in the retoition of phenol and aniline. What is imexpected is the concomitant reversal of the elution order (phenol/aniline to aniline/phenol). This type of reversal of elution order is rare in leversed-phase separations (ion-pair systems notably excluded) but may be a considerable advantage in normal-phase separations. [Pg.225]


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See also in sourсe #XX -- [ Pg.25 , Pg.26 , Pg.27 , Pg.28 , Pg.29 , Pg.30 , Pg.31 , Pg.32 , Pg.33 , Pg.34 , Pg.35 ]




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