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Addition of ionic species

More drastic changes in the CMC and N are observed when additives are present in the micelle-forming surfactant - water systems. The addition of ionic species (i.e. electrolytes) usually results in an increase in the aggregation number and a reduction in the CMC. Table III (and Table II) present some data which illustrate this effect. Depending upon the concentration, the presence of water miscible organic molecules can either enhance or inhibit micelle formation. [Pg.6]

The authors also compared the chemical and electrochemical acidifications to identify differences between both acidification procedures. During chemical acidification of protein solution, the conductivity increased, while it decreased in electroacidification. In fact, the addition of acid corresponds to an addition of H and Cl ions their respective conductivities are 349.6 and 76.4 S cm mol [94]. Consequently, this addition of ionic species contributes to an increase in the overall conductivity of protein solution (Figure 21.13). Electroacidification decreases the conductivity of the solution due to the... [Pg.596]

T-90°-data acquisition [9] in which the time interval, x, is chosen such that the water resonance, which is expected to have the longest T, in the sample, has zero magnetization after the 90° pulse [113, 114], The CPMG spin-echo pulse sequence 90°-(t-180°-t) n-data acquisition (n = number of repetitions), has been used with the pulse interval, r, adjusted to attenuate the water signal, for example, from erythrocyte and protein suspensions [113], The technique is improved by the addition of ionic species such as ammonium chloride which increases the chemical exchange of the water protons and thus shortens T2 relative to the compounds of interest. This method is known as WATR (Water Attenuation by T2 Relaxation) [114]. Solvent suppression can also be achieved by selective excitation of the spectrum with special pulses such that the water resonance occurs at a point of null excitation [115-119]. However, distortion of peaks near the null point may occur. [Pg.422]

In conclusion, for a 0.5 Fe2+/Fe molar ratio homogenous magnetite particles of uniform size and composition are more likely to be obtained. The order of addition of ionic species (Fe2+ and Fe ) in co-precipitation reaction does not influence the final characteristics (size, composition) of the obtained particles. [Pg.153]

Table 2. In acidic solution all isomers exhibit fluorescence. 4-Aminophenol shows two bands one at 300 nm common to all the isomers, and the second at 370 nm attributed to the existence of an additional aqueous ionic species. Fluorescence also exists in neutral solution, but is aboHshed at high pH values (3-13). Table 2. In acidic solution all isomers exhibit fluorescence. 4-Aminophenol shows two bands one at 300 nm common to all the isomers, and the second at 370 nm attributed to the existence of an additional aqueous ionic species. Fluorescence also exists in neutral solution, but is aboHshed at high pH values (3-13).
In polycrystalline materials, ion transport within the grain boundary must also be considered. For oxides with close-packed oxygens, the O-ion almost always diffuses much faster in the boundary region than in the bulk. In general, second phases at grain boundaries are less close packed and provide a pathway for more rapid diffusion of ionic species. Thus the simplified picture of bulk ionic conduction is made more complex by these additional effects. [Pg.354]

The possibility of ion formation during the interaction between two Lewis acid molecules as shown in the scheme above is important for the initiation of cationic polymerizations in the absence of cation forming additives (e.g. HX or RX)1). When aluminum-halides A1X3 (X = Cl, Br) are concerned, the ion formation in solution could be experimentally proven163). The formation of ionic species in pure SbCl5/ SbFj system has already been pointed out. [Pg.228]

Mechanisms of aldehyde oxidation are not firmly established, but there seem to be at least two main types—a free-radical mechanism and an ionic one. In the free-radical process, the aldehydic hydrogen is abstracted to leave an acyl radical, which obtains OH from the oxidizing agent. In the ionic process, the first step is addition of a species OZ to the carbonyl bond to give 16 in alkaline solution and 17 in acid or neutral solution. The aldehydic hydrogen of 16 or 17 is then lost as a proton to a base, while Z leaves with its electron pair. [Pg.917]

The postulation of the +4 oxidation state of cobalt is necessary to account for the retarding influence of Pb(II). The existence of a dimeric species of Co(II) acetate is required by the rate law and is confirmed by spectrophotometric and solubility measurements. The existence of ionic species of the reactants is inferred by the rate increase on addition of sodium acetate, an observation which cannot be attributed to a salt effect because sodium perchlorate produces a rate decrease. On this scheme an explanation of the effect of water on the stoichiometry is that the step... [Pg.242]

It is thought that small additions of hydrocarbon solvents tend to enhance the formation of Ru(C0)3, whereas larger concentrations seriously decrease the dielectric constant of the solvent so that the formation of ionic species in solution is suppressed. [Pg.327]

The possible formation of a dipole is a feature of covalent bonding but it is obvious that an ionic bond results in a definite unequal distribution of electrons within a molecule and such molecules (or ions) are extremely polar. However, the fact that they carry a definite charge enables additional separation techniques to be applied. The rate of migration in an electric field (electrophoresis) and the affinity for ions of opposite charge (ion-exchange chromatography) are extremely valuable techniques in the separation of ionic species. [Pg.93]

Recently, there have been a number of significant developments in the modeling of electrolyte systems. Bromley (1), Meissner and Tester (2), Meissner and Kusik (2), Pitzer and co-workers (4, ,j5), and" Cruz and Renon (7j, presented models for calculating the mean ionic activity coefficients of many types of aqueous electrolytes. In addition, Edwards, et al. (8) proposed a thermodynamic framework to calculate equilibrium vapor-liquid compositions for aqueous solutions of one or more volatile weak electrolytes which involved activity coefficients of ionic species. Most recently, Beutier and Renon (9) and Edwards, et al.(10) used simplified forms of the Pitzer equation to represent ionic activity coefficients. [Pg.61]

Metal ion catalysis of salicyl phosphate hydrolysis is much more complicated than that of Sarin, since the former substrate can combine with metal ions to give stable complexes, and some of the complexes formed do not constitute pathways for the reaction. In addition the substrate undergoes intramolecular acid-base-catalyzed hydrolysis which is dependent on pH because of its conversion to a succession of ionic species having different reaction rates. Therefore a careful and detailed equilibrium study of proton and metal ion interactions of salicyl phosphate would be required before any mechanistic considerations of the kinetic behavior in the absence and presence of metal ions can be undertaken. [Pg.169]

Infrared spectroscopy can provide a great deal of information on molecular identity and orientation at the electrode surface [51-53]. Molecular vibrational modes can also be sensitive to the presence of ionic species and variations in electrode potential [51,52]. In situ reflectance measurements in the infrared spectrum engender the same considerations of polarization and incident angles as in UV/visible reflectance. However, since water and other solvents employed in electrochemistry are strong IR absorbers, there is the additional problem of reduced throughput. This problem is alleviated with thin-layer spectroelectro-chemical cells [53]. [Pg.423]

The two mass action equilibria previously indicated have been used in conjunction with a modified form of the Shedlovsky conductance function to analyze the data in each of the cases listed in Table I. Where the data were precise enough, both K2 and K were calculated. As mentioned previously, the K s so evaluated are practically the same as those obtained for ion pairing in solutions of electrolytes in ammonia and amines. This is encouraging since it implies a fairly normal behavior (in the electrolyte sense) for dilute solutions of metals. Further support of the proposed mass action equilibria can be found in the conductance measurements of sodium in NH8 solutions with added salt. Bems, Lepoutre, Bockelman, and Patterson (4) assumed an additional equilibrium between sodium and chloride ions, associated to form NaCl, to compute the concentration of ionic species, monomers, and dimers when the common ion electrolyte is added. Calculated concentrations of conducting species are employed in the Onsager-Kim extension of the conductance theory for low-field conductance of a mixture of ions. Values of [Na]totai ranging from 5 X 10 4 to 6 X 10 2 and of the ratio of NaCl to [Na]totai ranging from zero to 28.5 are included in the calculations. [Pg.94]

An increase in concentration of ionic species may be helpful as the result of the addition of sodium chloride, sodium sulphate or potassium carbonate, for example. With extractions involving alkaline solutions the addition of dilute sulphuric acid may be helpful, providing that complete neutralisation or acidification does not take place since this may result in a change in the chemical nature of some of the components (see below). [Pg.158]

Fast atom bombardment mass spectrometry (FABMS) has become an important addition to the ionization techniques available to the analytical chemist in recent years. It has been particularly useful in a number of diverse applications which include molecular weight determinations at high mass, peptide and oligosaccharide sequencing, structural analysis of organic compounds, determination of salts and metal complexes, and the analysis of ionic species in aqueous solutions. This paper will focus on some aspects of the quantitative measurement of ionic species in solution. The reader is referred to a more comprehensive review for more details of some of the examples given here as well as other applications (1). [Pg.209]


See other pages where Addition of ionic species is mentioned: [Pg.72]    [Pg.597]    [Pg.338]    [Pg.118]    [Pg.72]    [Pg.597]    [Pg.338]    [Pg.118]    [Pg.581]    [Pg.269]    [Pg.106]    [Pg.296]    [Pg.15]    [Pg.180]    [Pg.300]    [Pg.113]    [Pg.167]    [Pg.143]    [Pg.115]    [Pg.208]    [Pg.24]    [Pg.130]    [Pg.307]    [Pg.375]    [Pg.315]    [Pg.149]    [Pg.515]    [Pg.269]    [Pg.299]    [Pg.630]    [Pg.234]    [Pg.325]    [Pg.180]    [Pg.113]   
See also in sourсe #XX -- [ Pg.72 , Pg.73 , Pg.74 , Pg.75 ]




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Ionic species

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