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Mixed Solvent theory

Both of these models attempt to explain the relationship between solute retention and the polarity of the mobile phase. An independent study of mixed solvent theory has supported the sorption model (McCann et al., 1982) whereas another study on the effects of solvent composition on the chromatography of alkylphenols and naphthols shows evidence in favour of the displacement model (Hurtubise et al.,... [Pg.69]

The light scattering of poly-(vinyl-pirrolidone)-NaDS (0.1 M NaN03) solutions is interpreted in terms of mixed solvent theory and also by regarding the complex molecules as copolymer ones. The complex was found to be homogeneous as to composition. [Pg.383]

Neglecting all other restrictions for the system under study, the mixed solvent theory of light scattering can be applied only if the solution composition is the same in the vicinity of every polymer molecules, viz., the polymer surfactant complex is homogeneous with respect to composition. In order to study the heterogeneity of composition of polymer-surfactant complex, the latter was considered as a copolymer solved in pure solvent. The polymer-surfactant molecules are built up of Myy p polymeric and Myy surfactant component, the average composition by weight is defined as... [Pg.402]

In contrast molecular interaction kinetic studies can explain and predict changes that are brought about by modifying the composition of either or both phases and, thus, could be used to optimize separations from basic retention data. Interaction kinetics can also take into account molecular association, either between components or with themselves, and contained in one or both the phases. Nevertheless, to use volume fraction data to predict retention, values for the distribution coefficients of each solute between the pure phases themselves are required. At this time, the interaction kinetic theory is as useless as thermodynamics for predicting specific distribution coefficients and absolute values for retention. Nevertheless, it does provide a rational basis on which to explain the effect of mixed solvents on solute retention. [Pg.140]

The solubihty parameter theory can be also used for the mixed-solvent systems. The total-solubility parameter 8, is given by the sum of the individual solubihty parameters in terms of the volume fractions (pj in the mixture, according to Equation 4.6 ... [Pg.73]

As will be seen later (Section V.l), meaningful molecular weights in multicomponent systems can be determined, if the specific refractive index increment appertains to conditions of constant chemical potential of low molecular weight solvents (instead of at constant composition). Practically, this can be realised by dialysing the solution against the mixed solvent and then measuring the specific refractive index increment of the dialysed solution. The theory and practice have been reviewed4-14-1S> 72>. [Pg.170]

IE s in mixed solvents. The success of the theory is illustrated in Fig. 11.6 using the case of benzoic acid. The agreement between theory and experiment is quantitative. [Pg.362]

To calculate the mixed solvent isotope effect on rate constants one applies simple ideas from transition state theory to evaluate the isotope effect on the... [Pg.362]

Even though Hildebrand theory should not apply to solvent systems having considerable solvent-solvent or solute-solvent interactions, the solubility of compounds in co-solvent systems have been found to correlate with the Hildebrand parameter and dielectric constant of the solvent mixture. Often the solubility exhibits a maximum when plotting the solubility versus either the mixed solvent Hildebrand parameter or the solvent dielectric constant. When comparing different solvent systems of similar solvents, such as a series of alcohols and water, the maximum solubility occurs at approximately the same dielectric constant or Hildebrand parameter. This does not mean that the solubilities exhibit the same maximum solubility. [Pg.79]

The papers in the second section deal primarily with the liquid phase itself rather than with its equilibrium vapor. They cover effects of electrolytes on mixed solvents with respect to solubilities, solvation and liquid structure, distribution coefficients, chemical potentials, activity coefficients, work functions, heat capacities, heats of solution, volumes of transfer, free energies of transfer, electrical potentials, conductances, ionization constants, electrostatic theory, osmotic coefficients, acidity functions, viscosities, and related properties and behavior. [Pg.7]

Over the years, various other theories and models have been proposed for predicting salt effect in vapor-liquid equilibrium, including ones based on hydration, internal pressure, electrostatic interaction, and van der Waals forces. These have been reviewed in detail by Long and McDevit (25), Prausnitz and Targovnik (31), Furter (7), Johnson and Furter (8), and Furter and Cook (I). Although the electrostatic theory as modified for mixed solvents has had limited success, no single theory has yet been able to account for or to predict salt effect on equilibrium vapor composition from pure-component properties alone. [Pg.37]

The theory of Debye and Hiickel has survived much criticism since the appearance of their celebrated paper (I). This is no doubt because of the simplicity and essential correctness of the limiting laws (2,3,4). Nevertheless, many modifications of their treatment have failed to provide a convincing picture of the interionic effects and structure in the concentration range of practical importance (5, 6). The work presented here was stimulated by the difficulties of extrapolation encountered in a mixed-solvent emf study (7), and contradicts current trends suggesting that the inadequacy of the DH theory for all but very dilute solutions springs solely from the crudity of the original model. The authors propose a more realistic model that allows the ions to be polarizable and leads to markedly different results. [Pg.200]

The Fuoss-Onsager-Skinner equation satisfactorily describes the electrolytic conductance of lithium bromide in acetone. Values of 198.1 0.9 Q l cm2 eq l and (3.3 0.1) X I03 are established for A0 and KA, respectively, at 25°C furthermore, a value of 2.53 A is obtained for the sum of the ionic radii ( ). When bromosuccinic acid is added to 10 5 N lithium bromide in acetone, there is a decrease in the specific conductance of lithium bromide rather than the increase that is observed at higher concentrations. As the concentration of bromosuccinic acid is increased, the values obtained for A0 and KA decrease, while those for a increase when the bromosuccinic acid and acetone are considered to constitute a mixed solvent. These results do not permit any simple explanation. When bromosuccinic acid and acetone are considered a mixed solvent, the Fuoss-Onsager-Skinner theory does not describe the system. [Pg.247]

The first quantitative theory of the reentrant collapse was developed in Ref. [49], The theory explained the phenomenon of the simple reentrant collapse which was observed in Refs. [14, 41]. A more general theory of swelling and collapse of charged networks in the binary solvent was developed in Ref. [31] and described in Sect. 2.4.1. We have seen that one of the most essential features of the swelling behavior in mixed solvents is a redistribution of solvent molecules within the network giving a different solvent composition in the gel and the external solution. This redistribution is more pronounced for the collapsed gel, because the probability of contacts of the molecules of the solvent with polymer links in the collapsed gel is higher than in the swollen gel. [Pg.160]

The present chapter is devoted exclusively to an analysis of the problems of isotopically mixed solvents. It will not concern itself, except in passing, with the measurement and interpretation of solvent effects on equilibrium and rate constants due to the isotopic change from pure H20 to pure D20. The aim is to show to what extent measurements of this type are of practical utility, especially as a tool in the investigation of reaction mechanisms. For this reason, the development of theory is mainly directed towards compromise solutions of a complex problem, i.e. solutions which enable the theory to be tested and applied but lay no claim to being theoretically unassailable. The guiding principle has been to cast the formulation in terms of parameters or types of measurement which are either known or at least known to be feasible. [Pg.260]

Library of Congress Cataloging in Publication Data. Main entry under title Theory. (Topics in current chemistry 68). Includes bibliographical references and index. CONTENTS Chapuisat, X. and Jean, Y. Theoretical chemical dynamics a tool in organic chemistry.—Papousek, D. and Spirko, V. A new theoretical look at the inversion problem in molecules.—Schneider, H. Ion solvation in mixed solvents. 1. Chemistry, Physical and theoretical— Addresses, essays, lectures. I. Chapuisat, Xavier, 1946—Theoretical chemical dynamics. 1977. II. Papousek, Dusan. A new theoretical look at the inversion problem in molecules. 1977. HI. Schneider, Hermann. Ion solvation in mixed solvents. 1977. IV. Series. QD1.F58 vol. 68 [QD455] 540, 8s [541] 76-44447... [Pg.159]

Electromotive force measurements of the cell Pt, H2 HBr(m), X% alcohol, Y% water AgBr-Ag were made at 25°, 35°, and 45°C in the following solvent systems (1) water, (2) water-ethanol (30%, 60%, 90%, 99% ethanol), (3) anhydrous ethanol, (4) water-tert-butanol (30%, 60%, 91% and 99% tert-butanol), and (5) anhydrous tert-butanol. Calculations of standard cell potential were made using the Debye-Huckel theory as extended by Gronwall, LaMer, and Sandved. Gibbs free energy, enthalpy, entropy changes, and mean ionic activity coefficients were calculated for each solvent mixture and temperature. Relationships of the stand-ard potentials and thermodynamic functons with respect to solvent compositions in the two mixed-solvent systems and the pure solvents were discussed. [Pg.354]


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See also in sourсe #XX -- [ Pg.638 ]




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