2015
DOI: 10.1002/cphc.201500044
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Meaning and Measurability of Single‐Ion Activities, the Thermodynamic Foundations of pH, and the Gibbs Free Energy for the Transfer of Ions between Dissimilar Materials

Abstract: Considering the relationship between concentration and vapor pressure (or the relationship between concentration and fugacity) single-ion activity coefficients are definable in purely thermodynamic terms. The measurement process involves measuring a contact potential between a solution and an external electrode. Contact potentials are measurable by using thermodynamically reversible processes. Extrapolation of an equation to zero concentration and ionic strength enables determination of single-ion activity coe… Show more

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Cited by 31 publications
(28 citation statements)
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“…The calculation of neutral-set or real solvation free energies by simulation offers two main advantages: 22 (i) they can be directly compared to experimental data; (ii) they alleviate methodological difficulties related to the calculation of the potential from the sampled configurations (M-vs. P-conventions). However, real solvation free energies intermingle two distinct physical effects, [23][24][25] namely, the chemical solvation of the ion by the surrounding solvent molecules and the work required for the ion to penetrate the solvent surface. The former effect is local, predominantly quadratic in the ion charge (besides the linear component related to the potential at the uncharged cavity 17 ) and relevant in terms of microscopic properties (e.g., solvation strength and its influence on the spectroscopic or reactivity properties of the ion).…”
Section: Discussionmentioning
confidence: 99%
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“…The calculation of neutral-set or real solvation free energies by simulation offers two main advantages: 22 (i) they can be directly compared to experimental data; (ii) they alleviate methodological difficulties related to the calculation of the potential from the sampled configurations (M-vs. P-conventions). However, real solvation free energies intermingle two distinct physical effects, [23][24][25] namely, the chemical solvation of the ion by the surrounding solvent molecules and the work required for the ion to penetrate the solvent surface. The former effect is local, predominantly quadratic in the ion charge (besides the linear component related to the potential at the uncharged cavity 17 ) and relevant in terms of microscopic properties (e.g., solvation strength and its influence on the spectroscopic or reactivity properties of the ion).…”
Section: Discussionmentioning
confidence: 99%
“…As a result, it delivers bulk-liquid potentials and single-ion solvation free energies that are intrinsic, 1,2,15-17 i.e., potentials measured outside the solvent molecules and free energies excluding the contribution from crossing the polarized solvent surface. In particular, comparison of the latter free energies with measurable real 1,2,15-22 quantities (including the effect of the surface potential 17,[22][23][24][25][26] gives in principle access to C • wat . However, the Born model has two major shortcomings: (i) it is inaccurate in terms of short-range ion-solvent interactions (omission of electrostriction, dielectric saturation, solvation structure, chargeasymmetry effects, and specific ion-solvent interactions such as many-body effects, electronic polarization, charge transfer, and hydrogen-bonding; see Sec.…”
Section: Introductionmentioning
confidence: 99%
“…These processes are understood in qualitative, or even semi-quantitative terms, but to give a fully complete and accurate energy accounting one would need to know quantities such as partial molar entropies of ions, and these are only accessible via reactions analogous to Equation (64) in combination with knowledge of partial molar electronic entropies of metals. Similarly, the evaluation of the Gibbs free energy of the process must include single ion activities or equivalent information [18].…”
Section: Applications and Discussionmentioning
confidence: 99%
“…Considering the dilute solutions, such that activity coefficients approach unity, [24][25][26] Eqs. (1)-(3) can be transformed to the corresponding Eqs.…”
Section: Theoretical Approachmentioning
confidence: 99%