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Differential solvation approach

If differential solvation effects are ignored, then the bond dissociation energy for the R-M bond can be approximated as in equation (19). The example shown in Figure 6 corresponds to a case where F(,(T) approaches unity. Equation (19) shows that,... [Pg.127]

Reaction Field Ejfects Exactly as for isolated molecules, the evaluation of vibrational frequencies and normal modes for solvated molecules requires the evaluation of energy derivatives with respect to nuclear coordinates calculated at the equilibrium nuclear configuration. Within the continuum solvation approach, the energetic quantity to be differentiated is the free energy [174]. The QM analogues for vibrational intensities depend on the spectroscopy under study, but in any case derivative methods are needed... [Pg.341]

It is well known experimentally that the ability of a solvent to interact differently with the ground and excited states typically involves much more than just its dielectric constant it may also depend on the details of the solvent-solute interaction and the solvent structure. The solvent polarity scale is an empirically based approach to express quantitatively the differential solvation of the ground and excited states of a solute.It uses the electronic spectral shift as a convenient one-parameter characterization of the ability of the solvent to interact with the solute. Several solvent polarity scales have been developed on the basis of the spectral shift of several different dye molecules. For example, one of the most widely used scales, called the Ej-(30) scale, is equal to the spectral shift in kcal/mol for the Jt n transition in pyridinium N-phenolate betaine dye. The Et(30) values, as well as other polarity scales, have been tabulated for many solvents. ... [Pg.245]

From the experimental results and theoretical approaches we learn that even the simplest interface investigated in electrochemistry is still a very complicated system. To describe the structure of this interface we have to tackle several difficulties. It is a many-component system. Between the components there are different kinds of interactions. Some of them have a long range while others are short ranged but very strong. In addition, if the solution side can be treated by using classical statistical mechanics the description of the metal side requires the use of quantum methods. The main feature of the experimental quantities, e.g., differential capacitance, is their nonlinear dependence on the polarization of the electrode. There are such sophisticated phenomena as ionic solvation and electrostriction invoked in the attempts of interpretation of this nonlinear behavior [2]. [Pg.801]

Thirdly, it will be important to gain more direct information on the stability of outer-sphere precursor states, especially with regard to the limitations of simple electrostatic models (Sect. 4.2). One possible approach is to evaluate Kp for stable reactants by means of differential capacitance and/or surface tension measurements. Little double-layer compositional data have been obtained so far for species, such as multicharged transition-metal complexes, organometallics, and simple aromatic molecules that act as outer-sphere reactants. The development of theoretical double-layer models that account for solvation differences in the bulk and interfacial environments would also be of importance in this regard. [Pg.55]

Other semiempirical Hamiltonians have also been used within the BKO model. A Complete Neglect of Differential Overlap (CNDO/2) ° study of the effect of solvation on hydrogen bonds has appeared. o The Intermediate Neglect of Differential Overlap (INDO) °2 formalism has also been employed for this purpose.2011 Finally, the INDO/S model,which is specifically parameterized to reproduce excited state spectroscopic data, has been used within the SCRF model to explain solvation effects on electronic spectra.222,310-312 jhis last approach is a bit less intuitively straightforward, insofar as the INDO/S parameters themselves include solvation by virtue of being fit to many solution ultraviolet/visible spectroscopic data.29J... [Pg.25]

The usual way to proceed consists in directly differentiating the expression of the solvation free energy introducing the same approximation used in the previous section (i.e. the HF/DFT approach with MOs expanded as a linear combination of atomic orbitals (LCAO)), eq.(1.20) leads to the... [Pg.18]

It has been long appreciated that a chiral environment may differentiate any physical property of enantiomeric molecules. NMR spectroscopy is a sensitive probe for the occurrence of interactions between chiral molecules [4]. NMR spectra of enantiomers in an achiral medium are identical because enantiotopic groups display the same values of NMR parameters. Enantiodifferentiation of the spectral parameters (chemical shifts, spin-spin coupling constants, relaxation rates) requires the use of a chiral medium, such as CyDs, that converts the mixture of enantiomers into a mixture of diastereomeric complexes. Other types of chiral systems used in NMR spectroscopy include chiral lanthanide chemical shift reagents [61, 62] and chiral liquid crystals [63, 64). These approaches can be combined. For example, CyD as a chiral solvating medium was used for chiral recognition in the analysis of residual quadrupolar splittings in an achiral lyotropic liquid crystal [65]. [Pg.248]

The solute site charge fitting required in the site-site RISM-SCF treatment is eliminated for the ab initio MO method coupled with the 3D-RISM approach explicitly treating the solute electron distribution in the SCF loop. The effective potential of solvent acting on the solute electrons, F( ° )(r), is obtained by functional differentiation of the excess chemical potential of solvation with respect to the electron density distribution of the solute, Eq. (4.93). In the 3D-KH as well as 3D-HNC approximations (4.15) and (4.14) this leads to the solvent effective potential in the mean field form (4.101), expressed in terms of the pseudopotential of a solvent molecule acting on an external electron. It comprises partial contributions v r) centered on the interaction sites of the solvent molecule. The classical effective potential energy of the solute acting on solvent site 7,... [Pg.252]

GERISCHER In case of chemisorption of ions, the pure electrostatic picture breaks down in explaining the differential capacities. While in electrolytes with solvation of the ions, there is a possibility that the ion approaches closer to the electrode surface under the influence of chemisorptive forces by leaving its solvation shell, it has been shown even there that in most systems the chemisorbed ions are partially discharged [Vetter and Schultze]. This means in my opinion that "chemisorbed ions" can better be described as chemisorbed atoms with a polar bond to the surface. The polari-... [Pg.145]


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