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Quantum chemical calculations solvation models

Thus we have explored several aspects of solvation in terms of how they affect cations and cation-rr interaction. Although the extent of effect which solvent has on each system is quite case specific, it remains an important factor in reliable quantum chemical calculations of model systems. We demonstrate how even subtle and minor variations in solvation seem to have a significant alteration in the manifestation of the interaction as seen by studies of different model systems. [Pg.535]

Recently, Wichmann et al. [47] applied several COSMO-RS cr-moments as descriptors to model BBB permeability. The performance of the log BB model was reasonable given only four descriptors were applied n — 103, r2 = 0.71, RMSE = 0.4, LOO q2 — 0.68, RMSEtest = 0.42. The COSMO-RS cr-moments were obtained from quantum chemical calculations using the continuum solvation model COSMO and a subsequent statistical decomposition of the resulting polarization charge densities. [Pg.110]

The quantum-chemical calculation of charge-transfer states as possible intermediates in electrophilic aromatic substitution reactions, making allowance for solvation effects, has been reviewed.6 It has been shown that a simple scaled Hartree-Fock ab initio model describes the ring proton affinity of some polysubstituted benzenes, naphthalenes, biphenylenes, and large alternant aromatics, in agreement with experimental values. The simple additivity rule observed previously in smaller... [Pg.259]

The AMSOL model and the related SMx methods [22] are based on semi-empirical quantum chemical calculations. Normally these models use a GB approximation for the dielectric contribution of AG of solvation, but COSMO has also been used for one parameterization. In order to overcome the large electrostatic errors of bare semi-empirical methods, charge models have been developed, which improve the electrostatic... [Pg.37]

Most of the quantum chemical calculations of the nuclear shielding constants have involved two classes of solvation models, which belong to the second group of models (n), namely, the continuum group (i) the apparent surface charge technique (ASC) in formulation C-PCM and IEF-PCM, and (ii) models based on a multipolar expansion of the reaction filed (MPE). The PCM formalism with its representation of the solvent field through an ASC approach is more flexible as far as the cavity shape is concerned, which permits solvent effects to be taken into account in a more accurate manner. [Pg.134]

The second chapter ends with two overviews by Stephens Devlin and by Hug on the theoretical and the physical aspects of two vibrational optical activity spectroscopies (VCD and VROA, respectively). In both overviews the emphasis is more on their basic formalism and the gas-phase quantum chemical calculations than on the analysis of solvent effects. For these spectroscopies, in fact, both the formulation of continuum solvation models and their applications to realistic solvated systems are still in their infancy. [Pg.632]

Accurate predictions of solute interactions with a limited number of solvent molecules are possible using the supermolecular approximation. This is an approach based on the consideration of the dissolved molecule together with the limited number of solvent molecules as the unified system. The quantum-chemical calculations are performed on the complex of the solute molecule surrounded by as many solvent molecules as possible. The main advantage of the supermolecular approximation is the ability to take into account such specific effects of solvation as hydrogen bonding between the selected sites of the solvated molecules and the molecules of the solvent. In principle there are only two restrictions for the supermolecular approximation. One of them is the internal limitations of the quantum-chemical methods. The second restriction is the limitation of the current computer technology. Because of such restrictions this approximation coupled with ab initio molecular dynamics is possible only for small model systems.46-50... [Pg.573]

Combined QM/MM methods, pioneered by Warshel and Levitt, [10] can be introduced either from the point of view of conventional molecular simulation methods or from the viewpoint of quantum chemical calculations. To clarify the latter case we recall that in computational Quantum Chemistry the calculations are carried out in vacuum and at OK, which, of course, does not always correspond to the most desirable conditions. Quantum chemists early adopted the continuum models [11] to develop their solvation models, hoping to bring the solvent medium into their calculations. Therefore, the combined QM/MM simulations... [Pg.98]

Figure 37 shows the formal charge of 1 as a fimction of distance from a Ptg cluster, obtained by Mulliken population analysis of ab initio calculations of Pt9l clusters [115, 239]. The effect of solvation on the partial charge of the hydrated iodide ion near the Pt(lOO) surface was investigated [234] by a combination of quantum chemical calculations, the Anderson-Newns model of chemisorption and MD calculations of the free energy of iodide adsorption [190]. On the basis of the approximations discussed in Ref. 234, the charge on the bare ion can also be calculated from the relation... [Pg.62]

Summary The highly enantiomerically enriched silyllithium compound lithiomethylphenyl(l-piperidinylmethyl)silane (2) reacts stereospedfically with chlorosilanes, but over a period of several hours slow racemization in solution at room temperature occurs, which can be supressed by a metathesis reaction with [Mg(thf)4]Br2. Quantum chemical calculations of solvated model systems allow an assessment of possible intermediates during the racemization process. [Pg.167]

Quantum chemical calculations allow an assessment of possible intermediates during the racemization process, since the results can be correlated with experimental observables. Starting from model system 4, it is possible to locate transition state TS-4 for the inversion at the silicon center (Fig. 1). The calculated barrier (159 kJ/mol for the inversion) is decreased drastically if the methyl groups at the silicon center are exchanged by phenyl groups, because these substituents can stabilize the transition state. These results prove once more the importance of the presence of solvated molecules in calculations in order to obtain the sufficient description of inversion processes and barriers, which can be compared with experimental results (inversion barrier for MesSi 199 kJ/mol). Nevertheless, when calculations are considered in the present literature, free silyl anions and unsolvated silyllithium compounds are still discussed as appropriate model systems [14]. [Pg.169]

Quantum chemical calculations (with consideration of the effects of a solvent) of water clusters (HjO) at = 1, 2,4, 6 in cyclohexene (as a model nonpolar medium) show that the free energy of solvation is minimal for a dimmer in which 75% of protons do not participate in the hydrogen bonds and 8h=0.8-1.9 ppm corresponding to signal 2. These calculations show a possible reason for the appearance of the aforementioned signal for bone tissue. [Pg.837]

Briefly, the PSP approach heavily resides on the quantum mechanics-based COSMO-RS theory of solutions [17-22], The COSMO model belongs to the class of continuum solvation models (CSM) of quantum mechanics. For the solvation picture, it considers the molecule embedded in a conductor of infinite permittivity that screens perfectly the molecular charges on the surface of its molecular cavity. This molecular cavity is characterized by a volume, Fcogni, and a molecular surface area, The crucial information is contained in the so-called COSMO tile of each compound obtained from quantum chemical calculations at various levels of theory. COSMO tiles give the detailed surface charge distribution or the o-protile of each molecule. The o-protile may be analyzed into its moments of various orders, known as COSMOments, out of which a large number of properties may be calculated, among them the molecular descriptors of Abraham s QSPR/LSER model [23,24]. [Pg.602]


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See also in sourсe #XX -- [ Pg.327 ]




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