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Liquid electrostatic charge distribution

Figure 4.12 Increasing evenness of electrostatic charge distribution (red and blue denote and positive partial charges, respectively B3 LYP/6-31 G //AM1 level of theory) [43, 44] minimizes the ability of fluorinated polar liquid c stals to solvate ionic impurities by local electrostatic interactions. Figure 4.12 Increasing evenness of electrostatic charge distribution (red and blue denote and positive partial charges, respectively B3 LYP/6-31 G //AM1 level of theory) [43, 44] minimizes the ability of fluorinated polar liquid c stals to solvate ionic impurities by local electrostatic interactions.
Only the former quantity is experimentally accessible, but the longitudinal component of the latter depends on the TCF of solvent charge density fluctuations, Fqq(k,ty9 a quantity that one would naturally associate with the solvent response to electrostatic perturbations. Indeed, the A -dependence of qq (k, t) resembles closely the leading multipolar order (w) in the solute charge distribution perturbation dependence of even for nondipolar liquids, so further... [Pg.225]

The model of a dipole in a spherical cavity can only provide qualitative insights into the behaviour of real molecules moreover, it cannot explain the effect of electrostatic interactions in the case of apolar molecules. More accurate predictions require a more detailed representation of the molecular charge distribution and of the cavity shape this is enabled by the theoretical and computational tools nowadays available. In the following, the application of these tools to anisotropic liquids will be presented. First, the theoretical background will be briefly recalled, stressing those issues which are peculiar to anisotropic fluids. Since most of the developments for liquid crystals have been worked out in the classical context, explicit reference to classical methods will be made however, translation into the quantum mechanical framework can easily be performed. Then, the main results obtained for nematics will be summarized, with some illustrative... [Pg.267]

Method of Adding Liquids When the addition of liquids may be desirable (see Dust Formation and Electrostatic Charge ), this should be considered when designing the mixing system rather than hastily improvised. The purpose of the liquid should be considered, whether for (1) dust suppression, (2) product, or (3) heating and cooling. If a viscous liquid must be well distributed, this requirement should be considered when choosing the mixer. [Pg.1528]

Ionic liquids share parts of their molecular architectures with molecules that had been parameterized by existing force-field frameworks (AMBER, OPLS, CHARMM, etc.) for example imidazolium rings are present in hystidine, an amino acid. However ionic liquids have one essential difference they are composed of ions, and although they may be built by the same functional groups, the distributions of electrostatic charge will be specific. In order to represent correctly the structure and interactions of these new compounds, the sets of parameters that determine charge distributions and conformations (at the least) had to be developed for this class of substances. [Pg.165]

Table 4.14 Structure (top) and physical properties [41] table below) of semi-fluorinated n-alkanes (60-63) and the homologous dialkyl bicyclohexyl liquid c stals 64 and 65 from which they are structurally derived. The spacefill model of 63 shows the helical conformation of the central perfluoroalkylene segment in contrast with the pentyl side-chains with their typical hydrocarbon zigzag conformation. The differences in charge distribution (red and blue denote negative and positive partial charges, respectively) are visualized by mapping of the electrostatic potential on to the electron density of 63 (B3LYP/6-31C //PM3 level of theory) [44, 50]. Table 4.14 Structure (top) and physical properties [41] table below) of semi-fluorinated n-alkanes (60-63) and the homologous dialkyl bicyclohexyl liquid c stals 64 and 65 from which they are structurally derived. The spacefill model of 63 shows the helical conformation of the central perfluoroalkylene segment in contrast with the pentyl side-chains with their typical hydrocarbon zigzag conformation. The differences in charge distribution (red and blue denote negative and positive partial charges, respectively) are visualized by mapping of the electrostatic potential on to the electron density of 63 (B3LYP/6-31C //PM3 level of theory) [44, 50].
In the absence of external forces (gravitational, centrifugal, electrical), uncharged particles dispersed in a quiescent liquid should be distributed homogeneously. Actually, there is al vays an interaction between particles electrostatic repulsion (for charged particles surrounded by electric double layers), molecular attraction (Van der Waals forces), hydrodynamic forces (forces arising due to the mutual influence of the velocity fields of liquid and particles). [Pg.259]

Overall, the QM results indicate both a large quadrupole and out-of-plane character in the charge distribution of a water molecule in the liquid phase. Only SSDQOl has multipoles consistent with both features, although somewhat too little for the former and too much for the latter. Furthermore, it was shown that multisite models require at least six points to reproduce moments consistent with the QM results [55], as has also been found for polarizable multisite models [37, 57]. On the other hand, it was also shown [55] that multipole models are able to reproduce electrostatic potentials due to the QM charge distribution with moments up to the octupole. [Pg.315]


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