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Solute charge

Note that Ej represents the field caused by the solute charges only. [Pg.365]

To calculate AGgi c, we must take account of the work done in creating the charge distribi w ithin the cavity in the dielectric medium. This is equal to one-half of the electrostatic i action energy between the solute charge distribution and the polarised dielectric, amd S ... [Pg.613]

E is the field due to the solute charges alone. The Langevin dipole method has been wide used by Warshel in his studies of enzyme reactions (see Section 11.13.3). [Pg.619]

The most popular of the SCRF methods is the polarized continuum method (PCM) developed by Tomasi and coworkers. This technique uses a numerical integration over the solute charge density. There are several variations, each of which uses a nonspherical cavity. The generally good results and ability to describe the arbitrary solute make this a widely used method. Flowever, it is sensitive to the choice of a basis set. Some software implementations of this method may fail for more complex molecules. [Pg.212]

The electrostatic free energy contribution in Eq. (14) may be expressed as a thennody-namic integration corresponding to a reversible process between two states of the system no solute-solvent electrostatic interactions (X = 0) and full electrostatic solute-solvent interactions (X = 1). The electrostatic free energy has a particularly simple form if the thermodynamic parameter X corresponds to a scaling of the solute charges, i.e., (X,... [Pg.140]

In a HCIO4 + H20 solution, charge-induced changes are slow and when a is positive, the surface atoms slowly go back to the symmetry of the underlying lattice. [Pg.83]

Table 3.4. Electrode potentials of zero lyte solutions. ) charge of miscellaneous materials in contact with aqueous electro- ... Table 3.4. Electrode potentials of zero lyte solutions. ) charge of miscellaneous materials in contact with aqueous electro- ...
A combination of continuum transport theory and the Poisson distribution of solution charges has been popular in interpreting transport of ions or conductivity of electrolytes. Assuming zero gradient in pressure and concentration of other species, the flux of an ion depends on the concentration gradient, the electrical potential gradient, and a convection... [Pg.641]

Since the present study aims at carrying out the investigation of the break-down phenomenon and searching for the possible mechanism of the phenomenon, we have chosen the similar condition as in [1] for the wall shear stress to induce break-down The reference temperature in the degradation studies was 60 °C. This value may be lower than the value used in a typical DHS. In a low-pressure system, however, it was necessary to use lower the temperature to avoid the formation of bubbles. For parametric studies, one of the variables was varied while the other variables were fixed at the reference condition (Tanperature 60 °C Re 8,000 Surfactant concentration 200ppm Volume of solution charged 0.010 m ). [Pg.690]

Sainple preparations were made by dispersing a few drops of standard polystyrene latices (Dow and Polysciences) in 100 ml of carrier fluid. Solute charges were typically less than 0.01 wt.j5. [Pg.48]

Representing all of the solute charges by the vector Q, the surface charges by q, and the matrices formed by elements a and b. as A and B respectively, the total electrostatic energy of the system can be written ... [Pg.30]

In practical cases, it is the solute charges that are modeled explicitly, and treated as permanent source charges. In contrast, the whole solvent medium is usually treated as a continuum, without any explicit, permanent, source charges. (This is reasonable for a solvent made of small, neutral molecules ionic liquids would obviously need a different treatment.) Since there are no permanent charges in the solvent,... [Pg.442]

When the non-electrostatic terms are semiempirical, they also make up in an average way for systematic deficiencies in the treatment of electrostatics, e.g., for the truncation of the distributed multipole representation of the solute charge density at the monopole term on each center. [Pg.84]

To ascertain if an optical transition arises from a charge-transfer process (i) prepare two solutions, each containing one half of the charge-transfer couple (ii) mix the two solutions. Charge transfer is responsible if a new optical band (and hence a new colour) forms. [Pg.461]

Clearly, D(r) is a function of the solute charge density only, and we can... [Pg.6]

Note that Gp 0p of eq. (9) can be written in several equivalent but different looking forms, as is typical of electrostatic quantities in general. For example, it is often convenient to express the results in terms of the electrostatic scalar potential ( )(r) instead of the electric vector field E(r). In the formulation above, the dielectric displacement vector field associated with the solute charge distribution induces an electric vector field, with which it interacts. In the electrostatic... [Pg.7]

E-C. Electrostatics treated empirically, without reference to solute charge distribution. [Pg.20]

As mentioned above, the PCM is based on representing the electric polarization of the dielectric medium surrounding the solute by a polarization charge density at the solute/solvent boundary. This solvent polarization charge polarizes the solute, and the solute and solvent polarizations are obtained self-consistently by numerical solution of the Poisson equation with boundary conditions on the solute-solvent interface. The free energy of solvation is obtained from the interaction between the polarized solute charge distribution and the self-... [Pg.26]


See other pages where Solute charge is mentioned: [Pg.99]    [Pg.99]    [Pg.140]    [Pg.143]    [Pg.143]    [Pg.49]    [Pg.86]    [Pg.87]    [Pg.87]    [Pg.95]    [Pg.150]    [Pg.192]    [Pg.560]    [Pg.149]    [Pg.405]    [Pg.117]    [Pg.265]    [Pg.104]    [Pg.560]    [Pg.24]    [Pg.64]    [Pg.227]    [Pg.27]    [Pg.29]    [Pg.54]    [Pg.58]    [Pg.82]    [Pg.178]    [Pg.8]    [Pg.65]    [Pg.234]    [Pg.239]   
See also in sourсe #XX -- [ Pg.27 ]

See also in sourсe #XX -- [ Pg.151 ]




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Adsorption from electrolyte solutions surface charge

Adsorption of Ionized Organic Compounds from Aqueous Solutions to Charged Mineral Surfaces

Aqueous solution charge-transfer

Charge density: diffuse layer solution

Charge metal-solution interphase

Charge solution)

Charge solution)

Charge transfer in solution

Charged Particles in a Solution

Charged Polymer in Contact with an Electrolyte Solution

Charged solutes

Charged solutes

Charged solutions

Charged solutions

Contact with Solutions Are Always Charged

E Adsorption from Aqueous Solution Onto Polar Adsorbents without Strongly Charged Sites

Effect of charges on reactions in solution

Effective charge and transition-state structure in solution

Fluid solution charge separation

Gouy-Chapman diffuse charge, metal-solution

Metal-solution interphase charging

Reactions of Charged Species in Solution

SOLUTIONS OF CHARGED MACROMOLECULES AND PARTICLES

Solid solution charge transfer

Solute charge densities/distributions

Solutes charge distribution

Solution chemistry charge balance

Solutions Containing Non-charged Components

Solutions and charge-transfer complexes

Solutions of charged

Structure of charged polymer solutions

The Counterion Distribution between Charged Plates in Solution

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