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Self-affinity, solute

The question as to which rule has the greatest influence on the dissolution, Tb(SS) or Tb(WS), was addressed in another study. Again using the fo (solute) attribute as an indication of the extent of dissolution, the results from variations in these two rule sets are compared. The studies indicated that the T b(SS) and J(SS) rules had the greatest influence. This result suggest that the self-affinity of a solute, reflected by the Pb(SS) value, is a greater determinant of the solubility than the hydropathic state, reflected by the Pb(WS) value [5]. The validity of these findings is open to debate. [Pg.65]

Study 4.4a. Variation of solute self-affinity (SS) effect on dissolution... [Pg.65]

Then, ionic diffusion towards self-affine fractal electrode was experimentally investigated by using cyclic voltammetry in a mixture of 30 wt % glycerol and 70 wt % (0.01 M K4[Fe(CN)6] + 0.5 M Na2S04) solution. The cyclic voltammograms obtained... [Pg.381]

Regarding the electrochemical method, the generalized forms of the Cottrell relation and the Randles-Sevcik relation were theoretically derived from the analytical solutions to the generalized diffusion equation involving a fractional derivative operator under diffusion-controlled constraints and these are useful in to determining the surface fractal dimension. It is noted that ionic diffusion towards self-affine fractal electrode should be described in terms of the apparent self-similar fractal dimension rather than the self-affine fractal dimension. This means the fractal dimension determined by using the diffusion-limited electrochemical method is the self-similar fractal dimension irrespective of the surface scaling property. [Pg.399]

The breaking and joining rules described above have a physical parallel in studies of water and solution phenomena. The breaking probability, PB(W), governs the self-affinity of a water molecule, W. This probability has a relationship to the boiling point, described by the equation ... [Pg.223]

Gutfraind et al. (1995) extended the work of Baudet et al. (1989) with lattice gas simulations of solute transport in a channel bounded by symmetrical, self-affine (prefractal) surfaces. They found that, for Peclet numbers in the range of 20 to 50, the CDE described solute concentration profiles adequately. Increasing roughness... [Pg.128]

Within the frameworks of this formalism to account for consistently nonlinear phenomenon complex nature is a success, such as memory effects and spatial correlations. In addition the earlier known solutions are not only reproduced, but their nontrivial generalization is given. Another important feature is connected with fractal structures self-similarity using. Unlike the traditional methods of system description on the basis of averaging different procedures, when microscopic level erasing occurs, in fractal conception medium self-affine structure and thus within the frameworks of this conception system micro and macroscopic description levels are united. Exactly such method is important for complex multicomponent systems, discovered far from thermodynamic equilibrium state [35], which are polymers [12], The authors of Refs. [31, 32] are attempted two indicated trends combination. [Pg.278]

Serna, C. Molina, A. (1999) General Solutions for the 1/1 Response for Reversible Processes in the Presence of Product in a Multipotential Step Experiment at Planar and Spherical Electrodes whose Areas Increase with any Power of Time.. Electroanal. Chem. Vol.466, No.l, (May 1999), pp. 8-14, ISSN 1572-6657 Shin, H.-Ch. Pyxm, S.-I. Go, J.-Y. (2002). A Study on the Simulated Diffusion-Limited Current Transient of a Self-Affine Fractal Electrode Based upon the Scaling Property. J. Electroanal. Chem. Vol.531, No.2, (August 2002), p>p. 101-109, ISSN 1572-6657... [Pg.19]

Micellization is a second-order or continuous type phase transition. Therefore, one observes continuous changes over the course of micelle fonnation. Many experimental teclmiques are particularly well suited for examining properties of micelles and micellar solutions. Important micellar properties include micelle size and aggregation number, self-diffusion coefficient, molecular packing of surfactant in the micelle, extent of surfactant ionization and counterion binding affinity, micelle collision rates, and many others. [Pg.2581]

To test further the self-assembly process, experiments were carried out in the presence of fluoride anion. As noted above, protonated sapphyrins have a significantly higher affinity for fluoride anion as compared to other anions. It was thus expected that adding fluoride anion to a solution of 6 would serve to inhibit the... [Pg.116]


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See also in sourсe #XX -- [ Pg.65 ]




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Self-affinity

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