2004
DOI: 10.1021/jp049189h
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Influence of Interionic Correlations on the Free Energy of Charged Interfaces: A Direct Derivation from (N,V,T) Monte Carlo Simulations

Abstract: The stability of charged interfaces varies as a function of the nature of their neutralizing counterions. Changing the counterions from monovalent to divalent cations enhances the interionic correlations and drastically reduces the strong interfacial repulsion, leading, in some cases, to a net attraction. We have used Monte Carlo simulations in the canonical ensemble in order to obtain a direct derivation of the free energy of two charged lamellae, including the contribution of the interionic correlations in t… Show more

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Cited by 5 publications
(7 citation statements)
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“…Above that separation, the local order parameter is zero, corresponding to fully decorrelated orientation of charged disks, as shown by 23 Na NMR relaxometry measurements. 39 Finally, one also notes in Figure 6 a significant reduction of the spatial extend of the locally ordered microdomains whose maximum size reduce from 200 to 160 Å when the electric charge of the disks reaches 400 e. This result is important since the occurrence of some microstructure within the clay dispersion, corresponding to a relative perpendicular orientation of the neighboring colloids, is not only compatible with the minimization of the electrostatic contribution to the free energy of these charged anisotropic colloids 49 but also it may lead to some local locks responsible for the occurrence of the sol/gel transition 42,43 of the dispersion. Let us simply remember that a fully nematic phase does not exhibit any yield stress such as that reported by the rheological behavior of Laponite clay dispersions.…”
Section: Resultsmentioning
confidence: 83%
“…Above that separation, the local order parameter is zero, corresponding to fully decorrelated orientation of charged disks, as shown by 23 Na NMR relaxometry measurements. 39 Finally, one also notes in Figure 6 a significant reduction of the spatial extend of the locally ordered microdomains whose maximum size reduce from 200 to 160 Å when the electric charge of the disks reaches 400 e. This result is important since the occurrence of some microstructure within the clay dispersion, corresponding to a relative perpendicular orientation of the neighboring colloids, is not only compatible with the minimization of the electrostatic contribution to the free energy of these charged anisotropic colloids 49 but also it may lead to some local locks responsible for the occurrence of the sol/gel transition 42,43 of the dispersion. Let us simply remember that a fully nematic phase does not exhibit any yield stress such as that reported by the rheological behavior of Laponite clay dispersions.…”
Section: Resultsmentioning
confidence: 83%
“…The contact densities used in eq 4 are thus extrapolated by fitting the ionic densities on a quadratic law by using a set of five separations ranging between 0.1 and 0.5 Å. Since these separations are smaller than the ionic radius, this procedure was shown to lead to reliable results 2 Concentration profiles of the neutralizing monovalent counterions condensed between two lamellae with a period of 25 Å without (continuous curve) or with (discontinuous curve) ionic exchange between the inner and outer domains.
3 Variation of the interfacial free energy and its energetic and entropic contributions for lamellae neutralized by monovalent counterions without (a) or with (b) ionic exchange between the inner and outer domains.
…”
Section: (Ii) Methodsmentioning
confidence: 99%
“…To settle these questions, we have performed Monte Carlo simulations of the distribution of mono- and divalent counterions between two infinite charged lamellae immersed within a large simulation cell. The stability of the charged interface is determined by two independent procedures either by a calculation of the net force acting on the lamellae or by a direct derivation of the entropy of the interface including the first-order contribution from the interionic correlations . A first set of simulations is performed by using the classical canonical Monte Carlo procedure 26 and maintaining the electrical neutrality of each subsystem (i.e., the confined diffuse layer and the remote surfaces).…”
Section: (I) Introductionmentioning
confidence: 99%
“…Because of imperfections of the force field, this lowest energy basin usually does not correspond to the native state in most cases, so the rank of native structure in those decoys produced by the force field itself is poor. Therefore, the rank of native structure could be relatively better when ranked by the second force field [20]. In order to compute the average properties from a microscopic description of a real system, one should evaluate integrals over phase space.…”
Section: Molecular Mechanics (Monte Carlo Simulation)mentioning
confidence: 99%