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G C Rutledge

Publications and source records attributed to G C Rutledge.

2 recordsLinked to original sources

Optimal linearized Poisson-Boltzmann theory applied to the simulation of flexible polyelectrolytes in solution.

Optimal linearized Poisson-Boltzmann (OLPB) theory is applied to the simulation of flexible polyelectrolytes in solution. As previously demonstrated in the contexts of the cell model [H. H. von Grunberg, R. van Roij, and G. Klein, Europhys. Lett. 55, 580 (2001)] and a particle-based model [B. Beresfordsmith, D. Y. C. Chan, and D. J. Mitchell, J. Colloid Interface Sci. 105, 216 (1985)] of charged colloids, OLPB theory is applicable to thermodynamic states at which conventional, Debye-Huckel (DH) linearization of the Poisson-Boltzmann equation is rendered invalid by violation of the condition that the electrostatic coupling energy of a mobile ion be much smaller than its thermal energy throughout space, |nu(alpha)e psi(r)|<<k(B)T. As a demonstration of its applicability to flexible polyelectrolytes, OLPB theory is applied to a concentrated solution of freely jointed chains. The osmotic pressure is computed at various reservoir ionic strengths and compared with results from the conventional DH model for polyelectrolytes. Through comparison with the cylindrical cell model for polyelectrolytes, it is demonstrated that the OLPB model yields the correct osmotic pressure behavior with respect to nonlinear theory where conventional DH theory fails, namely at large ratios of mean counterion density to reservoir salt density, when the Donnan potential is large.

Electrolytes↗

Modeling experimental data in a Monte Carlo simulation.

A method is presented for modeling the structure of disordered media consistent with a set of experimental observations, such as scattering data. The data are incorporated into a conventional semigrand canonical Monte Carlo simulation by introducing a generalized, polydisperse composition space. This approach improves upon previous reverse Monte Carlo procedures in that thermodynamic consistency is retained. By way of example, the structure of a Lennard-Jones fluid is derived solely from radial distribution data.

Journal Article↗