Malek O. Khan
University of Melbourne
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Featured researches published by Malek O. Khan.
Journal of Chemical Physics | 2005
Malek O. Khan; Simon N. Petris; Derek Y. C. Chan
The force between two parallel charged flat surfaces, with discrete surface charges, has been calculated with Monte Carlo simulations for different values of the electrostatic coupling. For low electrostatic coupling (small counterion valence, small surface charge, high dielectric constant, and high temperature) the total force is dominated by the entropic contribution and can be described by mean field theory, independent of the character of the surface charges. For moderate electrostatic coupling, counterion correlation effects lead to a smaller repulsion than predicted by mean field theory. This correlation effect is strengthened by discrete surface charges and the repulsive force is further reduced. For large electrostatic coupling the total force for smeared out surface charges is known to be attractive due to counterion correlations. If discrete surface charges are considered the attractive force is weakened and can even be turned into a repulsive force. This is due to the counterions being strongly correlated to the discrete surface charges forming effective, oppositely directed, dipoles on the two walls.
Langmuir | 2010
John M. A. Grime; Malek O. Khan; Klemen Bohinc
The interaction between two charged surfaces, with discrete or uniform charge distributions, embedded in a solution of rodlike counterions has been studied. Monte Carlo simulations and density functional theory have been applied to study the concentration profiles of counterions and the force between the charged surfaces. We show that for low surface charge densities the repulsive force between like-charged surfaces is observed regardless of the rod length. Where high surface charge densities are present, attractive forces at surface separations related to the rod length are observed.
Journal of Computational Chemistry | 2005
Malek O. Khan; Gareth Kennedy; Derek Y. C. Chan
We present a method of parallelizing flat histogram Monte Carlo simulations, which give the free energy of a molecular system as an output. In the serial version, a constant probability distribution, as a function of any system parameter, is calculated by updating an external potential that is added to the system Hamiltonian. This external potential is related to the free energy. In the parallel implementation, the simulation is distributed on to different processors. With regular intervals the modifying potential is summed over all processors and distributed back to every processor, thus spreading the information of which parts of parameter space have been explored. This implementation is shown to decrease the execution time linearly with added number of processors.
Journal of Physical Chemistry B | 2010
John M. A. Grime; Malek O. Khan
Behaviors of a model interfacial system featuring the clustering of discrete, mobile wall charges and a counterion solution are investigated. The results demonstrate that even very small localized charge clusters produce significant effects for the osmotic pressure, effects that are not adequately represented in common colloidal models. We observe a pronounced decrease in osmotic pressure where a certain level of clustering is attained, with potentially significant implications for theories of colloidal stability and biochemical processes at microscopic length scales. The stable level of wall charge clustering, and thus the osmotic pressure, is found to be variable in the addition of an attractive potential, as measured via the excess free energy of clustering.
Journal of the American Chemical Society | 1999
Sergey M. Mel'nikov; Malek O. Khan; Björn Lindman; Bo Jönsson
Macromolecules | 1999
Malek O. Khan; Sergey M. Mel'nikov; Bo Jönsson
Macromolecules | 2001
Malek O. Khan; Torbjörn Åkesson; Bo Jönsson
Langmuir | 2002
Andrei Broukhno; Malek O. Khan; Torbjörn Åkesson; Bo Jönsson
Macromolecules | 2005
Malek O. Khan; Derek Y. C. Chan
Journal of Physical Chemistry B | 2003
Malek O. Khan; Derek Y. C. Chan