2003
DOI: 10.1063/1.1574800
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Electrostatic interactions in dissipative particle dynamics—simulation of polyelectrolytes and anionic surfactants

Abstract: Electrostatic interactions have been incorporated in dissipative particle dynamics (DPD) simulation. The electrostatic field is solved locally on a grid. Within this formalism, local inhomogeneities in the electrostatic permittivity can be treated without any problem. Key issues like the screening of the potential near a charged surface and the Stillinger–Lovett moment conditions are satisfied. This implies that the method captures the essential features of electrostatic interaction. For the direct simulation … Show more

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Cited by 378 publications
(404 citation statements)
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“…Thus, different ways to implement electrostatics in DPD can be found in the literature. Direct resolution of the electrostatic field on a grid was proposed by Groot [79] and gave results on the interactions between charged polyelectrolytes and surfactants. Ewald method is an other way of calculation shown by Gonzalez et al [80], also used by Ibergay et al [81,82] for polyelectrolytes.…”
Section: Structure Of Surfactantsmentioning
confidence: 99%
“…Thus, different ways to implement electrostatics in DPD can be found in the literature. Direct resolution of the electrostatic field on a grid was proposed by Groot [79] and gave results on the interactions between charged polyelectrolytes and surfactants. Ewald method is an other way of calculation shown by Gonzalez et al [80], also used by Ibergay et al [81,82] for polyelectrolytes.…”
Section: Structure Of Surfactantsmentioning
confidence: 99%
“…Groot proposed a method based on the local lattice grid to calculate the electrostatic force [101]. Based on this method, many studies have investigated the interac tion between the charged dendrimer and the membranes of different structures, such as the vesicle membrane [102,103].…”
Section: Mathematical and Numerical Modeling Approaches For Nm-biomembrmentioning
confidence: 99%
“…Fluctuation-dissipation theory [2] then provides a relationship between the magnitude of the random and dissipative weight function magnitudes (w D (r) = [w R (r)] 2 ) and a relationship between σ, γ and T: σ 2 = 2γk B T. The claimed success and popularity of DPD lies in the use of a large time step -typically an order of magnitude greater than those used in MD -a consequence of the short ranged and soft nature of the conservative force law. Groot and other workers have also extended DPD to take electrostatic interactions into account [4,5]. DPD has been employed in a wide variety of cases including polymers [6 7], liquid crystals [8], biomolecules [9] and even cement [10].…”
Section: Introductionmentioning
confidence: 99%