2015
DOI: 10.1039/c5ra16151g
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A new and accurate expression for the radial distribution function of confined Lennard-Jones fluid in carbon nanotubes

Abstract: A new and accurate expression for the RDF of confined LJ fluid into carbon nanotubes has been obtained.

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Cited by 6 publications
(3 citation statements)
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“…Using the same force cutoff distance as in the simulation, the RDF is computed. Two atomic layers can be distinguished inside the nanopore from the two peaks in the radial distribution function plot [ 46 ]. The first and second distinctive peaks occur around 4.25 Å and 7.75 Å, respectively, for circular pores.…”
Section: Resultsmentioning
confidence: 99%
“…Using the same force cutoff distance as in the simulation, the RDF is computed. Two atomic layers can be distinguished inside the nanopore from the two peaks in the radial distribution function plot [ 46 ]. The first and second distinctive peaks occur around 4.25 Å and 7.75 Å, respectively, for circular pores.…”
Section: Resultsmentioning
confidence: 99%
“…It should be noted that, as the local environment of the RM components is anisotropic, RDFs converge to zero and not unity at long distances . This is commonly encountered in systems in confinement or at interfaces. Typically, corrections are applied to normalize the density; however, as the RDF peak and minima positions are not affected, such a correction was not applied.…”
Section: Resultsmentioning
confidence: 99%
“…Atomistic structural correlations in condensed-phase systems are often determined by complex multibody interactions that give rise to rich collective behaviors at the macroscale. As such, predicting how a system’s microscopic structure leads to its macroscopic properties is one of the primary challenges in equilibrium statistical mechanics. Solving this problem is paramount in multiple fields and disciplines, as knowledge of the mapping between the microscale and macroscale can lead to enhanced system designs and to the implementation of new system functionalities. Because of its importance, theoretical determination of structural correlation functions has been an ongoing research focus for nearly a century. , There are three primary approaches for predicting structural correlations: (a) applying integral equation methods, (b) fitting data to empirically motivated functional forms, and (c) estimating the correlation functions directly in molecular simulations. Integral equation methods often give accurate predictions for the properties of fluids. Currently, however, there is not a significantly robust theoretical framework for these methods that is void of both numerical complexity and the need for ad hoc manipulation for applications to complex molecular systems .…”
mentioning
confidence: 99%