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dc.contributor.authorSuwan, Iyad $AAUP$Palestinian-
dc.contributor.authorH. Al-Shraydeh, Hayel $AAUP$Palestinian-
dc.contributor.authorAbu-Labdeh, Abdel-Rahman$AAUP$Palestinian-
dc.identifier.citationVolume 4, Issue 1en_US
dc.description.abstractIn this paper, periodic systems of N point particles with Lennard-Jones potential are simulated in three dimensional space using Monte Carlo technique. The maximum allowed displacement used in Monte Carlo simulation of any N-particle system controls the convergence of the calculated potential energy to its physical situation. The optimum maximum allowed displacement associated with 50% acceptance rate is found. Since Lennard-Jones potential is a short range one, it is considered to be zero beyond some cut-off radius. The optimum dimensionless cut-off radius in the Lennard-Jones case is 2.5, which is used in simulations. An explicit mathematical formula for the optimum maximum allowed displacement as a function of both temperature and density is obtained. This formula is predicted by fitting the Monte Carlo results using the fitting tools in Matlaben_US
dc.publisherJournal of the Arab American Universityen_US
dc.subjectN-particle systemen_US
dc.subjectLennard-Jones Potentialen_US
dc.subjectMonte Carlo Simulationen_US
dc.subjectMaximum Allowed Displacementen_US
dc.titleThe Optimum Maximum Allowed Displacement in Monte Carlo Simulation of Lennard-Jones Potential Point Particlesen_US
Appears in Collections:AAUP-Journal

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