On the thermodynamic properties of the generalized Gaussian core model

We present results of a systematic investigation of the properties of the generalized Gaussian core model of index n. The potential of this system interpolates via the index n between the potential of the Gaussian core model and the penetrable sphere system, thereby varying the steepness of the repu...

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Main Authors: B.M.Mladek, M.J.Fernaud, G.Kahl, M.Neumann
Format: Article
Language:English
Published: Institute for Condensed Matter Physics 2005-01-01
Series:Condensed Matter Physics
Subjects:
Online Access:http://dx.doi.org/10.5488/CMP.8.1.135
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spelling doaj-6f41050852d8422ba40f1649a5b042732020-11-24T23:04:43ZengInstitute for Condensed Matter PhysicsCondensed Matter Physics1607-324X2005-01-018113514810.5488/CMP.8.1.135On the thermodynamic properties of the generalized Gaussian core modelB.M.MladekM.J.FernaudG.KahlM.NeumannWe present results of a systematic investigation of the properties of the generalized Gaussian core model of index n. The potential of this system interpolates via the index n between the potential of the Gaussian core model and the penetrable sphere system, thereby varying the steepness of the repulsion. We have used both conventional and self-consistent liquid state theories to calculate the structural and thermodynamic properties of the system; reference data are provided by computer simulations. The results indicate that the concept of self-consistency becomes indispensable to guarantee excellent agreement with simulation data; in particular, structural consistency (in our approach taken into account via the zero separation theorem) is obviously a very important requirement. Simulation results for the dimensionless equation of state, β P / ρ, indicate that for an index-value of 4, a clustering transition, possibly into a structurally ordered phase might set in as the system is compressed.http://dx.doi.org/10.5488/CMP.8.1.135soft matterintegral equationscomputer simulationsclustering transitionGaussian core model
collection DOAJ
language English
format Article
sources DOAJ
author B.M.Mladek
M.J.Fernaud
G.Kahl
M.Neumann
spellingShingle B.M.Mladek
M.J.Fernaud
G.Kahl
M.Neumann
On the thermodynamic properties of the generalized Gaussian core model
Condensed Matter Physics
soft matter
integral equations
computer simulations
clustering transition
Gaussian core model
author_facet B.M.Mladek
M.J.Fernaud
G.Kahl
M.Neumann
author_sort B.M.Mladek
title On the thermodynamic properties of the generalized Gaussian core model
title_short On the thermodynamic properties of the generalized Gaussian core model
title_full On the thermodynamic properties of the generalized Gaussian core model
title_fullStr On the thermodynamic properties of the generalized Gaussian core model
title_full_unstemmed On the thermodynamic properties of the generalized Gaussian core model
title_sort on the thermodynamic properties of the generalized gaussian core model
publisher Institute for Condensed Matter Physics
series Condensed Matter Physics
issn 1607-324X
publishDate 2005-01-01
description We present results of a systematic investigation of the properties of the generalized Gaussian core model of index n. The potential of this system interpolates via the index n between the potential of the Gaussian core model and the penetrable sphere system, thereby varying the steepness of the repulsion. We have used both conventional and self-consistent liquid state theories to calculate the structural and thermodynamic properties of the system; reference data are provided by computer simulations. The results indicate that the concept of self-consistency becomes indispensable to guarantee excellent agreement with simulation data; in particular, structural consistency (in our approach taken into account via the zero separation theorem) is obviously a very important requirement. Simulation results for the dimensionless equation of state, β P / ρ, indicate that for an index-value of 4, a clustering transition, possibly into a structurally ordered phase might set in as the system is compressed.
topic soft matter
integral equations
computer simulations
clustering transition
Gaussian core model
url http://dx.doi.org/10.5488/CMP.8.1.135
work_keys_str_mv AT bmmladek onthethermodynamicpropertiesofthegeneralizedgaussiancoremodel
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AT gkahl onthethermodynamicpropertiesofthegeneralizedgaussiancoremodel
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