Fundamental-measure theory: Difference between revisions
		
		
		
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<ref>[http://dx.doi.org/10.1103/PhysRevLett.63.980 Yaakov Rosenfeld "Free-energy model for the inhomogeneous hard-sphere fluid mixture and density-functional theory of freezing", Physical Review Letters '''63''' 980-983 (1989)]</ref>  | <ref>[http://dx.doi.org/10.1103/PhysRevLett.63.980 Yaakov Rosenfeld "Free-energy model for the inhomogeneous hard-sphere fluid mixture and density-functional theory of freezing", Physical Review Letters '''63''' 980-983 (1989)]</ref>  | ||
==Modified fundamental measure theory-White Bear I==  | ==Modified fundamental measure theory-White Bear I==  | ||
Modified fundamental measure theory-White Bear I <ref>[http://dx.doi.org/10.1088/0953-8984/14/46/313 R. Roth, R. Evans, A. Lang, and G. Kahl "Fundamental measure theory for hard-sphere mixtures revisited: the White Bear version", Journal of Physics: Condensed Matter '''14''' pp. 12063 (2002)] ( http://whitebear-bristol.co.uk/ )</ref> <ref>[http://dx.doi.org/10.1063/1.1520530   | Modified fundamental measure theory-White Bear I <ref>[http://dx.doi.org/10.1088/0953-8984/14/46/313 R. Roth, R. Evans, A. Lang, and G. Kahl "Fundamental measure theory for hard-sphere mixtures revisited: the White Bear version", Journal of Physics: Condensed Matter '''14''' pp. 12063 (2002)] ( http://whitebear-bristol.co.uk/ )</ref>  | ||
<ref>[http://dx.doi.org/10.1063/1.1520530 Yang-Xin Yu and Jianzhong Wu "Structures of hard-sphere fluids from a modified fundamental measure theory", Journal of Chemical Physics '''117'''  pp. 10156-10164 (2002)]</ref>  | |||
<ref>[http://dx.doi.org/10.1063/1.1763142 Yang-Xin Yu, Jianzhong Wu, Yu-Xuan Xin and Guang-Hua Gao "Structures and correlation functions of multicomponent and polydisperse hard-sphere mixtures from a density functional theory", Journal of Chemical Physics '''121''' pp. 1535-1541 (2004)]</ref> uses the [[Equations of state for hard sphere mixtures#Mansoori, Carnahan, Starling, and Leland| Mansoori, Carnahan, Starling, and Leland]] equation of state for [[multicomponent and polydisperse hard-sphere mixtures]].  | |||
==White Bear II==  | ==White Bear II==  | ||
Latest revision as of 15:45, 10 September 2015
Fundamental-measure theory
Rosenfeld[edit]
Modified fundamental measure theory-White Bear I[edit]
Modified fundamental measure theory-White Bear I [2] [3] [4] uses the Mansoori, Carnahan, Starling, and Leland equation of state for multicomponent and polydisperse hard-sphere mixtures.
White Bear II[edit]
White Bear II [5].
References[edit]
- ↑ Yaakov Rosenfeld "Free-energy model for the inhomogeneous hard-sphere fluid mixture and density-functional theory of freezing", Physical Review Letters 63 980-983 (1989)
 - ↑ R. Roth, R. Evans, A. Lang, and G. Kahl "Fundamental measure theory for hard-sphere mixtures revisited: the White Bear version", Journal of Physics: Condensed Matter 14 pp. 12063 (2002) ( http://whitebear-bristol.co.uk/ )
 - ↑ Yang-Xin Yu and Jianzhong Wu "Structures of hard-sphere fluids from a modified fundamental measure theory", Journal of Chemical Physics 117 pp. 10156-10164 (2002)
 - ↑ Yang-Xin Yu, Jianzhong Wu, Yu-Xuan Xin and Guang-Hua Gao "Structures and correlation functions of multicomponent and polydisperse hard-sphere mixtures from a density functional theory", Journal of Chemical Physics 121 pp. 1535-1541 (2004)
 - ↑ Hendrik Hansen-Goos and Roland Roth "Density functional theory for hard-sphere mixtures: the White Bear version mark II", Journal of Physics: Condensed Matter 18 pp. 8413-8426 (2006)
 
- Related reading
 
- E. Kierlik and M. L. Rosinberg "Free-energy density functional for the inhomogeneous hard-sphere fluid: Application to interfacial adsorption", Physical Review A 42 pp. 3382 - 3387 (1990)
 - P. Tarazona, J.A. Cuesta and Y. Martínez-Ratón "Density Functional Theories of Hard Particle Systems", in "Theory and Simulation of Hard-Sphere Fluids and Related Systems", Lecture Notes in Physics 753/2008 pp. 247-341 Springer (2008)
 - Roland Roth "Fundamental measure theory for hard-sphere mixtures: a review", Journal of Physics: Condensed Matter 22 063102 (2010)
 - R. Evans "Density Functional Theory for Inhomogeneous Fluids I: Simple FLuids in Equlibrium", Lecture notes at 3rd Warsaw School of Statistical Physics, Kazimierz Dolny, June 2009 pp. 43-85 Warsaw University Press (2010)