Integral equations: Difference between revisions
		
		
		
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*[[Ornstein-Zernike   | *[[Bridge function]]  | ||
*[[Cavity correlation function]]  | |||
*[[Chandler-Silbey-Ladanyi Equations]] (CSL)  | |||
*[[Closure relations]]  | |||
*[[Cluster diagrams]]  | |||
*[[Cluster integrals]]  | |||
*[[Computational implementation of integral equations | Computational implementation]]  | |||
*[[Direct correlation function]]  | |||
*[[Fully anisotropic rigid molecules]]  | |||
*[[Indirect correlation function]]  | |||
*[[Integral equations for mixtures]]  | |||
*[[List of closures for integral equations]]  | |||
*[[Molecular Ornstein-Zernike]] (MOZ)   | |||
*[[Ornstein-Zernike relation from the grand canonical distribution function]]  | *[[Ornstein-Zernike relation from the grand canonical distribution function]]  | ||
*[[  | *[[Ornstein-Zernike relation]] (OZ)  | ||
*[[  | *[[Porous media]]  | ||
*[[  | *[[Reference interaction-site model]] (RISM)  | ||
*[[Replica Ornstein-Zernike relation]] (ROZ)  | |||
*[[Self-consistent Ornstein-Zernike approximation]] (SCOZA)  | |||
*[[Thermal potential]]  | |||
*[[Thermodynamic consistency]]  | *[[Thermodynamic consistency]]  | ||
*[[  | *[[Total correlation function]]  | ||
*[[  | ==Reviews==  | ||
*[http://dx.doi.org/10.1039/9781847556929-00001 R. O. Watts "Integral equation approximations in the theory of fluids" in Statistical Mechanics Volume 1, The Chemical Society (1973)]  | |||
*[http://dx.doi.org/10.1016/0370-1573(96)00011-7  C. Caccamo "Integral equation theory description of phase equilibria in classical fluids", Physics Reports  '''274''' pp. 1-105 (1996)]  | |||
[[category:  integral equations]]  | |||
Latest revision as of 20:28, 28 July 2021
- Bridge function
 - Cavity correlation function
 - Chandler-Silbey-Ladanyi Equations (CSL)
 - Closure relations
 - Cluster diagrams
 - Cluster integrals
 - Computational implementation
 - Direct correlation function
 - Fully anisotropic rigid molecules
 - Indirect correlation function
 - Integral equations for mixtures
 - List of closures for integral equations
 - Molecular Ornstein-Zernike (MOZ)
 - Ornstein-Zernike relation from the grand canonical distribution function
 - Ornstein-Zernike relation (OZ)
 - Porous media
 - Reference interaction-site model (RISM)
 - Replica Ornstein-Zernike relation (ROZ)
 - Self-consistent Ornstein-Zernike approximation (SCOZA)
 - Thermal potential
 - Thermodynamic consistency
 - Total correlation function