Robust solutions of the Yvon-Born-Green equation at very high densities.
Author:
Affiliation:
1. a Department of Mathematical and Computer Sciences , University of Tulsa , Tulsa , Oklahoma , 74104-3189 , U.S.A.
2. b Department of Chemical Engineering , University of Tulsa , Tulsa , Oklahoma , 74104-3189 , U.S.A.
Publisher
Informa UK Limited
Subject
Physical and Theoretical Chemistry,Condensed Matter Physics,Molecular Biology,Biophysics
Link
https://www.tandfonline.com/doi/pdf/10.1080/00268979100100711
Reference7 articles.
1. Radial Distribution Functions and the Equation of State of a Fluid Composed of Rigid Spherical Molecules
2. Radial Distribution Functions and the Equation of State of Fluids Composed of Molecules Interacting According to the Lennard‐Jones Potential
3. Solutions of the Yvon–Born–Green equation for the square‐well fluid at very high densities
4. Solutions of the Yvon–Born–Green and Kirkwood equations for hard spheres at very high densities
5. Solutions of the Yvon-Born-Green equation for hard discs at very high densities
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1. Asymptotic decay of liquid structure: oscillatory liquid-vapour density profiles and the Fisher-Widom line;Molecular Physics;1993-11
2. Liquid‐state integral equations at high density: On the mathematical origin of infinite‐range oscillatory solutions;The Journal of Chemical Physics;1992-11
3. On the interpretation of radial distribution functions determined from integral equations;The Journal of Chemical Physics;1991-12
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