23 results on '"Tang, Yiping"'
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2. Three-dimensional liquid flattened Luneburg lens with ultra-wide viewing angle and frequency band
3. A new method of semigrand canonical ensemble to calculate first-order phase transitions for binary mixtures
4. A new grand canonical ensemble method to calculate first-order phase transitions
5. A perturbative density functional theory for square-well fluids
6. Erratum: “Direct correlation function for the square-well potential” [J. Chem. Phys. 127, 164504 (2007)]
7. Theoretical study of Sutherland fluids with long-range, short-range, and highly short-range potential parameters
8. Direct correlation function for the square-well potential
9. Erratum: “First-order mean-spherical approximation for interfacial phenomena: A unified method from bulk-phase equilibria study” [J. Chem. Phys. 123, 204704 (2005)]
10. Prediction of phase behavior of nanoconfined Lennard-Jones fluids with density functional theory based on the first-order mean spherical approximation
11. First-order mean-spherical approximation for interfacial phenomena: A unified method from bulk-phase equilibria study
12. First-order mean spherical approximation for attractive, repulsive, and multi-Yukawa potentials
13. First-order mean spherical approximation for inhomogeneous fluids
14. An improved renormalization group theory for real fluids
15. A density-functional theory for bulk and inhomogeneous Lennard-Jones fluids from the energy route
16. On the first-order mean spherical approximation
17. Role of the Barker–Henderson diameter in thermodynamics
18. Outside and inside the critical region of the Lennard-Jones fluid
19. Direct calculation of radial distribution function for hard‐sphere chains
20. Improved expressions for the radial distribution function of hard spheres
21. An analytical analysis of the square‐well fluid behaviors
22. First-order radial distribution functions based on the mean spherical approximation for square-well, Lennard-Jones, and Kihara fluids
23. A new solution of the Ornstein–Zernike equation from the perturbation theory
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