STATISTICAL MECHANICAL THEORY OF POLYMERS .3. EQUATION OF STATE FOR HARD-SPHERE MODEL OF A SINGLE RING POLYMER

被引：8

作者：

NAGHIZADEH, J

AILAWADI, NK

机构：

[1] MAX PLANCK GESELL, FRITZ HABER INST, 1 BERLIN, FED REP GER

[2] UNIV TEHRAN, FAC SCI, TEHERAN, IRAN

[3] FREIE UNIV BERLIN, INST THEORET PHYS, 1 BERLIN, FED REP GER

来源：

JOURNAL OF CHEMICAL PHYSICS | 1975年 / 63卷 / 02期

关键词：

D O I：

10.1063/1.431387

中图分类号：

O64 [物理化学（理论化学）、化学物理学];

学科分类号：

070304 ; 081704 ;

摘要：

引用

页码：657 / 662

页数：6

共 50 条

[21] Correction to: A simplified equation of state for polymer melts from perturbed Yukawa hard-sphere chain
S. M. Hosseini
M. M. Papari
J. Moghadasi
Polymer Bulletin, 2020, 77 : 3863 - 3864
[22] Integral equation theory of single-chain polymers: comparison with simulation data for hard-sphere and square-well chains
J Chem Phys, 6 (3235):
[23] A simplified thermodynamic perturbation theory-dimer equation of state for mixtures of hard-sphere chains
Sadus, RJ
MACROMOLECULES, 1996, 29 (22) : 7212 - 7216
[24] An Equation of State for the Hard-Sphere Chain Fluid Based on the Thermodynamic Perturbation Theory of Sequential Polymerization
M. S. Yeom
J. Chang
H. Kim
International Journal of Thermophysics, 2002, 23 : 135 - 143
[25] An equation of state for the hard-sphere chain fluid based on the thermodynamic perturbation theory of sequential polymerization
Yeom, MS
Chang, J
Kim, H
INTERNATIONAL JOURNAL OF THERMOPHYSICS, 2002, 23 (01) : 135 - 143
[26] A new equation of state for the hard-sphere chain fluids based on the thermodynamic perturbation theory and the multidensity integral equation
Yeom, MS
Chang, J
Kim, H
FLUID PHASE EQUILIBRIA, 2000, 173 (02) : 177 - 187
[27] Improving the simplified-perturbed-hard-chain theory equation of state using a new non-attracting hard-sphere equation
Nasrifar, K
Ayatollahi, S
Moshfeghian, M
CANADIAN JOURNAL OF CHEMICAL ENGINEERING, 2000, 78 (06): : 1111 - 1119
[28] OSCILLATION OF THE RADIAL-DISTRIBUTION FUNCTION AND SINGULARITY OF THE APPROXIMATE EQUATION OF STATE FOR THE HARD-SPHERE MODEL
GONCHAR, NS
RUDYK, AB
PHYSICS LETTERS A, 1990, 150 (5-7) : 246 - 252
[29] STATISTICAL MECHANICAL THEORY FOR NONUNIFORM FLUIDS - PROPERTIES OF HARD-SPHERE SYSTEM AND A PERTURBATION-THEORY FOR NONUNIFORM SIMPLE FLUIDS
SINGH, Y
ABRAHAM, FF
JOURNAL OF CHEMICAL PHYSICS, 1977, 67 (02): : 537 - 546
[30] Predicting the Surface Tension of Refrigerants from Density Gradient Theory and Perturbed Hard-sphere Equation of State
Sadeghi, M.
Hosseini, S. M.
Zarei, T.
PHYSICAL CHEMISTRY RESEARCH, 2021, 9 (04): : 661 - 671

← 1 2 3 4 5 →