Pair correlation function and freezing transitions in a two-dimensional system of model ultrasoft colloids

被引:5
作者
Mandal, Biplab Kumar [1 ]
Mishra, Pankaj [1 ]
机构
[1] IIT ISM, Dept Phys, Dhanbad 826004, Jharkhand, India
关键词
2D soft potential; density functional theory; integral equation theory; phase transition; SOFT PARTICLES; PHASE-DIAGRAM; 2; DIMENSIONS; FLUID; SUSPENSIONS; RHEOLOGY; BEHAVIOR; MATTER;
D O I
10.1080/00268976.2019.1706774
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
Density functional theory (DFT) of freezing has been used to investigate the freezing transitions in a system of colloidal particles confined to a two-dimensional plane. The particles interact via a model Hertzian type potential of varying softness. The pair-correlation functions (PCFs) needed as input structural information in DFT are calculated by solving hypernetted chain (HNC) integral equation theory. The PCFs thus obtained have been compared with those obtained through experiment and simulations and are found to be in good qualitative agreement. We found that the PCFs are sensitive to the softness of the potential: showing splitting of pair-correlation peak in the harder case and anomalous non-monotonic density dependence in the softer case. Using the common tangent construction method, we have also proposed the fluid-triangular solid phase diagrams in the temperature-density plane. We found that the phase diagram exhibit solid-fluid coexistence region whose thickness decreases with the increasing temperature as well as with increasing softness of the potential. In the temperature and density range of our calculation, DFT fails to produce any reentrance in the phase diagram. [GRAPHICS] .
引用
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页数:15
相关论文
共 57 条
[11]   How to quantify structural anomalies in fluids? [J].
Fomin, Yu. D. ;
Ryzhov, V. N. ;
Klumov, B. A. ;
Tsiok, E. N. .
JOURNAL OF CHEMICAL PHYSICS, 2014, 141 (03)
[12]   Breakdown of excess entropy scaling for systems with thermodynamic anomalies [J].
Fomin, Yu. D. ;
Ryzhov, V. N. ;
Gribova, N. V. .
PHYSICAL REVIEW E, 2010, 81 (06)
[13]   THEORY OF 2-DIMENSIONAL MELTING [J].
HALPERIN, BI ;
NELSON, DR .
PHYSICAL REVIEW LETTERS, 1978, 41 (02) :121-124
[14]   Hydrogel nanoparticles in drug delivery [J].
Hamidi, Mehrdad ;
Azadi, Amir ;
Rafiei, Pedram .
ADVANCED DRUG DELIVERY REVIEWS, 2008, 60 (15) :1638-1649
[15]  
Hansen J P., 1986, Theory of Simple Liquids, V2nd edn
[16]  
HUA L, 2013, STUDY FLUIDE SOLID T
[17]   Correctness of certain integral equation theories for core-softened fluids [J].
Hus, Matej ;
Zalar, Matja ;
Urbic, Tomaz .
JOURNAL OF CHEMICAL PHYSICS, 2013, 138 (22)
[18]   Anomalous structural evolution of soft particles: equibrium liquid state theory [J].
Jacquin, Hugo ;
Berthier, Ludovic .
SOFT MATTER, 2010, 6 (13) :2970-2974
[19]   Kosterlitz-Thouless physics: a review of key issues [J].
Kosterlitz, J. Michael .
REPORTS ON PROGRESS IN PHYSICS, 2016, 79 (02)
[20]   Structures and partial clustering in binary mixtures of colloidal particles interacting via repulsive power law potentials [J].
Kumar, Sanat ;
Mukherjee, Manjori ;
Mishra, Pankaj .
JOURNAL OF MOLECULAR LIQUIDS, 2014, 197 :84-92