Literature DB >> 17025595

Thermodynamics and dynamics of the two-scale spherically symmetric Jagla ramp model of anomalous liquids.

Limei Xu1, Sergey V Buldyrev, C Austen Angell, H Eugene Stanley.   

Abstract

Using molecular dynamics simulations, we study the Jagla model of a liquid which consists of particles interacting via a spherically symmetric two-scale potential with both repulsive and attractive ramps. This potential displays anomalies similar to those found in liquid water, namely expansion upon cooling and an increase of diffusivity upon compression, as well as a liquid-liquid (LL) phase transition in the region of the phase diagram accessible to simulations. The LL coexistence line, unlike in tetrahedrally coordinated liquids, has a positive slope, because of the Clapeyron relation, corresponding to the fact that the high density phase (HDL) is more ordered than low density phase (LDL). When we cool the system at constant pressure above the critical pressure, the thermodynamic properties rapidly change from those of LDL-like to those of HDL-like upon crossing the Widom line. The temperature dependence of the diffusivity also changes rapidly in the vicinity of the Widom line, namely the slope of the Arrhenius plot sharply increases upon entering the HDL domain. The properties of the glass transition are different in the two phases, suggesting that the less ordered phase is fragile, while the more ordered phase is strong, which is consistent with the behavior of tetrahedrally coordinated liquids such as water silica, silicon, and BeF2.

Entities:  

Year:  2006        PMID: 17025595     DOI: 10.1103/PhysRevE.74.031108

Source DB:  PubMed          Journal:  Phys Rev E Stat Nonlin Soft Matter Phys        ISSN: 1539-3755


  13 in total

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2.  Hierarchies of networked phases induced by multiple liquid-liquid critical points.

Authors:  Chia Wei Hsu; Julio Largo; Francesco Sciortino; Francis W Starr
Journal:  Proc Natl Acad Sci U S A       Date:  2008-09-08       Impact factor: 11.205

3.  Effect of hydrophobic environments on the hypothesized liquid-liquid critical point of water.

Authors:  Elena G Strekalova; Dario Corradini; Marco G Mazza; Sergey V Buldyrev; Paola Gallo; Giancarlo Franzese; H Eugene Stanley
Journal:  J Biol Phys       Date:  2011-11-11       Impact factor: 1.365

4.  The hydrophobic effect in a simple isotropic water-like model: Monte Carlo study.

Authors:  Matej Huš; Tomaz Urbic
Journal:  J Chem Phys       Date:  2014-04-14       Impact factor: 3.488

5.  Mixtures of two self- and mutually-associating liquids: Phase behavior, second virial coefficients, and entropy-enthalpy compensation in the free energy of mixing.

Authors:  Jacek Dudowicz; Jack F Douglas; Karl F Freed
Journal:  J Chem Phys       Date:  2017-08-14       Impact factor: 3.488

6.  Water Is a Cagey Liquid.

Authors:  Tomaz Urbic; Ken A Dill
Journal:  J Am Chem Soc       Date:  2018-12-03       Impact factor: 15.419

7.  Core-softened fluids as a model for water and the hydrophobic effect.

Authors:  Matej Huš; Tomaz Urbic
Journal:  J Chem Phys       Date:  2013-09-21       Impact factor: 3.488

8.  Water-like solvation thermodynamics in a spherically symmetric solvent model with two characteristic lengths.

Authors:  Sergey V Buldyrev; Pradeep Kumar; Pablo G Debenedetti; Peter J Rossky; H Eugene Stanley
Journal:  Proc Natl Acad Sci U S A       Date:  2007-12-11       Impact factor: 11.205

9.  Water: A Tale of Two Liquids.

Authors:  Paola Gallo; Katrin Amann-Winkel; Charles Austen Angell; Mikhail Alexeevich Anisimov; Frédéric Caupin; Charusita Chakravarty; Erik Lascaris; Thomas Loerting; Athanassios Zois Panagiotopoulos; John Russo; Jonas Alexander Sellberg; Harry Eugene Stanley; Hajime Tanaka; Carlos Vega; Limei Xu; Lars Gunnar Moody Pettersson
Journal:  Chem Rev       Date:  2016-07-05       Impact factor: 60.622

10.  Liquid-liquid phase transition and glass transition in a monoatomic model system.

Authors:  Limei Xu; Sergey V Buldyrev; Nicolas Giovambattista; H Eugene Stanley
Journal:  Int J Mol Sci       Date:  2010-12-16       Impact factor: 5.923

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