Equilibrium Phase Behavior of the Square-Well Linear Microphase-Forming Model
نویسندگان
چکیده
منابع مشابه
Equilibrium Phase Behavior of a Continuous-Space Microphase Former.
Periodic microphases universally emerge in systems for which short-range interparticle attraction is frustrated by long-range repulsion. The morphological richness of these phases makes them desirable material targets, but our relatively coarse understanding of even simple models hinders controlling their assembly. We report here the solution of the equilibrium phase behavior of a microscopic m...
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Various Monte Carlo techniques are used to determine the complete phase diagrams of the square-well model for the attractive ranges lambda = 1.15 and lambda = 1.25. The results for the latter case are in agreement with earlier Monte Carlo simulations for the fluid-fluid coexistence curve and yield new results for the liquidus-solidus lines. Our results for lambda = 1.15 are new. We find that th...
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A Born–Green–Yvon integral equation approach is used to study the structure and phase behavior of a fluid of fused square-well-sphere dimers. We compute site–site distribution functions for dimers with bond lengths of L50.6s , 0.8s, and 1.0s ~where s is the hard-sphere diameter! and square-well diameters ranging from l51.25s to 2.0s over a wide range of temperature and density, and make compari...
متن کاملEquilibrium Phase Behavior and Self-assemble Dynamics of a Continuous-Space Microphase Former
Equilibrium Phase Behavior and Self-assemble Dynamics of a Continuous-Space Microphase Former
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Coexistence curves of square-well fluids with variable interaction width and of the restricted primitive model for ionic solutions have been investigated by means of grand canonical Monte Carlo simulations aided by histogram reweighting and multicanonical sampling techniques. It is demonstrated that this approach results in efficient data collection. The shape of the coexistence curve of the sq...
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ژورنال
عنوان ژورنال: The Journal of Physical Chemistry B
سال: 2016
ISSN: 1520-6106,1520-5207
DOI: 10.1021/acs.jpcb.6b02167