Critical end line topologies for ternary systems

A ternary critical end line (T-CEL) is a line of Ternary critical end points (T-CEPs). T-CELs provide key information on the phase behavior of ternary systems, i.e., they are boundaries for the ternary three-phase equilibrium. A ternary system may have several T-CELs. It is desirable to have availab...

Descripción completa

Guardado en:
Detalles Bibliográficos
Autores principales: Pisoni, G., Cismondi, M., Cardozo-Filho, L., Zabaloy, M.S.
Formato: JOUR
Materias:
Acceso en línea:http://hdl.handle.net/20.500.12110/paper_08968446_v89_n_p33_Pisoni
Aporte de:
id todo:paper_08968446_v89_n_p33_Pisoni
record_format dspace
spelling todo:paper_08968446_v89_n_p33_Pisoni2023-10-03T15:43:48Z Critical end line topologies for ternary systems Pisoni, G. Cismondi, M. Cardozo-Filho, L. Zabaloy, M.S. Critical end lines Equation of state Ternary systems Equations of state Phase equilibria Topology Asymmetric system Critical end lines Critical end points Equation of state Fluid-phase equilibrium Numerical continuation methods Robust computation Three-phase equilibria Ternary systems A ternary critical end line (T-CEL) is a line of Ternary critical end points (T-CEPs). T-CELs provide key information on the phase behavior of ternary systems, i.e., they are boundaries for the ternary three-phase equilibrium. A ternary system may have several T-CELs. It is desirable to have available a robust algorithm for computing complete ternary CELs, thus minimizing the need for user intervention. It is also important to reliably detect the key points where T-CELs originate or terminate. In this work, we propose to apply a numerical continuation method (NCM) for the fast and robust computation of T-CELs. We present calculated T-CELs for highly asymmetric systems showing the topologies that these lines define. We consider a model of the equation of state (EOS) type and use it over wide ranges of conditions. Such ranges are much wider than those previously considered in the literature. Our main conclusion is that models for the fluid phase equilibria of ternary systems may predict, for a given system, several T-CELs of varying types and topologies. Some of such topologies have been observed for the first time in this work. © 2014 Elsevier B.V. All rights reserved. JOUR info:eu-repo/semantics/openAccess http://creativecommons.org/licenses/by/2.5/ar http://hdl.handle.net/20.500.12110/paper_08968446_v89_n_p33_Pisoni
institution Universidad de Buenos Aires
institution_str I-28
repository_str R-134
collection Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA)
topic Critical end lines
Equation of state
Ternary systems
Equations of state
Phase equilibria
Topology
Asymmetric system
Critical end lines
Critical end points
Equation of state
Fluid-phase equilibrium
Numerical continuation methods
Robust computation
Three-phase equilibria
Ternary systems
spellingShingle Critical end lines
Equation of state
Ternary systems
Equations of state
Phase equilibria
Topology
Asymmetric system
Critical end lines
Critical end points
Equation of state
Fluid-phase equilibrium
Numerical continuation methods
Robust computation
Three-phase equilibria
Ternary systems
Pisoni, G.
Cismondi, M.
Cardozo-Filho, L.
Zabaloy, M.S.
Critical end line topologies for ternary systems
topic_facet Critical end lines
Equation of state
Ternary systems
Equations of state
Phase equilibria
Topology
Asymmetric system
Critical end lines
Critical end points
Equation of state
Fluid-phase equilibrium
Numerical continuation methods
Robust computation
Three-phase equilibria
Ternary systems
description A ternary critical end line (T-CEL) is a line of Ternary critical end points (T-CEPs). T-CELs provide key information on the phase behavior of ternary systems, i.e., they are boundaries for the ternary three-phase equilibrium. A ternary system may have several T-CELs. It is desirable to have available a robust algorithm for computing complete ternary CELs, thus minimizing the need for user intervention. It is also important to reliably detect the key points where T-CELs originate or terminate. In this work, we propose to apply a numerical continuation method (NCM) for the fast and robust computation of T-CELs. We present calculated T-CELs for highly asymmetric systems showing the topologies that these lines define. We consider a model of the equation of state (EOS) type and use it over wide ranges of conditions. Such ranges are much wider than those previously considered in the literature. Our main conclusion is that models for the fluid phase equilibria of ternary systems may predict, for a given system, several T-CELs of varying types and topologies. Some of such topologies have been observed for the first time in this work. © 2014 Elsevier B.V. All rights reserved.
format JOUR
author Pisoni, G.
Cismondi, M.
Cardozo-Filho, L.
Zabaloy, M.S.
author_facet Pisoni, G.
Cismondi, M.
Cardozo-Filho, L.
Zabaloy, M.S.
author_sort Pisoni, G.
title Critical end line topologies for ternary systems
title_short Critical end line topologies for ternary systems
title_full Critical end line topologies for ternary systems
title_fullStr Critical end line topologies for ternary systems
title_full_unstemmed Critical end line topologies for ternary systems
title_sort critical end line topologies for ternary systems
url http://hdl.handle.net/20.500.12110/paper_08968446_v89_n_p33_Pisoni
work_keys_str_mv AT pisonig criticalendlinetopologiesforternarysystems
AT cismondim criticalendlinetopologiesforternarysystems
AT cardozofilhol criticalendlinetopologiesforternarysystems
AT zabaloyms criticalendlinetopologiesforternarysystems
_version_ 1807320329484238848