1998Molecular PhysicsRequires access

Critical exponents in the Lin—Taylor model of asymmetrical associating binary mixtures

José Enríque, I. Rodríguez Ponce, Luis F. Rull, Umberto Marini Bettolo Marconi

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Abstract

The critical behaviour of an associating fluid mixture, the so called Lin—Taylor model, has been studied, with focus on the critical exponents which characterize different points on the critical manifold. In general the critical behaviour of the mixture is found to be Ising-like, but there are some special situations: when two ordinary critical points merge into a double critical point or three critical points coalesce at a critical inflection point. A check has been made on the validity of the relations between critical exponents and predictions from the scaling laws.

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What this paper is about

The critical behaviour of an associating fluid mixture, the so called Lin—Taylor model, has been studied, with focus on the critical exponents which characterize different points on the critical manifold. In general the critical behaviour of the mixture is found to be Ising-like, but there are some special situations: when two ordinary critical points merge into a double critical point or three critical points coalesce at a critical inflection point. A check has been made on the validity of the relations between critical exponents and predictions from the scaling laws.

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Available abstract

The critical behaviour of an associating fluid mixture, the so called Lin—Taylor model, has been studied, with focus on the critical exponents which characterize different points on the critical manifold. In general the critical behaviour of the mixture is found to be Ising-like, but there are some special situations: when two ordinary critical points merge into a double critical point or three critical points coalesce at a critical inflection point. A check has been made on the validity of the relations between critical exponents and predictions from the scaling laws.

Key concepts: Critical point (mathematics), Inflection point, Critical exponent, Critical phenomena, Ising model, Statistical physics, Scaling, Critical dimension

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