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Auteurs principaux: Chapman, Joseph, Gidziunas, Justas, Tomasello, Bruno, Carr, Sam
Format: Preprint
Publié: 2026
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Accès en ligne:https://arxiv.org/abs/2604.11606
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author Chapman, Joseph
Gidziunas, Justas
Tomasello, Bruno
Carr, Sam
author_facet Chapman, Joseph
Gidziunas, Justas
Tomasello, Bruno
Carr, Sam
contents There has been much recent interest devoted to a class of frustrated one-dimensional statistical mechanics lattice models which exhibit sharp thermodynamics. In this work, we study an extension of one of these models to two dimensions; the Ising model on a decorated bilayer lattice. We show that the pseudo-transitions of the one-dimensional models become a real first order phase transition in this two-dimensional analogue. Moreover, the pseudo-transition is found to still exist above a bi-critical point. This can be characterised as a Widom line, which allows a re-interpretation of the physics in the previously studied one-dimensional models.
format Preprint
id arxiv_https___arxiv_org_abs_2604_11606
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle The Widom line in the Ising model on a decorated bilayer lattice
Chapman, Joseph
Gidziunas, Justas
Tomasello, Bruno
Carr, Sam
Statistical Mechanics
There has been much recent interest devoted to a class of frustrated one-dimensional statistical mechanics lattice models which exhibit sharp thermodynamics. In this work, we study an extension of one of these models to two dimensions; the Ising model on a decorated bilayer lattice. We show that the pseudo-transitions of the one-dimensional models become a real first order phase transition in this two-dimensional analogue. Moreover, the pseudo-transition is found to still exist above a bi-critical point. This can be characterised as a Widom line, which allows a re-interpretation of the physics in the previously studied one-dimensional models.
title The Widom line in the Ising model on a decorated bilayer lattice
topic Statistical Mechanics
url https://arxiv.org/abs/2604.11606