Universality classes and critical phenomena in confined liquid systems
A.V. Chalyi, L.A. Bulavin, V.F. Chekhun, K.A. Chalyy, L.M. Chernenko,, A.M. Vasilev, E.V. Zaitseva, G.V. Khrapijchyk, A.V. Siverin, M.V. Kovalenko

TL;DR
This paper reviews the universal behavior of confined liquid systems near critical points, emphasizing the effects of geometry, boundary conditions, and spatial dispersion, and proposes a Kawasaki-like approach for smooth dimensional crossover.
Contribution
It introduces a Kawasaki-like approach to model the 3D to 2D crossover in critical phenomena of confined liquids, aligning theoretical predictions with experimental data.
Findings
Correct nonzero diffusion coefficient at critical point.
Good agreement between theory and computer simulations for size-dependent critical temperature.
Analysis of neutron scattering in aquatic membrane suspensions.
Abstract
It is well known that the similar universal behavior of infinite-size (bulk) systems of different nature requires the same basic conditions: space dimensionality; number components of order parameter; the type (short- or long-range) of the intermolecular interaction; symmetry of the fluctuation part of thermodynamical potential. Basic conditions of similar universal behavior of confined systems needs the same supplementary conditions such as the number of monolayers for a system confinement; low crossover dimensionality, i.e., geometric form of restricted volume; boundary conditions on limiting surfaces; physical properties under consideration. This review paper is aimed at studying all these conditions of similar universal behavior for diffusion processes in confined liquid systems. Special attention was paid to the effects of spatial dispersion and low crossover dimensionality. This…
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