Critical Casimir force in the presence of random local adsorption preference
Francesco Parisen Toldin

TL;DR
This study investigates how quenched random surface disorder influences the critical Casimir force in a film, revealing a tunable crossover from attraction to repulsion, with potential experimental implications.
Contribution
The paper introduces a Monte Carlo simulation approach to analyze the critical Casimir force with random surface preferences, demonstrating a disorder-induced force crossover.
Findings
Disorder parameter p controls force sign
At p=1/2, effective Dirichlet boundary conditions are realized
Force can be tuned between attractive and repulsive
Abstract
We study the critical Casimir force for a film geometry in the Ising universality class. We employ a homogeneous adsorption preference on one of the confining surfaces, while the opposing surface exhibits quenched random disorder, leading to a random local adsorption preference. Disorder is characterized by a parameter p, which measures, on average, the portion of the surface that prefers one component, so that p=0, 1 correspond to homogeneous adsorption preference. By means of Monte Carlo simulations of an improved Hamiltonian and finite-size scaling analysis, we determine the critical Casimir force. We show that by tuning the disorder parameter p, the system exhibits a crossover between an attractive and a repulsive force. At p=1/2, disorder allows to effectively realize Dirichlet boundary conditions, which are generically not accessible in classical fluids. Our results are relevant…
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