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• W4283383564 abstract "Colloidal patchy particles with divalent attractive interaction can self-assemble into linear polymer chains. Their equilibrium properties in 2D and 3D are well described by Wertheim's thermodynamic perturbation theory which predicts a well-defined exponentially decaying equilibrium chain length distribution. In experimental realizations, due to gravity, particles sediment to the bottom of the suspension forming a monolayer of particles with a gravitational height smaller than the particle diameter. In accordance with experiments, an anomalously high monomer concentration is observed in simulations which is not well understood. To account for this observation, we interpret the polymerization as taking place in a highly confined quasi-2D plane and extend the Wertheim thermodynamic perturbation theory by defining addition reactions constants as functions of the chain length. We derive the theory, test it on simple square well potentials, and apply it to the experimental case of synthetic colloidal patchy particles immersed in a binary liquid mixture that are described by an accurate effective critical Casimir patchy particle potential. The important interaction parameters entering the theory are explicitly computed using the integral method in combination with Monte Carlo sampling. Without any adjustable parameter, the predictions of the chain length distribution are in excellent agreement with explicit simulations of self-assembling particles. We discuss generality of the approach, and its application range." @default.
• W4283383564 created "2022-06-25" @default.
• W4283383564 creator A5060548857 @default.
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• W4283383564 date "2022-09-06" @default.
• W4283383564 modified "2023-09-30" @default.
• W4283383564 title "Extended Wertheim theory predicts the anomalous chain length distributions of divalent patchy particles under extreme confinement" @default.
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• W4283383564 doi "https://doi.org/10.1063/5.0098882" @default.
• W4283383564 hasPubMedId "https://pubmed.ncbi.nlm.nih.gov/36075738" @default.
• W4283383564 hasPublicationYear "2022" @default.
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