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Random sequential adsorption of polydisperse mixtures on lattices.
1Instituto de Física, Universidade Federal Fluminense, Avenida Litorânea s/n, 24210-340 Niterói RJ, Brazil.
Physical Review. E
|September 15, 2016
Summary
This study numerically simulates random sequential adsorption of linear and square particles, revealing that particle shape and size distribution significantly impact surface coverage and adsorption dynamics over time.
Area of Science:
- Surface Science and Physical Chemistry
- Computational Physics and Materials Science
Background:
- Understanding particle adsorption on surfaces is crucial for applications in materials science, catalysis, and nanotechnology.
- Previous models often simplify particle shapes and size distributions, limiting their predictive power for complex systems.
Purpose of the Study:
- To numerically investigate the random sequential adsorption (RSA) of linear and square particles with excluded volume interactions on planar lattices.
- To analyze the influence of Gaussian size distributions (average size μ and width-to-average ratio w) on adsorption kinetics and particle arrangement.
Main Methods:
- Numerical simulations of RSA on planar lattices.
- Modeling incident particles with Gaussian distributions of lateral sizes.
- Analysis of coverage (θ) as a function of time (t), adsorption time (tM), and particle characteristics (μ, w).
Main Results:
- Adsorption time (tM) scales with monolayer incidence time (τ), with linear particles adsorbing slower (1.5τ < tM < 5τ) than square particles (0.3τ < tM < τ).
- Surface coverage at tM is approximately 0.3 for linear and 0.2 for square particles.
- Particle size distribution of adsorbed particles closely matches incident distributions for small w (≤1/8) but deviates significantly for larger w (≥1/2).
Conclusions:
- The shape of adsorbed particles and the width of their size distribution critically influence adsorption kinetics and final surface coverage.
- The observed differences in adsorbed vs. incident size distributions for larger w can serve as a consistency test for RSA models.
- The pair correlation function reveals distinct structural ordering depending on the width of the incident size distribution.
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