Jamming and percolation in the random sequential adsorption of a binary mixture on the square lattice
arXiv:2112.08729 · doi:10.1088/1751-8121/ac6241
Abstract
We study the competitive irreversible adsorption of a binary mixture of monomers and square-shaped particles of linear size on the square lattice. With the random sequential adsorption model, we investigate how the jamming coverage and percolation properties depend on the size ratio and relative flux . We find that the onset of percolation of monomers is always lower for the binary mixture than in the case with only monomers (). Moreover, for values below a critical value, the higher is the flux or size of the largest species, the lower is the value of the percolation threshold for monomers.
arXiv commentSubmitted to a special issue of Journal of Physics A: Mathematical and Theoretical to mark the 70th Birthday of Robert M. Ziff
References in corpus (21)
- Jammed Hard-Particle Packings: From Kepler to Bernal and Beyond
- A fast Monte Carlo algorithm for site or bond percolation
- Efficient Monte Carlo algorithm and high-precision results for percolation
- Random Sequential Adsorption: From Continuum to Lattice and Pre-Patterned Substrates
- Adsorption of Line Segments on a Square Lattice
- Fractal formation and ordering in random sequential adsorption
- Kinetic control of the coverage of oil droplets by DNA-functionalised colloids
- Impact of defects on percolation in random sequential adsorption of linear k-mers on square lattice
- Jamming coverage in competitive random sequential adsorption of binary mixture
- Simulation study of random sequential adsorption of mixtures on a triangular lattice
- Large Deviations in One-Dimensional Random Sequential Adsorption
- Jamming and percolation properties of random sequential adsorption with relaxation
- Gap-Size Distribution Functions of a Random Sequential Adsorption Model of Segments on the Line
- Effect of particle polydispersity on the irreversible adsorption of fine particles on patterned substrates
- Competitive random sequential adsorption of point and fixed-sized particles: analytical results
- Random sequential adsorption on Euclidean, fractal and random lattices
- Jamming and percolation of dimers in restricted-valence random sequential adsorption
- Fluctuations of the partial filling factors in competitive RSA from binary mixtures
- Analytical and numerical study of particles with binary adsorption
- Breaking universality in random sequential adsorption on a square lattice with long-range correlated defects
- Random Sequential Adsorption on mobile patches