Critical Behavior of the Stochastic SIR Model on Random Bond-Diluted Lattices

In this paper, we investigate the impact of bond-dilution disorder on the critical behavior of the stochastic SIR model. Monte Carlo simulations were conducted using square lattices with first- and second-nearest neighbor interactions. Quenched bond-diluted lattice disorder was introduced into the s...

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Veröffentlicht in:Journal of statistical physics 2024-06, Vol.191 (6), Article 77
Hauptverfasser: Ferraz, Carlos Handrey A., Lima, José Luiz S.
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description In this paper, we investigate the impact of bond-dilution disorder on the critical behavior of the stochastic SIR model. Monte Carlo simulations were conducted using square lattices with first- and second-nearest neighbor interactions. Quenched bond-diluted lattice disorder was introduced into the systems, allowing them to evolve over time. By employing percolation theory and finite-size scaling analysis, we estimate both the critical threshold and leading critical exponent ratios of the model for different bond-dilution rates ( p ). An examination of the average size of the percolating cluster and the size distribution of non-percolating clusters of recovered individuals was performed to ascertain the universality class of the model. The simulation results strongly indicate that the present model belongs to a new universality class distinct from that of 2D dynamical percolation, depending on the specific p value under consideration.
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subjects Dilution
Lattices
Mathematical and Computational Physics
Monte Carlo simulation
Percolation theory
Physical Chemistry
Physics
Physics and Astronomy
Quantum Physics
Size distribution
Statistical Physics and Dynamical Systems
Theoretical
title Critical Behavior of the Stochastic SIR Model on Random Bond-Diluted Lattices
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