We present off-lattice Monte Carlo simulations of site-bond percolation of semi-penetrable spheres or, equivalently, of hard spheres with a finite bond range. We will show that the crucial parameter is the effective volume fraction ($\phi_{\rm e}$), i.e. the volume that is occupied or within the bond range of at least one particle. For the equivalent system of semi-penetrable spheres $1-\phi_{\rm e}$ is the porosity. The bond percolation threshold ($p_{\rm b}$) can be described in terms of $\phi_{\rm e}$ by a simple analytical expression: $\log(\phi_{\rm e})/\log(\phi_{\rm ec})+\log(p_{\rm b})/\log(p_{\rm bc})=1$, with $p_{\rm bc}=0.12$ independent of the bond range and $\phi_{\rm ec}$ a constant that decreases with increasing bond range
A new Monte Carlo method for studying bond percolation clusters is developed and used to identify ne...
Algorithms are presented for the computationally efficient manipulation of graphs. These are subseq...
Constraining fluid permeability in porous media is central to a wide range of theoretical, industria...
We present off-lattice Monte Carlo simulations of site-bond percolation of semi-penetrable spheres o...
A Monte Carlo method is used to calculate the threshold of percolation of holes between overlapping ...
Percolation theory is a useful tool when modeling the random interconnectivity of the microscopic el...
We introduce a class of discrete-continuous percolation models and an efficient Monte Carlo algorith...
Monte Carlo simulations for a large family of discretized Boolean models exhibit complex dependencie...
The problem of percolation on Archimedean and 2-uniform lattices is investigated. An empirical formu...
Algorithms for estimating the percolation probabilities and cluster size distribution are given in t...
We simulate the bond and site percolation models on the simple-cubic lattice with linear sizes up to...
This paper presents a comprehensive survey of site and bond percolation distributions. Agreement wit...
The definition of droplets in the Ising model by Coniglio and Klein is investigated numerically on s...
Site and bond percolation of k-mers of different structures and forms deposited on 2-D regular latti...
A generalization of the pure site and pure bond percolation problems called site–bond percolation on...
A new Monte Carlo method for studying bond percolation clusters is developed and used to identify ne...
Algorithms are presented for the computationally efficient manipulation of graphs. These are subseq...
Constraining fluid permeability in porous media is central to a wide range of theoretical, industria...
We present off-lattice Monte Carlo simulations of site-bond percolation of semi-penetrable spheres o...
A Monte Carlo method is used to calculate the threshold of percolation of holes between overlapping ...
Percolation theory is a useful tool when modeling the random interconnectivity of the microscopic el...
We introduce a class of discrete-continuous percolation models and an efficient Monte Carlo algorith...
Monte Carlo simulations for a large family of discretized Boolean models exhibit complex dependencie...
The problem of percolation on Archimedean and 2-uniform lattices is investigated. An empirical formu...
Algorithms for estimating the percolation probabilities and cluster size distribution are given in t...
We simulate the bond and site percolation models on the simple-cubic lattice with linear sizes up to...
This paper presents a comprehensive survey of site and bond percolation distributions. Agreement wit...
The definition of droplets in the Ising model by Coniglio and Klein is investigated numerically on s...
Site and bond percolation of k-mers of different structures and forms deposited on 2-D regular latti...
A generalization of the pure site and pure bond percolation problems called site–bond percolation on...
A new Monte Carlo method for studying bond percolation clusters is developed and used to identify ne...
Algorithms are presented for the computationally efficient manipulation of graphs. These are subseq...
Constraining fluid permeability in porous media is central to a wide range of theoretical, industria...