A Monte Carlo method is used to calculate the threshold of percolation of holes between overlapping spheres. At the critical volume fraction, 0.966 ± 0.007, corresponding to a dimensionless density of 0.81 ± 0.05 localization in the Lorentz model appears.On utilise une méthode de simulation de type Monte Carlo pour calculer le seuil de percolation des trous entre sphères en recouvrement. Le volume critique, 0,966 ± 0,007 correspondant à la densité sans dimension 0,81 ± 0,05, est le point où apparait la localisation dans le modèle de Lorentz
We introduce several infinite families of critical exponents for the random-cluster model and presen...
The definition of droplets in the Ising model by Coniglio and Klein is investigated numerically on s...
I present a series of statistical results on the distribution of the size (i.e. the number of atoms)...
A Monte Carlo method is used to calculate the threshold of percolation of holes between overlapping ...
We present off-lattice Monte Carlo simulations of site-bond percolation of semi-penetrable spheres o...
The void percolation threshold is calculated for a distribution of overlapping spheres with equal ra...
Monte Carlo study of percolation of random discs in two dimensions with variable range of interactio...
Monte Carlo simulations for a large family of discretized Boolean models exhibit complex dependencie...
A recurrent problem in materials science is the prediction of the percolation threshold of suspensio...
Algorithms are presented for the computationally efficient manipulation of graphs. These are subseq...
AbstractThe subject of the study described in this paper is the percolation threshold of composites ...
Precise values for the critical threshold for the three-dimensional “Swiss cheese” continuum percola...
We present a study of connectivity percolation in suspensions of hard spherocylinders by means of Mo...
Percolation theory is a useful tool when modeling the random interconnectivity of the microscopic el...
We present a study of connectivity percolation in suspensions of hard spherocylinders by means of Mo...
We introduce several infinite families of critical exponents for the random-cluster model and presen...
The definition of droplets in the Ising model by Coniglio and Klein is investigated numerically on s...
I present a series of statistical results on the distribution of the size (i.e. the number of atoms)...
A Monte Carlo method is used to calculate the threshold of percolation of holes between overlapping ...
We present off-lattice Monte Carlo simulations of site-bond percolation of semi-penetrable spheres o...
The void percolation threshold is calculated for a distribution of overlapping spheres with equal ra...
Monte Carlo study of percolation of random discs in two dimensions with variable range of interactio...
Monte Carlo simulations for a large family of discretized Boolean models exhibit complex dependencie...
A recurrent problem in materials science is the prediction of the percolation threshold of suspensio...
Algorithms are presented for the computationally efficient manipulation of graphs. These are subseq...
AbstractThe subject of the study described in this paper is the percolation threshold of composites ...
Precise values for the critical threshold for the three-dimensional “Swiss cheese” continuum percola...
We present a study of connectivity percolation in suspensions of hard spherocylinders by means of Mo...
Percolation theory is a useful tool when modeling the random interconnectivity of the microscopic el...
We present a study of connectivity percolation in suspensions of hard spherocylinders by means of Mo...
We introduce several infinite families of critical exponents for the random-cluster model and presen...
The definition of droplets in the Ising model by Coniglio and Klein is investigated numerically on s...
I present a series of statistical results on the distribution of the size (i.e. the number of atoms)...