Add to ORKGMonte Carlo simulations of percolation on a square lattice with anisotropic inhomogeneous probability distribution are reported. Finite-size scaling is used for data analysis. As inhomogeneity increases, the critical probability decreases; whereas the correlation-length exponent remains, within computation errors, the same as in classical two-dimensional percolation
A study of the site percolation model on the square lattice in a L×M geometry at critically is prese...
A 1 = L-expansion for percolation problems is proposed, where L is the lattice finite length. The sq...
This work explores the percolation thresholds of continuum systems consisting of randomly-oriented o...
Monte Carlo simulations of percolation on a square lattice with anisotropic inhomogeneous probabilit...
We examine the interplay between anisotropy and percolation, i.e. the spontaneous formation of a sys...
We investigate the percolation thresholds of both random and invasion percolation in two and three d...
Relevant aspects of the critical behavior of the site percolation model in a L×M geometry (L≪M) are ...
Shifting of percolation threshold of an elongated lattice towards higher values is shown by the stat...
In bootstrap percolation, it is known that the critical percolation threshold tends to converge slow...
We derive scaling laws for the percolation properties of an elongated lattice, i.e., those with dime...
We have studied the bond percolation problem of 3D anisotropic networks characterized by the anisotr...
In this article, we consider an anisotropic finite-range bond percolation model on Z(2). On each hor...
PACS. 64.60.Ak – Renormalization-group, fractal, and percolation studies of phase transi-tions. PACS...
Percolation theory is a useful tool when modeling the random interconnectivity of the microscopic el...
A 1/L-expansion for percolation problems is proposed, where L is the lattice finite length. The squa...
A study of the site percolation model on the square lattice in a L×M geometry at critically is prese...
A 1 = L-expansion for percolation problems is proposed, where L is the lattice finite length. The sq...
This work explores the percolation thresholds of continuum systems consisting of randomly-oriented o...
Monte Carlo simulations of percolation on a square lattice with anisotropic inhomogeneous probabilit...
We examine the interplay between anisotropy and percolation, i.e. the spontaneous formation of a sys...
We investigate the percolation thresholds of both random and invasion percolation in two and three d...
Relevant aspects of the critical behavior of the site percolation model in a L×M geometry (L≪M) are ...
Shifting of percolation threshold of an elongated lattice towards higher values is shown by the stat...
In bootstrap percolation, it is known that the critical percolation threshold tends to converge slow...
We derive scaling laws for the percolation properties of an elongated lattice, i.e., those with dime...
We have studied the bond percolation problem of 3D anisotropic networks characterized by the anisotr...
In this article, we consider an anisotropic finite-range bond percolation model on Z(2). On each hor...
PACS. 64.60.Ak – Renormalization-group, fractal, and percolation studies of phase transi-tions. PACS...
Percolation theory is a useful tool when modeling the random interconnectivity of the microscopic el...
A 1/L-expansion for percolation problems is proposed, where L is the lattice finite length. The squa...
A study of the site percolation model on the square lattice in a L×M geometry at critically is prese...
A 1 = L-expansion for percolation problems is proposed, where L is the lattice finite length. The sq...
This work explores the percolation thresholds of continuum systems consisting of randomly-oriented o...