By means of a well-developed method in self-organized criticality, we can obtain the lower bound for the percolation threshold (pc) of the corresponding site percolation problem. In some special cases, we have proved that such lower bounds are indeed the percolation thresholds. We can reproduce some well-known percolation thresholds of various lattices including the Cayley trees and Kock curves in this framework. © 1994 Società Italiana di Fisica.link_to_subscribed_fulltex
We study the percolation transition on a two-dimensional substrate with long-range self-affine corre...
We study the percolation transition on a two-dimensional substrate with long-range self-affine corre...
We study the percolation transition on a two-dimensional substrate with long-range self-affine corre...
In the present work we propose a model in which one may vary at will the critical threshold pc of th...
The critical probability for site percolation on the square lattice is not known exactly. Several au...
The critical probability for site percolation on the square lattice is not known exactly. Several au...
We derive a new lower bound p c ? 0:8107 for the critical value of Mandelbrot's dyadic fractal ...
Algorithms are presented for the computationally efficient manipulation of graphs. These are subseq...
Percolation theory is a useful tool when modeling the random interconnectivity of the microscopic el...
Percolation theory is a useful tool when modeling the random interconnectivity of the microscopic el...
Percolation problems appear in a large variety of different contexts ranging from the design of comp...
We show that one half is a lower bound for the critical probability of an oriented site percolation ...
We study site percolation on uniform quadrangulations of the upper half plane. The main contribution...
We study site percolation on uniform quadrangulations of the upper half plane. The main contribution...
We study the percolation transition on a two-dimensional substrate with long-range self-affine corre...
We study the percolation transition on a two-dimensional substrate with long-range self-affine corre...
We study the percolation transition on a two-dimensional substrate with long-range self-affine corre...
We study the percolation transition on a two-dimensional substrate with long-range self-affine corre...
In the present work we propose a model in which one may vary at will the critical threshold pc of th...
The critical probability for site percolation on the square lattice is not known exactly. Several au...
The critical probability for site percolation on the square lattice is not known exactly. Several au...
We derive a new lower bound p c ? 0:8107 for the critical value of Mandelbrot's dyadic fractal ...
Algorithms are presented for the computationally efficient manipulation of graphs. These are subseq...
Percolation theory is a useful tool when modeling the random interconnectivity of the microscopic el...
Percolation theory is a useful tool when modeling the random interconnectivity of the microscopic el...
Percolation problems appear in a large variety of different contexts ranging from the design of comp...
We show that one half is a lower bound for the critical probability of an oriented site percolation ...
We study site percolation on uniform quadrangulations of the upper half plane. The main contribution...
We study site percolation on uniform quadrangulations of the upper half plane. The main contribution...
We study the percolation transition on a two-dimensional substrate with long-range self-affine corre...
We study the percolation transition on a two-dimensional substrate with long-range self-affine corre...
We study the percolation transition on a two-dimensional substrate with long-range self-affine corre...
We study the percolation transition on a two-dimensional substrate with long-range self-affine corre...