Add to ORKGThe cluster expansion of the Bernoulli random field percolation probability of the cubic lattice has been built. On its basis, it has been obtained the upper guaranteed estimate of the percolation threshold and corresponding accuracy estimates are proposed when some approximations are builtyesBelgorod State Universit
We investigate the percolation thresholds of both random and invasion percolation in two and three d...
yesNRU BSUIn this work, the problem of percolation of the Bernoulli random field on periodic graphs ...
AbstracL We have derived long series expansions of the percolation probability for site and bond per...
yesThe cluster expansion of the Bernoulli random field percolation probability of the cubic lattice ...
Percolation theory is a useful tool when modeling the random interconnectivity of the microscopic el...
Utilizando uma técnica de matriz de transferência, expandimos em série a probabilidade de percolação...
Series expansions for general moments of the bond-percolation cluster-size distribution on hypercubi...
Monte Carlo calculations have been carried out to study the problem of percolation with restricted v...
Abstract. We have derived long-series expansions of the percolation probability for site, bond and s...
Algorithms are presented for the computationally efficient manipulation of graphs. These are subseq...
A 1/L-expansion for percolation problems is proposed, where L is the lattice finite length. The squa...
Percolation under rotational constraint is studied on the square and triangular lattices by three di...
A 1 = L-expansion for percolation problems is proposed, where L is the lattice finite length. The sq...
We derive three critical exponents for Bernoulli site percolation on the Uniform Infinite Planar Tri...
Abstract. Cluster statistics in two- and three-dimensional site percolation problems are derived her...
We investigate the percolation thresholds of both random and invasion percolation in two and three d...
yesNRU BSUIn this work, the problem of percolation of the Bernoulli random field on periodic graphs ...
AbstracL We have derived long series expansions of the percolation probability for site and bond per...
yesThe cluster expansion of the Bernoulli random field percolation probability of the cubic lattice ...
Percolation theory is a useful tool when modeling the random interconnectivity of the microscopic el...
Utilizando uma técnica de matriz de transferência, expandimos em série a probabilidade de percolação...
Series expansions for general moments of the bond-percolation cluster-size distribution on hypercubi...
Monte Carlo calculations have been carried out to study the problem of percolation with restricted v...
Abstract. We have derived long-series expansions of the percolation probability for site, bond and s...
Algorithms are presented for the computationally efficient manipulation of graphs. These are subseq...
A 1/L-expansion for percolation problems is proposed, where L is the lattice finite length. The squa...
Percolation under rotational constraint is studied on the square and triangular lattices by three di...
A 1 = L-expansion for percolation problems is proposed, where L is the lattice finite length. The sq...
We derive three critical exponents for Bernoulli site percolation on the Uniform Infinite Planar Tri...
Abstract. Cluster statistics in two- and three-dimensional site percolation problems are derived her...
We investigate the percolation thresholds of both random and invasion percolation in two and three d...
yesNRU BSUIn this work, the problem of percolation of the Bernoulli random field on periodic graphs ...
AbstracL We have derived long series expansions of the percolation probability for site and bond per...