Add to ORKGWe study site and bond percolation on directed simple random graphs with a given degree distribution and derive the expressions for the critical value of percolation probability above which the giant strongly connected component emerges and the fraction of vertices in this component
In this paper, we study the critical behavior of percolation on a configuration model with degree di...
22 pages, LateX, no figureUsing a maximum entropy principle to assign a statistical weight to any gr...
Given λ > 0, p ∈ [0, 1] and a Poisson Point Process Po(λ) in R 2 with intensity λ, we consider the r...
We study site and bond percolation on directed simple random graphs with a given degree distribution...
We study the two most common types of percolation process on a sparse random graph with a given degr...
A strongly connected component of a directed graph G is a maximal subgraph H of G such that for each...
We consider bond percolation on random graphs with given degrees and bounded average degree. In part...
We present a comprehensive and versatile theoretical framework to study site and bond percolation on...
We introduce a set of iterative equations that exactly solves the size distribution of components on...
On a large finite connected graph let edges e become “open” at independent random Exponential times ...
Ž.Any infinite graph G V, E has a site percolation critical probabil-ity psite and a bond percolati...
ABSTRACT: We study a random graph model which is a superposition of bond percolation on Zd with para...
We study a random graph model which is a superposition of bond percolation on Z(d) with parameter p,...
The weak component generalizes the idea of connected components to directed graphs. In this paper, a...
Let pc(d) be the critical probability for percolation in Z d. In this paper it is shown that limd→ ∞...
In this paper, we study the critical behavior of percolation on a configuration model with degree di...
22 pages, LateX, no figureUsing a maximum entropy principle to assign a statistical weight to any gr...
Given λ > 0, p ∈ [0, 1] and a Poisson Point Process Po(λ) in R 2 with intensity λ, we consider the r...
We study site and bond percolation on directed simple random graphs with a given degree distribution...
We study the two most common types of percolation process on a sparse random graph with a given degr...
A strongly connected component of a directed graph G is a maximal subgraph H of G such that for each...
We consider bond percolation on random graphs with given degrees and bounded average degree. In part...
We present a comprehensive and versatile theoretical framework to study site and bond percolation on...
We introduce a set of iterative equations that exactly solves the size distribution of components on...
On a large finite connected graph let edges e become “open” at independent random Exponential times ...
Ž.Any infinite graph G V, E has a site percolation critical probabil-ity psite and a bond percolati...
ABSTRACT: We study a random graph model which is a superposition of bond percolation on Zd with para...
We study a random graph model which is a superposition of bond percolation on Z(d) with parameter p,...
The weak component generalizes the idea of connected components to directed graphs. In this paper, a...
Let pc(d) be the critical probability for percolation in Z d. In this paper it is shown that limd→ ∞...
In this paper, we study the critical behavior of percolation on a configuration model with degree di...
22 pages, LateX, no figureUsing a maximum entropy principle to assign a statistical weight to any gr...
Given λ > 0, p ∈ [0, 1] and a Poisson Point Process Po(λ) in R 2 with intensity λ, we consider the r...