AbstractThe random graphs G(n, Pr(edge)=p), G(n, #edges=M) at the critical range p=(1+λn−1/3)/n and M=(n/2)(1+λn−1/3) are studied. The limiting distribution of the largest component size is determined
We consider the limit distribution of the orders of the k largest components in the Erd¿os-Rényi ran...
We derive a simple formula characterizing the distribution of the size of the connected component of...
We derive a simple formula characterizing the distribution of the size of the connected component of...
AbstractThe random graphs G(n, Pr(edge)=p), G(n, #edges=M) at the critical range p=(1+λn−1/3)/n and ...
AbstractWe show that in the evolution of the random d-uniform hypergraph Gd(n,M) the phase transitio...
© 2021. ElsevierLet L be subset of {3,4,…} and let Xn,M(L) be the number of cycles belonging to unic...
AbstractLet M denote the order of the largest component in a random subgraph H of the n-cycle Cn, wh...
AbstractConsider random graphs with n labelled vertices in which the edges are chosen independently ...
Consider random graph with $N+ 1$ vertices as follows. The degrees of vertices $1,2,\ldots, N$ are t...
We consider the near-critical Erdos-Rényi random graph G(n, p) and provide a new probabilistic proof...
AbstractIn this paper we give a simple new proof of a result of Pittel and Wormald concerning the as...
We consider the limit distribution of the orders of the k largest components in the Erd¿os-Rényi ran...
We consider the limit distribution of the orders of the k largest components in the Erd¿os-Rényi ran...
We consider the limit distribution of the orders of the k largest components in the Erd¿os-Rényi ran...
We consider the limit distribution of the orders of the k largest components in the Erd¿os-Rényi ran...
We consider the limit distribution of the orders of the k largest components in the Erd¿os-Rényi ran...
We derive a simple formula characterizing the distribution of the size of the connected component of...
We derive a simple formula characterizing the distribution of the size of the connected component of...
AbstractThe random graphs G(n, Pr(edge)=p), G(n, #edges=M) at the critical range p=(1+λn−1/3)/n and ...
AbstractWe show that in the evolution of the random d-uniform hypergraph Gd(n,M) the phase transitio...
© 2021. ElsevierLet L be subset of {3,4,…} and let Xn,M(L) be the number of cycles belonging to unic...
AbstractLet M denote the order of the largest component in a random subgraph H of the n-cycle Cn, wh...
AbstractConsider random graphs with n labelled vertices in which the edges are chosen independently ...
Consider random graph with $N+ 1$ vertices as follows. The degrees of vertices $1,2,\ldots, N$ are t...
We consider the near-critical Erdos-Rényi random graph G(n, p) and provide a new probabilistic proof...
AbstractIn this paper we give a simple new proof of a result of Pittel and Wormald concerning the as...
We consider the limit distribution of the orders of the k largest components in the Erd¿os-Rényi ran...
We consider the limit distribution of the orders of the k largest components in the Erd¿os-Rényi ran...
We consider the limit distribution of the orders of the k largest components in the Erd¿os-Rényi ran...
We consider the limit distribution of the orders of the k largest components in the Erd¿os-Rényi ran...
We consider the limit distribution of the orders of the k largest components in the Erd¿os-Rényi ran...
We derive a simple formula characterizing the distribution of the size of the connected component of...
We derive a simple formula characterizing the distribution of the size of the connected component of...
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