Assuming there is a undirected random graph $G=(V,E)$, $|V|=N$ and its adjacent matirx is $A$. What is the sufficient and necessary conditions of A for that there is a giant component of graph $G$? ...
Consider a graph with N nodes. All nodes are distributed as a Poisson point process with density of λ in a L*L area. There is an edge between two nodes if and only if the distance between them is less ...
Assuming a series of random geometric graph G1,G2,...,Gn. For each Gi, |V|=N, and nodes are distributed as a possion point process. If the distance between a pair of nodes is less than or equal to ...