Eyal Lubetzky‡ We study the cover time of a random graph chosen uniformly at random from the set of graphs with vertex set [n] and degree sequence d = (di) n i=1. In a previous work [1], the asymptotic cover time was obtained under a number of assumptions on d, the most significant being that di ≥ 3 for all i. Here we replace this assumption by di ≥ 2. As a corollary, we establish the asymptotic cover time for the 2-core of the emerging giant component of G(n, p).
The preferential attachment graph Gm(n) is a random graph formed by adding a new vertex at each time...
We prove that the expected time for a random walk to cover all n vertices of a graph is at least (1 ...
We investigate a conjecture on the cover times of planar graphs by means of large Monte Carlo simula...
In this paper we establish the cover time of a random graph chosen uniformly at random from the set...
AbstractIn this paper we establish the cover time of a random graph G(d) chosen uniformly at random ...
The cover time of a graph is a celebrated example of a parameter that is easy to approx-imate using ...
Let r 3 be integer, and let G r denote the set of r-regular graphs with vertex set V = f1; 2; : : ...
A simple random walk on a graph is a sequence of movements from one vertex to another where at each ...
We analyse the cover time of a random walk on a random graph of a given degree sequence. Weights are...
AbstractIt is shown that if G is any connected graph on n vertices, then the cover time for random w...
We prove upper and lower bounds and give an approximation algorithm for the cover time of the random...
This article deals with random walks on arbitrary graphs. We consider the cover time of finite graph...
The cover time of a random walk on a finite graph is defined to be the number of steps it takes to h...
This thesis is a contribution to the covering times problems for random walks on graphs. By consider...
Consider the following stochastic process on a graph: initially all vertices are uncovered and at ea...
The preferential attachment graph Gm(n) is a random graph formed by adding a new vertex at each time...
We prove that the expected time for a random walk to cover all n vertices of a graph is at least (1 ...
We investigate a conjecture on the cover times of planar graphs by means of large Monte Carlo simula...
In this paper we establish the cover time of a random graph chosen uniformly at random from the set...
AbstractIn this paper we establish the cover time of a random graph G(d) chosen uniformly at random ...
The cover time of a graph is a celebrated example of a parameter that is easy to approx-imate using ...
Let r 3 be integer, and let G r denote the set of r-regular graphs with vertex set V = f1; 2; : : ...
A simple random walk on a graph is a sequence of movements from one vertex to another where at each ...
We analyse the cover time of a random walk on a random graph of a given degree sequence. Weights are...
AbstractIt is shown that if G is any connected graph on n vertices, then the cover time for random w...
We prove upper and lower bounds and give an approximation algorithm for the cover time of the random...
This article deals with random walks on arbitrary graphs. We consider the cover time of finite graph...
The cover time of a random walk on a finite graph is defined to be the number of steps it takes to h...
This thesis is a contribution to the covering times problems for random walks on graphs. By consider...
Consider the following stochastic process on a graph: initially all vertices are uncovered and at ea...
The preferential attachment graph Gm(n) is a random graph formed by adding a new vertex at each time...
We prove that the expected time for a random walk to cover all n vertices of a graph is at least (1 ...
We investigate a conjecture on the cover times of planar graphs by means of large Monte Carlo simula...