AbstractWe study random walks on undirected graphs with weighted edges. Our main result shows that any spanning tree defined by the edges corresponding to a first visit of a vertex, appears with a probability proportional to its weight, which is the product of the weight of its edges. This provides an algorithm for generating non uniform random spanning trees in a weighted graph. The technique used here is based on linear equations over regular expressions and finite automata theory
Let n ~ < n2 <.- be possible orders of connected regular graphs of fixed degree k 2 3. For eac...
We consider the problem of covering the minimum spanning tree (MST) of a random subgraph of G by a s...
<p>Assume that the edges of the complete graph K<sub>n</sub> are given independent uniform [0,1] edg...
AbstractWe study random walks on undirected graphs with weighted edges. Our main result shows that a...
Thesis on the analysis of various algorithms for sampling spanning trees of a graph uniformly at ran...
This paper describes a probabilistic algorithm that, given a connected, undirected graph G with n ve...
In this paper, we set forth a new algorithm for generating approximately uniformly random spanning t...
We show that the mistake bound for predicting the nodes of an arbitrary weighted graph is characteri...
Consider the setting of randomly weighted graphs, namely, graphs whose edge weights are chosen indep...
Let G be a weighted directed graph where the edge weights are non-negative real numbers. An arboresc...
We consider the problem of uniformly generating a spanning tree for an undirected connected graph. T...
Given a weighted and finite graph, an efficient way to sample spanning treesis due to Wilson, who in...
Doctor of PhilosophyDepartment of MathematicsPietro Poggi-CorradiniSpanning trees have been studied ...
Abstract. We study spanning trees on Sierpiński graphs (i.e., finite approxima-tions to the Sierpin...
In FOCS 2009, Kelner and Madry presented an Õ(|E|√|V | log 1/δ) algorithm for gen-erating δ-random ...
Let n ~ < n2 <.- be possible orders of connected regular graphs of fixed degree k 2 3. For eac...
We consider the problem of covering the minimum spanning tree (MST) of a random subgraph of G by a s...
<p>Assume that the edges of the complete graph K<sub>n</sub> are given independent uniform [0,1] edg...
AbstractWe study random walks on undirected graphs with weighted edges. Our main result shows that a...
Thesis on the analysis of various algorithms for sampling spanning trees of a graph uniformly at ran...
This paper describes a probabilistic algorithm that, given a connected, undirected graph G with n ve...
In this paper, we set forth a new algorithm for generating approximately uniformly random spanning t...
We show that the mistake bound for predicting the nodes of an arbitrary weighted graph is characteri...
Consider the setting of randomly weighted graphs, namely, graphs whose edge weights are chosen indep...
Let G be a weighted directed graph where the edge weights are non-negative real numbers. An arboresc...
We consider the problem of uniformly generating a spanning tree for an undirected connected graph. T...
Given a weighted and finite graph, an efficient way to sample spanning treesis due to Wilson, who in...
Doctor of PhilosophyDepartment of MathematicsPietro Poggi-CorradiniSpanning trees have been studied ...
Abstract. We study spanning trees on Sierpiński graphs (i.e., finite approxima-tions to the Sierpin...
In FOCS 2009, Kelner and Madry presented an Õ(|E|√|V | log 1/δ) algorithm for gen-erating δ-random ...
Let n ~ < n2 <.- be possible orders of connected regular graphs of fixed degree k 2 3. For eac...
We consider the problem of covering the minimum spanning tree (MST) of a random subgraph of G by a s...
<p>Assume that the edges of the complete graph K<sub>n</sub> are given independent uniform [0,1] edg...