AbstractA method is described for calculating the mean cover time for a particle performing a simple random walk on the vertices of a finite connected graph. The method also yields the variance and generating function of the cover time. A computer program is available which utilises the approach to provide results for vertex symmetric graphs. Some examples are given
AbstractGiven a finite graph G=(V,E) and a probability distribution π=(πv)v∈V on V, Metropolis walks...
Random walks in graphs have been applied to various network exploration and network maintenance prob...
We prove upper and lower bounds and give an approximation algorithm for the cover time of the random...
A simple random walk on a graph is a sequence of movements from one vertex to another where at each ...
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...
We study a random walk that prefers to use unvisited edges in the context of random cubic graphs, i....
This article deals with random walks on arbitrary graphs. We consider the cover time of finite graph...
This thesis studies the cover time of random walks on finite connected graphs. Work contains the der...
AbstractStandard random walks on finite graphs select the vertex visited next to the adjacent vertic...
Abstract Random walks on graphs are an essential primitive for many randomised algorithms and sto...
This paper describes an investigation of analytical formulas for parameters in random walks. Random ...
Abstract Random walks on graphs are an essential primitive for many randomised algorithms and sto...
We consider the cover time of a discrete-time homogenous Markov chain, that is the time needed by th...
AbstractWe study the cover time of multiple random walks on undirected graphs G=(V,E). We consider k...
AbstractGiven a finite graph G=(V,E) and a probability distribution π=(πv)v∈V on V, Metropolis walks...
Random walks in graphs have been applied to various network exploration and network maintenance prob...
We prove upper and lower bounds and give an approximation algorithm for the cover time of the random...
A simple random walk on a graph is a sequence of movements from one vertex to another where at each ...
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...
We study a random walk that prefers to use unvisited edges in the context of random cubic graphs, i....
This article deals with random walks on arbitrary graphs. We consider the cover time of finite graph...
This thesis studies the cover time of random walks on finite connected graphs. Work contains the der...
AbstractStandard random walks on finite graphs select the vertex visited next to the adjacent vertic...
Abstract Random walks on graphs are an essential primitive for many randomised algorithms and sto...
This paper describes an investigation of analytical formulas for parameters in random walks. Random ...
Abstract Random walks on graphs are an essential primitive for many randomised algorithms and sto...
We consider the cover time of a discrete-time homogenous Markov chain, that is the time needed by th...
AbstractWe study the cover time of multiple random walks on undirected graphs G=(V,E). We consider k...
AbstractGiven a finite graph G=(V,E) and a probability distribution π=(πv)v∈V on V, Metropolis walks...
Random walks in graphs have been applied to various network exploration and network maintenance prob...
We prove upper and lower bounds and give an approximation algorithm for the cover time of the random...