It is well known that the computation of the expected hitting times for random walks on graphs with cutpoints can be broken into smaller tasks. In this paper, using the electrical network approach, we provide the explicit formulas of the expected hitting times for simple random walks (SRW) on trees and unicyclic graphs. Furthermore, we obtain that the expected hitting times for SRW on trees are natural numbers.Random walks The expected hitting time Effective resistance
We study random walks on trees, where we iteratively move from one vertex to a randomly chosen adjac...
For random walks on finite graphs, we record some equalities, inequalities and limit theorems (as th...
In this work we consider a simple random walk embedded in a generic branched structure and we find a...
We derive a closed-form formula for the expected hitting times of general random walks on trees with...
This thesis studies the cover time of random walks on finite connected graphs. Work contains the der...
Abstract: We derive a formula for the sum of expected hitting times along a tour of vertices (i.e., ...
A survey is presented of known results concerning simple random walk on the class of distance-regula...
We find explicit values for the expected hitting times between neighboring vertices of random walks ...
AbstractA random walk on a graph is defined in which a particle moves from one vertex to any adjoini...
AbstractIn this paper, using the theory of matrix algebra, we obtain a new expression for the expect...
AbstractIt is known that for a random walk on a connected graph G on N vertices {xl,…,xN} satisfying...
International audienceConsider the random walk on graphs such that, at each step, the next visited v...
Consider the random walk on graphs such that, at each step, the next visited vertex is a neighbor of...
We derive the explicit formulas of the probability generating functions of the first hitting times o...
This paper deals with mean hitting times for random walks on unweighted Cayley graphs of Zn. In part...
We study random walks on trees, where we iteratively move from one vertex to a randomly chosen adjac...
For random walks on finite graphs, we record some equalities, inequalities and limit theorems (as th...
In this work we consider a simple random walk embedded in a generic branched structure and we find a...
We derive a closed-form formula for the expected hitting times of general random walks on trees with...
This thesis studies the cover time of random walks on finite connected graphs. Work contains the der...
Abstract: We derive a formula for the sum of expected hitting times along a tour of vertices (i.e., ...
A survey is presented of known results concerning simple random walk on the class of distance-regula...
We find explicit values for the expected hitting times between neighboring vertices of random walks ...
AbstractA random walk on a graph is defined in which a particle moves from one vertex to any adjoini...
AbstractIn this paper, using the theory of matrix algebra, we obtain a new expression for the expect...
AbstractIt is known that for a random walk on a connected graph G on N vertices {xl,…,xN} satisfying...
International audienceConsider the random walk on graphs such that, at each step, the next visited v...
Consider the random walk on graphs such that, at each step, the next visited vertex is a neighbor of...
We derive the explicit formulas of the probability generating functions of the first hitting times o...
This paper deals with mean hitting times for random walks on unweighted Cayley graphs of Zn. In part...
We study random walks on trees, where we iteratively move from one vertex to a randomly chosen adjac...
For random walks on finite graphs, we record some equalities, inequalities and limit theorems (as th...
In this work we consider a simple random walk embedded in a generic branched structure and we find a...