Add to ORKGSuppose two particles occupy distinct vertices of a wheel graph and at each step the two particles move independently to adjacent vertices. In this paper we find the expected number of moves until the particles land on the same vertex
This is a survey of a property of random walks on a cycle graph. We explain the Hunter vs. Rabbit ga...
We derive a closed-form formula for the expected hitting times of general random walks on trees with...
We will concentrate on two specific examples, leaving general theory aside. Con-sider the cycle (i...
Suppose two particles occupy distinct vertices of a wheel graph and at each step the two particles m...
A token located at some vertex v of a connected, undirected graph G on n vertices is said to be taki...
AbstractA random walk on a graph is defined in which a particle moves from one vertex to any adjoini...
We study properties of multiple random walks on a graph under various assumptions of interaction bet...
The graph obtained from the integer grid Z×Z by the removal of all horizontal edges that do not belo...
Copyright c © 2009 Meng Wang. The author grants Macalester College the nonexclusive right to make th...
We consider the problem of uniformly sampling a vertex of a transportation polytope with m sources a...
An algorithm observes the trajectories of random walks over an unknown graph $G$, starting from the ...
Abstract–An analytical and simulation models of ran-dom walk of particles on a closed one-dimensiona...
AbstractThe classical gambler's ruin problem, i.e., a random walk along a line may be viewed graph t...
Encounters between walkers performing a random motion on an appropriate structure can describe a wid...
AbstractWe give a lower bound for the non-collision probability up to a long time T in a system of n...
This is a survey of a property of random walks on a cycle graph. We explain the Hunter vs. Rabbit ga...
We derive a closed-form formula for the expected hitting times of general random walks on trees with...
We will concentrate on two specific examples, leaving general theory aside. Con-sider the cycle (i...
Suppose two particles occupy distinct vertices of a wheel graph and at each step the two particles m...
A token located at some vertex v of a connected, undirected graph G on n vertices is said to be taki...
AbstractA random walk on a graph is defined in which a particle moves from one vertex to any adjoini...
We study properties of multiple random walks on a graph under various assumptions of interaction bet...
The graph obtained from the integer grid Z×Z by the removal of all horizontal edges that do not belo...
Copyright c © 2009 Meng Wang. The author grants Macalester College the nonexclusive right to make th...
We consider the problem of uniformly sampling a vertex of a transportation polytope with m sources a...
An algorithm observes the trajectories of random walks over an unknown graph $G$, starting from the ...
Abstract–An analytical and simulation models of ran-dom walk of particles on a closed one-dimensiona...
AbstractThe classical gambler's ruin problem, i.e., a random walk along a line may be viewed graph t...
Encounters between walkers performing a random motion on an appropriate structure can describe a wid...
AbstractWe give a lower bound for the non-collision probability up to a long time T in a system of n...
This is a survey of a property of random walks on a cycle graph. We explain the Hunter vs. Rabbit ga...
We derive a closed-form formula for the expected hitting times of general random walks on trees with...
We will concentrate on two specific examples, leaving general theory aside. Con-sider the cycle (i...