Polynomial approximation for the number of all possible endpoints of a random walk on a metric graph

Author:

Chernyshev Vsevolod,Tolchennikov Anton

Funder

Russian Science Foundation

Publisher

Elsevier BV

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics

Reference11 articles.

1. Random walks on graphs: A survey;Lovasz,1993

2. Introduction to Quantum Graphs;Berkolaiko,2014

3. Statistics of gaussian packets on metric and decorated graphs;Chernyshev;Philosophical transactions of the Royal Society A.,2014

4. Correction to the leading term of asymptotics in the problem of counting the number of points moving on a metric tree;Chernyshev;Russian Journal of Mathematical Physics,2017

5. The Second Term in the Asymptotics for the Number of Points Moving Along a Metric Graph;Chernyshev;Regular and Chaotic Dynamics,2017

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