Title Statements
- Full title :Groups, graphs, and random walks / edited by Tullio Ceccherini-Silberstein, Università degli Studi del Sannio, Italy, Maura Salvatori, Università degli Studi di Milano, Ecaterina Sava-Huss, Cornell University, New York.
Summary
An up-to-date, panoramic account of the theory of random walks on groups and graphs, outlining connections with various mathematical fields.
Read More ↓Edition Statements
- Publication Date:2017
Publication Statements
- Publisher(s):Cambridge University Press
- Place of Publication:Cambridge
- Language:eng
- Publication Date:2017
Notes
Based on the workshop "Groups, Graphs and Random Walks," held in Cortona, Italy, on June 2-6, 2014, on the occasion of the 60th birthday of Wolfgang Woess
The Physical Object
- Description:1 online resource
Edition Identifiers
- ISBN:9781316818862, 1316818861, 9781316576571, 1316576574
- oclc:ocn993878396
- LC Classification:QA274.73
- Dewey Decimal:519.2/82
Table of Contents
Cover; Series information ; Title page ; Copyright information ; Table of contents ; Preface; Conference Photographs; 1 Growth of Groups and Wreath Products; Introduction; 1. Wreath Products; 1.1. Actions; 1.2. History; 1.3. Generators for Wreath Products; 2. Growth of Groups; 2.1. Formal Growth; 2.2. Complete Growth Series; 2.3. Asymptotic Growth; 2.4. History; 3. Growth of Regular Wreath Products; 3.1. Wreath Products Over Finite Sets; 3.2. Lamplighter Groups; 3.3. Regular Wreath Products with Free Groups; 3.4. Travelling Salesmen; 3.5. Asymptotic Growth; 4. (Self- )similar Groups.
7.2. Finite-Valued Permutational Wreath Products7.3. Imbedding in the Derived Subgroup; 7.4. Spreading, Stabilizing, Rectifiable Sequences; 7.5. Subexponential Growth of Wreath Products; 8. Groups of Non-Uniform Exponential Growth; References; 2 Random Walks on Some Countable Groups; 1. Introduction; 1.1. Union of Finite Groups; 1.2. Direct Sums; 1.3. Other Examples; 2. Selected Technical Tools; 3. Random Walks on Increasing Union of Finite Groups; 3.1. On Diagonal Upper Bounds: Convex Combinations of Commuting Probability Densities.
3.2. On Diagonal Bounds: Convex Combinations of Haar Measures and …
Subjects
Writers
More from this Series
No reviews yet. Be the first to rate this work.
Rate & Review