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Lenz, Daniel

Random Walks, Boundaries and Spectra

Lenz, Daniel - Random Walks, Boundaries and Spectra, ebook

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ISBN: 9783034602440
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Table of contents

1. An Inaccessible Graph
M. J. Dunwoody

2. A Local Limit Theorem for Random Walks on the Chambers of Ã2 Buildings
James Parkinson, Bruno Schapira

3. On Continuity of Range, Entropy and Drift for Random Walks on Groups
Anna Erschler

4. Polynomial Growth, Recurrence and Ergodicity for Random Walks on Locally Compact Groups and Homogeneous Spaces
Yves Guivarc’h, C. R. E. Raja

5. Ergodic Theorems for Homogeneous Dilations
Michael Björklund

6. Boundaries from Inhomogeneous Bernoulli Trials
Alexander Gnedin

7. Resistance Boundaries of Infinite Networks
Palle E. T. Jorgensen, Erin P. J. Pearse

8. Brownian Motion and Negative Curvature
Marc Arnaudon, Anton Thalmaier

9. Stochastically Incomplete Manifolds and Graphs
Radosław Krzysztof Wojciechowski

10. Generalized Solutions and Spectrum for Dirichlet Forms on Graphs
Sebastian Haeseler, Matthias Keller

11. A Geometric Approach to Absolutely Continuous Spectrum for Discrete Schrödinger Operators
Richard Froese, David Hasler, Wolfgang Spitzer

12. Some Spectral and Geometric Aspects of Countable Groups
Alexander Bendikov, Barbara Bobikau, Christophe Pittet

13. Percolation Hamiltonians
Peter Müller, Peter Stollmann

14. Survey of Scalings for the Largest Connected Component in Inhomogeneous Random Graphs
Tatyana S. Turova

15. Partition Functions of the Ising Model on Some Self-similar Schreier Graphs
Daniele D’Angeli, Alfredo Donno, Tatiana Nagnibeda

16. Aspects of Toeplitz Determinants
Igor Krasovsky

Keywords: Mathematics, Probability Theory and Stochastic Processes

Author(s)
 
 
Publisher
Springer
Publication year
2011
Language
en
Edition
1
Series
Progress in Probability
Page amount
26 pages
Category
Natural Sciences
Format
Ebook
eISBN (PDF)
9783034602440

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