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Random Walks, Boundaries and Spectra: Progress in Probability, cartea 64

Editat de Daniel Lenz, Florian Sobieczky, Wolfgang Woess
en Limba Engleză Paperback – 15 iul 2013
These proceedings represent the current state of research on the topics 'boundary theory' and 'spectral and probability theory' of random walks on infinite graphs. They are the result of the two workshops held in Styria (Graz and St. Kathrein am Offenegg, Austria) between June 29th and July 5th, 2009. Many of the participants joined both meetings. Even though the perspectives range from very different fields of mathematics, they all contribute with important results to the same wonderful topic from structure theory, which, by extending a quotation of Laurent Saloff-Coste, could be described by 'exploration of groups by random processes'.
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Specificații

ISBN-13: 9783034803304
ISBN-10: 3034803303
Pagini: 352
Ilustrații: XXVI, 326 p.
Dimensiuni: 155 x 235 x 22 mm
Greutate: 0.5 kg
Ediția:2011
Editura: Springer
Colecția Birkhäuser
Seria Progress in Probability

Locul publicării:Basel, Switzerland

Public țintă

Research

Textul de pe ultima copertă

These proceedings represent the current state of research on the topics 'boundary theory' and 'spectral and probability theory' of random walks on infinite graphs. They are the result of the two workshops held in Styria (Graz and St. Kathrein am Offenegg, Austria) between June 29th and July 5th, 2009. Many of the participants joined both meetings. Even though the perspectives range from very different fields of mathematics, they all contribute with important results to the same wonderful topic from structure theory, which, by extending a quotation of Laurent Saloff-Coste, could be described by 'exploration of groups by random processes'.
Contributors:
M. Arnaudon
A. Bendikov
M. Björklund
B. Bobikau
D. D’Angeli
A. Donno
M.J. Dunwoody
A. Erschler
R. Froese
A. Gnedin
Y. Guivarc’h
S. Haeseler
D. Hasler
P.E.T. Jorgensen
M. Keller
I. Krasovsky
P. Müller
T. Nagnibeda
J. Parkinson
E.P.J. Pearse
C. Pittet
C.R.E. Raja
B. Schapira
W. Spitzer
P. Stollmann
A. Thalmaier
T.S. Turova
R.K. Wojciechowski

Caracteristici

Leading experts' results from group-theory, probability, ergodic theory, and analysis: diverse spectrum of high level research on the topic of random walks on infinite graphs. Diverse spectrum of sub-fields Up-to-date overviews of random walks, graphs, spectra under different perspectives Includes supplementary material: sn.pub/extras