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Ergodic Theory - (Graduate Texts in Mathematics) by Manfred Einsiedler & Thomas Ward (Hardcover)

Ergodic Theory - (Graduate Texts in Mathematics) by  Manfred Einsiedler & Thomas Ward (Hardcover) - 1 of 1
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About this item

Highlights

  • Author(s): Manfred Einsiedler & Thomas Ward
  • 481 Pages
  • Mathematics, Number Theory
  • Series Name: Graduate Texts in Mathematics

Description



About the Book



This text is a rigorous introduction to Ergodic theory, developing the machinery of conditional measures and expectations, mixing, and recurrence. It describes some recent applications to number theory, and goes beyond the standard texts in this topic.



From the Back Cover



This text is a rigorous introduction to ergodic theory, developing the machinery of conditional measures and expectations, mixing, and recurrence.

Beginning by developing the basics of ergodic theory and progressing to describe some recent applications to number theory, this book goes beyond the standard texts in this topic. Applications include Weyl's polynomial equidistribution theorem, the ergodic proof of Szemeredi's theorem, the connection between the continued fraction map and the modular surface, and a proof of the equidistribution of horocycle orbits.

Ergodic Theory with a view towards Number Theory will appeal to mathematicians with some standard background in measure theory and functional analysis. No background in ergodic theory or Lie theory is assumed, and a number of exercises and hints to problems are included, making this the perfect companion for graduate students and researchers in ergodic theory, homogenous dynamics or number theory.



Review Quotes




From the reviews:

"The book is an introduction to ergodic theory and dynamical systems. ... The book is intended for graduate students and researchers with some background in measure theory and functional analysis. Definitely, it is a book of great interest for researchers in ergodic theory, homogeneous dynamics or number theory." (Antonio Díaz-Cano Ocaña, The European Mathematical Society, January, 2014)

"A book with a wider perspective on ergodic theory, and yet with a focus on the interaction with number theory, remained a glaring need in the overall context of the development of the subject. ... The book under review goes a long way in fulfilling this need. ... it covers a good deal of conventional ground in ergodic theory ... . a very welcome addition and would no doubt inspire interest in the area among researchers as well as students, and cater to it successfully." (S. G. Dani, Ergodic Theory and Dynamical Systems, Vol. 32 (3), June, 2012)

"The book under review is an introductory textbook on ergodic theory, written with applications to number theory in mind. ... it aims both to provide the reader with a solid comprehensive background in the main results of ergodic theory, and of reaching nontrivial applications to number theory. ... The book should also be very appealing to more advanced readers already conducting research in representation theory or number theory, who are interested in understanding the basis of the recent interaction with ergodic theory." (Barak Weiss, Jahresbericht der Deutschen Mathematiker-Vereinigung, Vol. 114, 2012)

"This introductory book, which goes beyond the standard texts and allows the reader to get a glimpse of modern developments, is a timely and welcome addition to the existing and ever-growing ergodic literature. ... This book is highly recommended to graduate students and indeed to anyone who is interested in acquiring a better understanding of contemporarydevelopments in mathematics." (Vitaly Bergelson, Mathematical Reviews, Issue 2012 d)

"The book contains a presentation of the ergodic theory field, focusing mainly on results applicable to number theory. ... of interest for researchers, specialists, professors and students that work within some other areas than precisely the ergodic theory. ... 'Ergodic Theory. With a view toward number theory' is now an indispensable reference in the domain and offers important instruments of research for other theoretical fields." (Adrian Atanasiu, Zentralblatt MATH, Vol. 1206, 2011)


Dimensions (Overall): 9.21 Inches (H) x 6.14 Inches (W) x 1.06 Inches (D)
Weight: 1.92 Pounds
Suggested Age: 22 Years and Up
Number of Pages: 481
Genre: Mathematics
Sub-Genre: Number Theory
Series Title: Graduate Texts in Mathematics
Publisher: Springer
Format: Hardcover
Author: Manfred Einsiedler & Thomas Ward
Language: English
Street Date: September 23, 2010
TCIN: 1003465939
UPC: 9780857290205
Item Number (DPCI): 247-08-1612
Origin: Made in the USA or Imported
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Shipping details

Estimated ship dimensions: 1.06 inches length x 6.14 inches width x 9.21 inches height
Estimated ship weight: 1.92 pounds
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