Weakly wandering sequences in ergodic theory - Info and Reading Options
By Stanley Eigen, Arshag Hajian, Yuji Ito and Vidhu Prasad

"Weakly wandering sequences in ergodic theory" was published by Springer in 2014 - Tokyo, it has 153 pages and the language of the book is English.
“Weakly wandering sequences in ergodic theory” Metadata:
- Title: ➤ Weakly wandering sequences in ergodic theory
- Authors: Stanley EigenArshag HajianYuji ItoVidhu Prasad
- Language: English
- Number of Pages: 153
- Publisher: Springer
- Publish Date: 2014
- Publish Location: Tokyo
“Weakly wandering sequences in ergodic theory” Subjects and Themes:
- Subjects: ➤ Sequences (mathematics) - Ergodic theory - Measure theory - Functional analysis - Number theory - Mathematics - Differentiable dynamical systems - Dynamical Systems and Ergodic Theory - Measure and Integration
Edition Specifications:
- Pagination: xiv, 153 pages
Edition Identifiers:
- The Open Library ID: OL30389401M - OL20706399W
- Online Computer Library Center (OCLC) ID: 881309335
- Library of Congress Control Number (LCCN): 2014944073
- ISBN-13: 9784431551072 - 9784431551089
- ISBN-10: 4431551077
- All ISBNs: 4431551077 - 9784431551072 - 9784431551089
AI-generated Review of “Weakly wandering sequences in ergodic theory”:
"Weakly wandering sequences in ergodic theory" Table Of Contents:
- 1- 1. Existence of finite invariant measure
- 2- 2. Transformations with no finite invariant measure
- 3- 3. Infinite ergodic transformations
- 4- 4. Three basic examples
- 5- 5. Properties of various sequences
- 6- 6. Isomorphism invariants
- 7- 7. Integer tilings.
"Weakly wandering sequences in ergodic theory" Description:
The Open Library:
The appearance of weakly wandering (ww) sets and sequences for ergodic transformations over half a century ago was an unexpected and surprising event. In time it was shown that ww and related sequences reflected significant and deep properties of ergodic transformations that preserve an infinite measure. This monograph studies in a systematic way the role of ww and related sequences in the classification of ergodic transformations preserving an infinite measure. Connections of these sequences to additive number theory and tilings of the integers are also discussed. The material presented is self-contained and accessible to graduate students. A basic knowledge of measure theory is adequate for the reader. --
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