4 edition of **Basic ergodic theory** found in the catalog.

Basic ergodic theory

M. G. Nadkarni

- 115 Want to read
- 37 Currently reading

Published
**1995**
in Delhi, Hindustan Book Agency
.

Written in English

- Ergodic theory.

**Edition Notes**

Statement | M.G. Nadkarni. |

Series | Texta and readings in mathematics -- 6 |

Classifications | |
---|---|

LC Classifications | QA313 |

The Physical Object | |

Pagination | viii, 179p. ; |

Number of Pages | 179 |

ID Numbers | |

Open Library | OL18435176M |

ISBN 10 | 8185931070 |

Ergodic theory is often concerned with ergodic intuition behind such transformations, which act on a given set, is that they do a thorough job "stirring" the elements of that set (e.g., if the set is a quantity of hot oatmeal in a bowl, and if a spoonful of syrup is dropped into the bowl, then iterations of the inverse of an ergodic transformation of the oatmeal will not. It is not easy to give a simple deﬁnition of Ergodic Theory because it uses techniques and examples from many ﬁelds such as probability theory, statis-tical mechanics, number theory, vector ﬁelds on manifolds, group actions of homogeneous spaces and many more. The word ergodic is a mixture of two Greek words: ergon (work) and odos (path).

Math A: Entropy and Ergodic Theory (UCLA, Fall ) Summary: An introduction to entropy and its many roles in different branches of mathematics, especially information theory, probability, combinatorics and ergodic aim is to give a quick overview of many topics, emphasizing a few basic combinatorial problems that they have in common and which are responsible for the ubiquity of. TY - JOUR. T1 - Book review: Basic ergodic theory. AU - Overdijk, D.A. PY - Y1 - M3 - Book review. VL - 5/1. SP - EP - JO - Nieuw Archief voor WiskundeAuthor: D.A. Overdijk.

Basic ergodic theory 3rd Edition by M. G. Nadkarni and Publisher Hindustan Book Agency. Save up to 80% by choosing the eTextbook option for ISBN: , The print version of this textbook is ISBN: , A new feature of the book is that the basic topics of Ergodic Theory such as the Poincare recurrence lemma, induced automorphisms and Kakutani towers, compressibility and E. Hopf\'s theorem, the theorem of Ambrose on representation of flows are treated at the descriptive set-theoretic level before their measure-theoretic or topological versions.

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Basic Ergodic Theory Paperback – January 1, by M.G. Nadkarni (Author) See all formats and editions Hide other formats and editions. Price New from Used from Paperback, Import "Please retry" — Cited by: The presentation has a slow pace and the book can be read by anyone with a background in basic measure theory and metric topology.

In particular, the first two chapters, Basic ergodic theory book elements of ergodic theory, can form a course of four to six lectures at the advanced undergraduate or the beginning graduate level.

Basic ergodic theory book This textbook provides a broad introduction to the fields of dynamical systems and ergodic theory. Motivated by examples throughout, the author offers an approachable entry-point to the dynamics of ergodic systems. Applications complement the theory, ranging from financial fraud to virus dynamics.

In this chapter we consider some basic topics of ergodic theory. This includes the notion of an invariant measure, Poincaré’s recurrence theorem and Birkhoff’s ergodic theorem. We also consider briefly the notion of metric entropy of an invariant probability measure.

This is an introductory book on Ergodic Theory. The presentation has a slow pace and the book can be read by any person with a background in basic measure theory and metric topology. A new feature of the book is that the basic topics of Ergodic Theory such as the Poincare recurrence lemma, induced automorphisms and Kakutani towers.

Karl Petersen has written a book which presents the fundamentals of the ergodic theory of point transformations and then several advanced topics which are currently undergoing intense research.

By selecting one or more of these topics to focus on, the reader can quickly approach the specialized literature and indeed the frontier of the area of. Infinite ergodic theory is the study of measure preserving transformations of infinite measure spaces. The book focuses on properties specific to infinite measure preserving transformations.

The work begins with an introduction to basic nonsingular ergodic theory, including recurrence behavior, existence of invariant measures, ergodic theorems. Each of the basic aspects of ergodic theory--examples, convergence theorems, recurrence properties, and entropy--receives a basic and a specialized treatment.

The author's accessible style and the profusion of exercises, references, summaries, and historical remarks make this a useful book for graduate students or self study. The book focuses on properties specific to infinite measure preserving transformations.

The work begins with an introduction to basic nonsingular ergodic theory, including recurrence behavior, existence of invariant measures, ergodic theorems, and spectral theory.

A wide range of possible ``ergodic behavior'' is catalogued in the third chapter. Appendix A: Basic notions of ergodic theory (June ) Appendix C: Adeles and local fields (June ) References (March ) A subsequent volume, Homogeneous dynamics and applications, will use the material of the first two volumes to develop the relationship between the ergodic theory of homogeneous spaces and applications in number theory.

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 : Springer-Verlag London.

This text provides an introduction to ergodic theory suitable for readers knowing basic measure theory. The mathematical prerequisites are summarized in Chapter 0. It is hoped the reader will be ready to tackle research papers after reading the book. The first part of the text is concerned with measure-preserving transformations of probability spaces; recurrence properties, mixing properties 4/5(2).

The study of dynamical systems forms a vast and rapidly developing field even when one considers only activity whose methods derive mainly from measure theory and functional analysis. Karl Petersen has written a book which presents the fundamentals of the ergodic theory of point transformations and then several advanced topics which are currently undergoing intense research/5(3).

This is an introductory book on Ergodic Theory. The presentation has a slow pace and the book can be read by any person with a background in basic measure theory and metric topology. A new feature of the book is that the basic topics of Ergodic Theory such as the Poincare recurrence lemma, induced automorphisms and Kakutani towers 5/5(2).

This is an introductory book on Ergodic Theory. The presentation has a slow pace and the book can be read by any person with a background in basic measure theory and metric topology. A new feature of the book is that the basic topics of Ergodic Theory such as the Poincaré recurrence lemma, induced automorphisms and Kakutani towers, compressibility and E.

Hopf's theorem, the theorem of Ambrose. This text provides an introduction to ergodic theory suitable for readers knowing basic measure theory. The mathematical prerequisites are summarized in Chapter 0.

It is hoped the reader will be ready to tackle research papers after reading the book.4/5(4). Stanford Libraries' official online search tool for books, media, journals, databases, government documents and more. Basic ergodic theory in SearchWorks catalog Skip to search Skip to main content.

I think another good choice is the book "Ergodic Theory: With a View Towards Number Theory" by Manfred Einsiedler and Thomas Ward,Graduate Texts in Mathematics Besides basic concepts of ergodic theory,the book also discusses the connection between ergodic theory and number theory,which is a hot topic a forthcoming second volume will discuss about entropy,drafts of the book.

This is an introductory text on ergodic theory. The presentation has a slow pace, and the book can be read by anyone with a background in basic measure theory and metric topology. A new feature of the book is that the basic topics of ergodic theory such as the Poincaré recurrence lemma, induced automorphisms and Kakutani towers.

Book Projects. Contact. More. Ergodic theory with a view towards number theory. by Manfred Einsiedler and Thomas Ward. Springer Graduate Text in Mathematics Volume Errata file. This is a project that aims to develop enough of the basic machinery of ergodic theory to describe some of the recent applications of ergodic theory to number.

This book is an introduction to basic concepts in ergodic theory such as recurrence, ergodicity, the ergodic theorem, mixing, and weak mi 4/5(1).The book focuses on properties specific to infinite measure preserving transformations.

The work begins with an introduction to basic nonsingular ergodic theory, including recurrence behavior, existence of invariant measures, ergodic theorems, and spectral theory.The first part of this introduction to ergodic theory addresses measure-preserving transformations of probability spaces and covers such topics as recurrence properties and the Birkhoff ergodic theorem.