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Cantor minimal systems /

Putnam, Ian F. (1958-)

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Cantor minimal systems /

Record Type:	Electronic resources : Monograph/item
Title/Author:	Cantor minimal systems // Ian F. Putnam.
Author:	Putnam, Ian F.
Description:	1 online resource (xiii, 149 pages : illustrations)
Subject:	Compact spaces. -
Online resource:	https://www.ams.org/ulect/070
Online resource:	https://doi.org/10.1090/ulect/070
ISBN:	9781470447311 (online)

Cantor minimal systems /
Putnam, Ian F.1958-

Cantor minimal systems /[electronic resource] Ian F. Putnam. - 1 online resource (xiii, 149 pages : illustrations) - University Lecture Series, v. 70.

Includes bibliographical references and indexes.

An example: A tale of two equivalence relations

Access is restricted to licensed institutions

Electronic reproduction.
Providence, Rhode Island :
American Mathematical Society.
2018

Mode of access : World Wide Web

ISBN: 9781470447311 (online)Subjects--Topical Terms:

1568159
Compact spaces.

LC Class. No.: QA611.23 / .P88 2018

Dewey Class. No.: 514/.32

Cantor minimal systems /
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100 1 $a Putnam, Ian F. $q (Ian Fraser), $d 1958- $e author. $3 3775967
245 1 0 $a Cantor minimal systems / $h [electronic resource] $c Ian F. Putnam.
264 1 $a Providence, Rhode Island : $b American Mathematical Society, $c [2018]
300 $a 1 online resource (xiii, 149 pages : illustrations)
336 $a text $b txt $2 rdacontent
337 $a unmediated $b n $2 rdamedia
338 $a volume $b nc $2 rdacarrier
490 0 $a University Lecture Series, $v v. 70
504 $a Includes bibliographical references and indexes.
505 0 0 $t An example: A tale of two equivalence relations $t Basics: Cantor sets and orbit equivalence $t Bratteli diagrams: Generalizing the example $t The Bratteli-Vershik model: Generalizing the example $t The Bratteli-Vershik model: Completeness $t {acute}Etale equivalence relations: Unifying the examples $t The $D$ invariant $t The Effros-Handelman-Shen theorem $t The Bratteli-Elliott-Krieger theorem $t Strong orbit equivalence $t The $D_m$ invariant $t The absorption theorem $t The classification of AF-equivalence relations $t The classification of $\mathbb {Z}$-actions $t Examples
506 1 $a Access is restricted to licensed institutions
533 $a Electronic reproduction. $b Providence, Rhode Island : $c American Mathematical Society. $d 2018
538 $a Mode of access : World Wide Web
588 $a Description based on print version record.
650 0 $a Compact spaces. $3 1568159
650 0 $a Cantor sets. $3 2047246
650 0 $a Topological spaces. $3 523744
650 7 $a Dynamical systems and ergodic theory -- Topological dynamics -- Transformations and group actions with special properties (minimality, distality, proximality, etc.). $2 msc $3 3775968
650 7 $a Group theory and generalizations -- Special aspects of infinite or finite groups -- Ordered groups. $2 msc $3 3775628
776 0 $i Print version: $a Putnam, Ian F. 1958- $t Cantor minimal systems / $w (DLC) 2017057279 $x 1047-3998 $z 9781470441159
856 4 $3 Contents $u https://www.ams.org/ulect/070
856 4 $3 Contents $u https://doi.org/10.1090/ulect/070