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The Resource Elemental methods in ergodic Ramsey theory, Randall McCutcheon

Elemental methods in ergodic Ramsey theory, Randall McCutcheon

Label
Elemental methods in ergodic Ramsey theory
Title
Elemental methods in ergodic Ramsey theory
Statement of responsibility
Randall McCutcheon
Creator
Subject
Language
eng
Member of
Cataloging source
DLC
http://library.link/vocab/creatorDate
1965-
http://library.link/vocab/creatorName
McCutcheon, Randall
Dewey number
  • 510 s
  • 511/.5
Index
index present
LC call number
QA3
LC item number
.L28 no.1722
Literary form
non fiction
Nature of contents
bibliography
Series statement
Lecture notes in mathematics,
Series volume
1722
http://library.link/vocab/subjectName
  • Ramsey theory
  • Measure-preserving transformations
Label
Elemental methods in ergodic Ramsey theory, Randall McCutcheon
Instantiates
Publication
Bibliography note
Includes bibliographical references (pages [153]-156) and index
Carrier category
volume
Carrier category code
  • nc
Carrier MARC source
rdacarrier
Content category
text
Content type code
  • txt
Content type MARC source
rdacontent
Contents
  • 1. Ramsey Theory and Topological Dynamics. 1.1. Preliminaries. 1.2. Van der Waerden's theorem. 1.3. Gallai's theorem. 1.4. A polynomial van der Waerden theorem. 1.5. Z[subscript k] and IP van der Waerden theorems. 1.6. The Hales-Jewett coloring theorem. 1.7. Recurrence for VIP-systems. 1.8. The Bergelson-Leibman coloring theorem -- 2. Infinitary Ramsey Theory. 2.1. Ramsey's theorem and Schur's theorem. 2.2. Hindman's theorem. 2.3. The Carlson-Simpson theorem. 2.4. Carlson's theorem. 2.5. Central sets. 2.6. An infinitary set-polynomial theorem -- 3. Density Ramsey Theory. 3.1. Measure theoretic preliminaries. 3.2. Furstenberg correspondence. 3.3. Kriz' example. 3.4. Hilbert spaces. 3.5. Sarkozy's theorem. 3.6. Polynomial recurrence along IP-sets -- 4. Three Ergodic Roth Theorems. 4.1. Ergodicity and weak mixing. 4.2. Roth's theorem. 4.3. Measurable decomposition. 4.4. Two dimensional Roth theorem. 4.5. Double recurrence along IP sets -- 5. Multiple Recurrence
  • 5.1. Furstenberg's structure theorem. 5.2. Szemeredi's theorem. 5.3. A polynomial Szemeredi theorem
Control code
42968168
Dimensions
24 cm
Extent
160 pages
Isbn
9783540668091
Isbn Type
(softcover : acid-free paper)
Lccn
99088663
Media category
unmediated
Media MARC source
rdamedia
Media type code
  • n
Label
Elemental methods in ergodic Ramsey theory, Randall McCutcheon
Publication
Bibliography note
Includes bibliographical references (pages [153]-156) and index
Carrier category
volume
Carrier category code
  • nc
Carrier MARC source
rdacarrier
Content category
text
Content type code
  • txt
Content type MARC source
rdacontent
Contents
  • 1. Ramsey Theory and Topological Dynamics. 1.1. Preliminaries. 1.2. Van der Waerden's theorem. 1.3. Gallai's theorem. 1.4. A polynomial van der Waerden theorem. 1.5. Z[subscript k] and IP van der Waerden theorems. 1.6. The Hales-Jewett coloring theorem. 1.7. Recurrence for VIP-systems. 1.8. The Bergelson-Leibman coloring theorem -- 2. Infinitary Ramsey Theory. 2.1. Ramsey's theorem and Schur's theorem. 2.2. Hindman's theorem. 2.3. The Carlson-Simpson theorem. 2.4. Carlson's theorem. 2.5. Central sets. 2.6. An infinitary set-polynomial theorem -- 3. Density Ramsey Theory. 3.1. Measure theoretic preliminaries. 3.2. Furstenberg correspondence. 3.3. Kriz' example. 3.4. Hilbert spaces. 3.5. Sarkozy's theorem. 3.6. Polynomial recurrence along IP-sets -- 4. Three Ergodic Roth Theorems. 4.1. Ergodicity and weak mixing. 4.2. Roth's theorem. 4.3. Measurable decomposition. 4.4. Two dimensional Roth theorem. 4.5. Double recurrence along IP sets -- 5. Multiple Recurrence
  • 5.1. Furstenberg's structure theorem. 5.2. Szemeredi's theorem. 5.3. A polynomial Szemeredi theorem
Control code
42968168
Dimensions
24 cm
Extent
160 pages
Isbn
9783540668091
Isbn Type
(softcover : acid-free paper)
Lccn
99088663
Media category
unmediated
Media MARC source
rdamedia
Media type code
  • n

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