The Resource Non-metrisable Manifolds, by David Gauld, (electronic resource)

Non-metrisable Manifolds, by David Gauld, (electronic resource)

Label
Non-metrisable Manifolds
Title
Non-metrisable Manifolds
Statement of responsibility
by David Gauld
Creator
Author
Author
Subject
Language
  • eng
  • eng
Summary
Manifolds fall naturally into two classes depending on whether they can be fitted with a distance measuring function or not. The former, metrisable manifolds, and especially compact manifolds, have been intensively studied by topologists for over a century, whereas the latter, non-metrisable manifolds, are much more abundant but have a more modest history, having become of increasing interest only over the past 40 years or so. The first book on this topic, this book ranges from criteria for metrisability, dynamics on non-metrisable manifolds, Nyikos’s Bagpipe Theorem and whether perfectly normal manifolds are metrisable to structures on manifolds, especially the abundance of exotic differential structures and the dearth of foliations on the long plane. A rigid foliation of the Euclidean plane is described. This book is intended for graduate students and mathematicians who are curious about manifolds beyond the metrisability wall, and especially the use of Set Theory as a tool
http://library.link/vocab/creatorName
Gauld, David
Dewey number
  • 510
  • 514.2
  • 514.34
  • 621
http://bibfra.me/vocab/relation/httpidlocgovvocabularyrelatorsaut
3rlGV7QdYGo
Language note
English
LC call number
  • QA613-613.8
  • QA613.6-613.66
Literary form
non fiction
Nature of contents
dictionaries
http://library.link/vocab/subjectName
  • Cell aggregation
  • Algebraic topology
  • Manifolds and Cell Complexes (incl. Diff.Topology)
  • Applications of Nonlinear Dynamics and Chaos Theory
  • Algebraic Topology
Label
Non-metrisable Manifolds, by David Gauld, (electronic resource)
Instantiates
Publication
Note
Description based upon print version of record
Bibliography note
Includes bibliographical references and index at the end of each chapters
Carrier category
online resource
Carrier category code
cr
Content category
text
Content type code
txt
Contents
Topological Manifolds -- Edge of the World: When are Manifolds Metrisable? -- Geometric Tools -- Type I Manifolds and the Bagpipe Theorem -- Homeomorphisms and Dynamics on Non-Metrisable Manifolds -- Are Perfectly Normal Manifolds Metrisable? -- Smooth Manifolds -- Foliations on Non-Metrisable Manifolds -- Non-Hausdorff Manifolds and Foliations
Dimensions
unknown
Edition
1st ed. 2014.
Extent
1 online resource (214 p.)
Form of item
online
Isbn
9789812872579
Media category
computer
Media type code
c
Other control number
10.1007/978-981-287-257-9
Specific material designation
remote
System control number
  • (CKB)3710000000311915
  • (EBL)1966747
  • (OCoLC)897810379
  • (SSID)ssj0001408327
  • (PQKBManifestationID)11782375
  • (PQKBTitleCode)TC0001408327
  • (PQKBWorkID)11346092
  • (PQKB)11336569
  • (MiAaPQ)EBC1966747
  • (DE-He213)978-981-287-257-9
  • (EXLCZ)993710000000311915
Label
Non-metrisable Manifolds, by David Gauld, (electronic resource)
Publication
Note
Description based upon print version of record
Bibliography note
Includes bibliographical references and index at the end of each chapters
Carrier category
online resource
Carrier category code
cr
Content category
text
Content type code
txt
Contents
Topological Manifolds -- Edge of the World: When are Manifolds Metrisable? -- Geometric Tools -- Type I Manifolds and the Bagpipe Theorem -- Homeomorphisms and Dynamics on Non-Metrisable Manifolds -- Are Perfectly Normal Manifolds Metrisable? -- Smooth Manifolds -- Foliations on Non-Metrisable Manifolds -- Non-Hausdorff Manifolds and Foliations
Dimensions
unknown
Edition
1st ed. 2014.
Extent
1 online resource (214 p.)
Form of item
online
Isbn
9789812872579
Media category
computer
Media type code
c
Other control number
10.1007/978-981-287-257-9
Specific material designation
remote
System control number
  • (CKB)3710000000311915
  • (EBL)1966747
  • (OCoLC)897810379
  • (SSID)ssj0001408327
  • (PQKBManifestationID)11782375
  • (PQKBTitleCode)TC0001408327
  • (PQKBWorkID)11346092
  • (PQKB)11336569
  • (MiAaPQ)EBC1966747
  • (DE-He213)978-981-287-257-9
  • (EXLCZ)993710000000311915

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