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Embedding Coverings into Bundles with Applications
 
Front Cover for Embedding Coverings into Bundles with Applications
Available Formats:
Electronic ISBN: 978-1-4704-0670-7
Product Code: MEMO/38/263.E
List Price: $20.00
MAA Member Price: $18.00
AMS Member Price: $12.00
Front Cover for Embedding Coverings into Bundles with Applications
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Embedding Coverings into Bundles with Applications
Available Formats:
Electronic ISBN:  978-1-4704-0670-7
Product Code:  MEMO/38/263.E
List Price: $20.00
MAA Member Price: $18.00
AMS Member Price: $12.00
  • Book Details
     
     
    Memoirs of the American Mathematical Society
    Volume: 381982; 53 pp
    MSC: Primary 57;
  • Table of Contents
     
     
    • Chapters
    • Introduction
    • Part I. Embedding finite covers into bundles
    • 1. Removing singularities of maps
    • 2. Singularities of maps into bundles
    • 3. Embedding covering spaces into bundles
    • 4. The obstruction
    • Part II. Embedding manifold-like continua up to shape
    • 5. Applications of Part I to embedding continua up to shape
    • 6. An $n$-manifold-like compactum which does not embed up to shape in $\mathbb {R}^{2n}$
    • 7. Singularities of coverings of immersions
    • 8. Embedding up to shape manifold-like continua whose factors need not embed
    • 9. Embedding double coverings
    • 10. An example
    • 11. $n$-manifold-like continua which do not embed up to shape in $\mathbb {R}^{2n}$
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Volume: 381982; 53 pp
MSC: Primary 57;
  • Chapters
  • Introduction
  • Part I. Embedding finite covers into bundles
  • 1. Removing singularities of maps
  • 2. Singularities of maps into bundles
  • 3. Embedding covering spaces into bundles
  • 4. The obstruction
  • Part II. Embedding manifold-like continua up to shape
  • 5. Applications of Part I to embedding continua up to shape
  • 6. An $n$-manifold-like compactum which does not embed up to shape in $\mathbb {R}^{2n}$
  • 7. Singularities of coverings of immersions
  • 8. Embedding up to shape manifold-like continua whose factors need not embed
  • 9. Embedding double coverings
  • 10. An example
  • 11. $n$-manifold-like continua which do not embed up to shape in $\mathbb {R}^{2n}$
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