Using Spin, Twist and Dial Homeomorphisms to Generate Homeotopy Groups

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David Sprows
David Sprows
α Villanova University Villanova University

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Using Spin, Twist and Dial Homeomorphisms to Generate Homeotopy Groups

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Abstract

Using Spin, Twist

References

8 Cites in Article
  1. D Epstein (1966). Curves on 2-manifolds and isotopies.
  2. S Gervas (2001). A finite presentation of the mapping class group of a punctured surface.
  3. U Hamenstadt (2009). Geometry of the mapping class groups I: Boundary amenability.
  4. L Quintas (1968). Solved and unsolved problems in the computation of homeotopy groups of 2-manifolds.
  5. D Sprows (1975). Homeotopy groups of compact manifolds.
  6. D Sprows (2000). Local sub-homeotopy groups of bounded surfaces.
  7. D Sprows (2011). Boundary fixed homeomorphisms of 2-manifolds with boundary.
  8. W Thurston (1988). On the geometry and dynamics of diffeomorphisms of surfaces.

Funding

No external funding was declared for this work.

Conflict of Interest

The authors declare no conflict of interest.

Ethical Approval

No ethics committee approval was required for this article type.

Data Availability

Not applicable for this article.

How to Cite This Article

David Sprows. 2017. \u201cUsing Spin, Twist and Dial Homeomorphisms to Generate Homeotopy Groups\u201d. Global Journal of Science Frontier Research - F: Mathematics & Decision GJSFR-F Volume 16 (GJSFR Volume 16 Issue F6): .

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Issue Cover
GJSFR Volume 16 Issue F6
Pg. 21- 36
Journal Specifications

Crossref Journal DOI 10.17406/GJSFR

Print ISSN 0975-5896

e-ISSN 2249-4626

Keywords
Classification
GJSFR-F Classification: MSC 2010: 37E30
Version of record

v1.2

Issue date

January 19, 2017

Language
en
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Using Spin, Twist

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Using Spin, Twist and Dial Homeomorphisms to Generate Homeotopy Groups

David Sprows
David Sprows Villanova University

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