Using Spin, Twist and Dial Homeomorphisms to Generate Homeotopy Groups

Authors

  • David Sprows

disjoint, homeomorphisms, isotopies

Abstract

Using Spin, Twist

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How to Cite

Using Spin, Twist and Dial Homeomorphisms to Generate Homeotopy Groups. (2017). Global Journal of Science Frontier Research, 16(F6), 21-36. https://www.journalofscience.org/index.php/GJSFR/article/view/1918

 

References

D Epstein (1966) Curves on 2-manifolds and isotopies. 115(0), 83-107.

S Gervas (2001) A finite presentation of the mapping class group of a punctured surface. 40(4), 703-725.

U Hamenstadt (2009) Geometry of the mapping class groups I: Boundary amenability. 175(3), 545-609.

L Quintas (1968) Solved and unsolved problems in the computation of homeotopy groups of 2-manifolds. 11, 919-938.

D Sprows (1975) Homeotopy groups of compact manifolds. 90, 99-103.

D Sprows (2000) Local sub-homeotopy groups of bounded surfaces. 251-255.

D Sprows (2011) Boundary fixed homeomorphisms of 2-manifolds with boundary. 11, 13-15.

W Thurston (1988) On the geometry and dynamics of diffeomorphisms of surfaces. 19, 417-431.

Using Spin, Twist and Dial Homeomorphisms to Generate Homeotopy Groups

Published

2017-01-19

Issue

Vol. 16 No. F6 (2016): GJSFR-F Mathematics: Volume 16 Issue F6

Section

Articles

License

Copyright (c) 2016 Authors and Global Journals Private Limited

Creative Commons License

This work is licensed under a Creative Commons Attribution 4.0 International License.

How to Cite

Using Spin, Twist and Dial Homeomorphisms to Generate Homeotopy Groups. (2017). Global Journal of Science Frontier Research, 16(F6), 21-36. https://www.journalofscience.org/index.php/GJSFR/article/view/1918