Cyclic Branched Coverings Over Some Classes of (1,1)-Knots
Author
Source
Issue
Vol. 2013, Issue 2013 (31 Dec. 2013), pp.1-9, 9 p.
Publisher
Hindawi Publishing Corporation
Publication Date
2013-05-16
Country of Publication
Egypt
No. of Pages
9
Main Subjects
Abstract EN
We construct a 4-parametric family of combinatorial closed 3-manifolds, obtained by glueing together in pairs the boundary faces of polyhedral 3-balls.
Then, we obtain geometric presentations of the fundamental groups of these manifolds and determine the corresponding split extension groups.
Finally, we prove that the considered manifolds are cyclic coverings of the 3-sphere branched over well-specified (1,1)-knots, including torus knots and Montesinos knots.
American Psychological Association (APA)
Telloni, Agnese Ilaria. 2013. Cyclic Branched Coverings Over Some Classes of (1,1)-Knots. Geometry،Vol. 2013, no. 2013, pp.1-9.
https://search.emarefa.net/detail/BIM-480639
Modern Language Association (MLA)
Telloni, Agnese Ilaria. Cyclic Branched Coverings Over Some Classes of (1,1)-Knots. Geometry No. 2013 (2013), pp.1-9.
https://search.emarefa.net/detail/BIM-480639
American Medical Association (AMA)
Telloni, Agnese Ilaria. Cyclic Branched Coverings Over Some Classes of (1,1)-Knots. Geometry. 2013. Vol. 2013, no. 2013, pp.1-9.
https://search.emarefa.net/detail/BIM-480639
Data Type
Journal Articles
Language
English
Notes
Includes bibliographical references
Record ID
BIM-480639