Kurlin, V. and Lines, D. (2007) 'Peripherally specified homomorphs of link groups.', Journal of knot theory and its ramifications., 16 (6). pp. 719-740.
Johnson and Livingston have characterized peripheral structures in homomorphs of knot groups. We extend their approach to the case of links. The main result is an algebraic characterization of all possible peripheral structures in certain homomorphic images of link groups.
|Keywords:||Link, Link group, Longitude, Meridian, Pontryagin product, Johnson, Livingston product.|
|Full text:||Full text not available from this repository.|
|Publisher Web site:||https://doi.org/10.1142/S0218216507005440|
|Record Created:||21 Sep 2007|
|Last Modified:||04 Oct 2017 14:54|
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