The Nielsen kernel of an arbitrary Riemann surface
Jones, Matthew (2006) The Nielsen kernel of an arbitrary Riemann surface. Bulletin of the London Mathematical Society, 38 (5). pp. 825-828. ISSN 14692120
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By considering coverings of surfaces by annuli, we extend previous results concerning the Nielsen kernel of topologically finite Riemann surfaces to arbitrary orbifolds. Specifically, we show that the length of a boundary loop in the Nielsen kernel is strictly greater than twice the length of the corresponding boundary loop of its orbifold, and that the infinite Nielsen kernel has empty interior. 2000 Mathematics Subject Classification 30F99 (primary), 30F60 (secondary).
|Research Areas:||A. Middlesex University Schools and Centres > School of Science and Technology > Design Engineering and Mathematics|
|Citations on ISI Web of Science:||0|
|Deposited On:||03 Dec 2008 11:57|
|Last Modified:||06 Feb 2015 16:40|
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