THE COCHRAN SEQUENCES OF SEMI-BOUNDARY LINKS
For a 1-dimensional semi-boundary link, Cochran constructed a sequence of Sato-Levine invariants of successively derived links. This is a linear recurrence sequence and conversely any linear recurrence sequence can be constructed in this way. An upper bound for the growth of this sequence is obtained.
- Publisher
- PACIFIC JOURNAL MATHEMATICS
- Issue Date
- 1991-06
- Language
- English
- Article Type
- Article
- Keywords
INVARIANTS
- Citation
PACIFIC JOURNAL OF MATHEMATICS, v.149, no.2, pp.293 - 302
- ISSN
- 0030-8730
- Appears in Collection
- MA-Journal Papers(저널논문)
- Files in This Item
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