Kearton, C. and Wilson, S. M. J. (2003) 'Sharp bounds on some classical knot invariants.', Journal of knot theory and its ramifications., 12 (6). pp. 805-817.
There are obvious inequalities relating the Nakanishi index of a knot, the bridge number, the degree $2n$ of the Alexander polynomial and the length of the chain of Alexander ideals. We give examples for every positive value of $n$ to show that these bounds are sharp.
|Keywords:||Nakanishi index, Knot module, Bridge number, Alexander polynomial, Alexander ideal, Nonmaximal order, Arithmetic order, Hermitian order, Hermitian form, Fitting ideal.|
|Full text:||Full text not available from this repository.|
|Publisher Web site:||http://dx.doi.org/10.1142/S0218216503002792|
|Record Created:||15 Feb 2008|
|Last Modified:||08 Apr 2009 16:30|
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