Permanent link to this recordhttp://hdl.handle.net/20.500.12613/6039
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AbstractGaroufalidis conjectured a relation between the boundary slopes of a knot and its colored Jones polynomials. According to the conjecture, certain boundary slopes are detected by the sequence of degrees of the colored Jones polynomials. We verify this conjecture for adequate knots, a class that vastly generalizes that of alternating knots. © 2010 American Mathematical Society.
Citation to related workAmerican Mathematical Society (AMS)
Has partProceedings of the American Mathematical Society
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