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- W2040786089 abstract "Given an invariant J(K) of a knot K, the corresponding (1,1)-tangle invariant J'(K)=J(K)/J(U) is defined as the quotient of J(K) by its value J(U) on the unknot U. We prove here that J' is always an integer 2-variable Laurent polynomial when J is the Homfly satellite invariant determined by decorating K with any eigenvector of the meridian map in the Homfly skein of the annulus. Specialisation of the 2-variable polynomials for suitable choices of eigenvector shows that the (1,1)-tangle irreducible quantum sl(N) invariants of K are integer 1-variable Laurent polynomials." @default.
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- W2040786089 date "2007-03-29" @default.
- W2040786089 modified "2023-09-23" @default.
- W2040786089 title "Integrality of Homfly 1–tangle invariants" @default.
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- W2040786089 doi "https://doi.org/10.2140/agt.2007.7.327" @default.
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