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Polynomial invariants of 2-component links.

Kunio Murasugi — 1985

Revista Matemática Iberoamericana

Let L = X U Y be an oriented 2-component link in S. In this paper we will define two different types of polynomials which are ambient isotopic invariants of L. One is associated with a cyclic cover branched along one of their components, an the other is associated with a metabelian cover of L. This invariants are defined for any link unless the linking number lk(X,Y), is ±1.

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