Cocycle Knot Invariants, Quandle Extensions, and Alexander Matrices

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The theory of quandle (co)homology and cocycle knot invariants is rapidly being developed. We begin with a summary of these recent advances. One such advance is the notion of a dynamical cocycle. We show how dynamical cocycles can be used to color knotted surfaces that are obtained from classical knots by twist-spinning. We also demonstrate relations between cocycle invariants and Alexander matrices.
24 pages, 10 figures. submitted to the Kyoto conf. proceedings

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