• Topological quantum field theory for the universal quantum invariant (with Tomotada Ohtsuki)
  • Commun. Math. Phys. 188 (1997), 501-520.
  • Errata:

    p. 508 l.7, l.14, l.25

  D_{>n} -> D_{>n(\ell + 1)}

• Representation of mapping class groups via the universal perturbative invariant
  • Proceedings of Knots 96, ed. S. Suzuki, 1997 World Scientific, pp. 573-586.

    Get the Errata

• Subgraphs of W-graphs and the 3-parallel version polynomial invariants of links (with Mitsuyuki Ochiai)
  • Proceedings of the Japan Academy, Vol. 70, Ser. A, No. 8 (1994), 267-270.
  • Errata:
    

    p269, l.9 ... \sigma_1^4 \sigma_2^2 (resp.

    ----> ... \sigma_1^{-4} \sigma_2^2 (resp.

    p269 l.10 x=q^2 ----> x^2=q

• A state model for the multi-variable Alexander polynomial
  • Pacific J. Math, 157 (1993), 109-135.
  • Errata:

    p.126, l.-4 Let $L_5$ and $L_6$ be four lins ...

    ----> Let $L_5$ and $L_6$ be two lins ...

    p.127, Figure 1

    remove $L_1$, $L_2$, $L_3$, $L_4$, which is not refered in the paper.

• On local relations to determine the multi-variable Alexander polynomial of colored links
  • Knot 90 (Osaka, 1990), 455-464, de Gruyter, 1992.
  • Errata:
    p. 457, Figure 5
    
    L_1 --> L_{-21-2}, L_2 --> L_{1-21},
    L_3 --> L_{2-12}, L_4 --> L_{-12-1}.
    p. 458, Figure 6
    

    L_5 --> L', L_6 --> L .

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Jun Murakami (murakami@mn.waseda.ac.jp)

Department of Mathematics
School of Fundamental Engineering Science
Waseda University
Okubo 3-4-1
Shinjuku-ku, Tokyo 169-8555, JAPAN
Tel : 03-5286-3859