次へ: 3.3 色つき絡み目の新しい多変数不変量 Multivariable invarinats
上へ: 3 結び目や絡み目のトポロジー的不変量と可解模型 Invariants of
戻る: 3.1 可解模型から導かれる絡み目多項式 Link polynomials
  目次
原著論文 Original papers
- T. Deguchi,
Braids, Link Polynomials and Transformations of Solvable Models,
Int. J. Mod. Phys. A 5 (1990) 2195-2239.
- T. Deguchi,
Braid Group Representations and Link Polynomials Derived from Generalized
SU(n) Vertex Models,
J. Phys. Soc. Jpn. 58 (1989) 3441-3444.
- T. Deguchi and Y. Akutsu,
Graded Solutions of the Yang-Baxter
Relation and Link Polynomials,
J. Phys. A: Math. Gen. 23 (1990) 1861-1875.
- T. Deguchi,
Link Polynomials and Solvable Models,
in Physics, Geometry and
Topology, ed. H.C. Lee, (Plenum Press, New York, 1990) pp. 583-603.
- T. Deguchi,
Hybrid-Type Solvable Models and Multivariable Link Polynomials,
J. Phys. Soc. Jpn. 59 (1990) 1119-1122.
- T. Deguchi,
Generalized generalized spin models associated
with exactly solvable models,
Advanced Studies in Pure Mathematics 24 (1996) 82-101.
国際会議の報告
Proceedings papers of international conferences
- T. Deguchi,
A Note on Generalized Spin Models,
in Topics in Theoretical Physics,
the Proceedings of the Second Pacific Winter School for
Theoretical Physics, January 18-24, 1995, Sorak, Korea,
edited by Y.M. Cho, (World Scientific, Singapore, 1997) pp. 175-177.
国内研究会の報告
Reports of workshops in Japan
- T. Deguchi,
Link Polynomials, Linking Number and Exactly Solvable Models,
in the Proceedings of the Workshop
Topology, Field Theory and Superstrings, KEK, Tsukuba, Japan,
November 6-10, 1989, eds. M. Kobayashi and S. Nojiri, (KEK Report 89-22,
January 1990), pp. 45-76.
解説(日本語)
- 出口 哲生、
結び目不変量と統計物理学、
数学セミナー 1998年4月号
pp. 50-53.
- 「量子不変量」(3次元トポロジーと数理物理の遭遇)、
大槻知忠 編著(共著)日本評論社 (1999).
(担当部分:第4章「結び目不変量と統計物理学」pp. 61-68)
次へ: 3.3 色つき絡み目の新しい多変数不変量 Multivariable invarinats
上へ: 3 結び目や絡み目のトポロジー的不変量と可解模型 Invariants of
戻る: 3.1 可解模型から導かれる絡み目多項式 Link polynomials
  目次
Tetsuo Deguchi