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出处 《计算机》 2001年第21期43-43,共1页 Shanghai Computer Weekly
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参考文献11

  • 1Li, W., Xu, L.: Counting SL2(Fq) representations of torus knot groups. OSU preorint 2001 (submitted).
  • 2Sink, J. M.: A Zeta-Function For A Knot Using SL2(Fps) Representations. Knots in Hellas' 98, Proceedings of The International Conference on Knot Theory and Its Ramification, 452-470.
  • 3Riley, R.: Homomorphisms of knot groups on finite groups. Math. of Computation, 25, 603-619 (1971).
  • 4Akbulut, J. McCarthy: Casson's invariant for oriented homology 3-spheres, an exposition. Math. Notes,36 (1990).
  • 5Li, W.: Casson-Lin's invariant and Floer homology. J. Knot Theory and its Ramifications, 6(6), 851-877(1997).
  • 6Lin, X. S.: A knot invariant via representation spaces. J. Diff. Geom., 35,337-357 (1992).
  • 7Wada, M.: Twisted Alexander polynomial for finitely presentable groups. Topology, 33(2), 241-256 (1994).
  • 8Koblitz, N.: p-adic Numbers, p-adic Analysis and Zeta functions, Springer-Verlag(1977).
  • 9Collins, M. J.: Representations and characters of finite groups. Cambridge Studies in Advanced Math., 22.
  • 10Lin, X. S.. Representation of knot groups and twisted Alexander polynomials. Acta Math. Sinica, English Series, 17(3), 361-380 (2001).

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