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诚高科技力推“渠道服务”

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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28

  • 1Graber, T., Pandharipande, R.: Localization of virtual classes. Invent. Math., 135(2), 487-518 (1999).
  • 2Witten, E.: Two-dimensional gravity and intersection theory on moduli space. Surveys in Differential Geometry (Cambridge, MA, 1990), 243-310, Lehigh Univ., Bethlehem, PA (1991).
  • 3Kontsevich, M.: Intersection theory on the moduli space of curves and the matrix Airy function. Comm.Math. Phys., 147(1), 1-23 (1992).
  • 4Okounkov, A., Panharipande, R.: Gromov-Witten theory, Hurwitz numbers, and Matrix models, I. Preprint,Math. AG/0101147.
  • 5Faber, C.: Algorithms for computing intersection numbers on moduli spaces of curves, with an application to the class of the locus of Jacobians. New Trends in Algebraic Geometry (Warwick, 1996), 93-109, London Math. Soc. Lecture Note Ser., 264, Cambridge Univ. Press, Cambridge (1999).
  • 6Faber, C., Pandharipande, R.: Hodge integrals and Gromov-Witten theory. Invent. Math., 139(1), 173-199(2000).
  • 7Faber, C., Pandharipande, R.: Hodge integrals, partition matrices, and the λg conjecture. Preprint, Math.AG/9908052.
  • 8Ruan, Y., Tian, G.: A mathematical theory of quantum cohomology. J. Differential Geom., 42(2), 259-367(1995).
  • 9Ruan, Y., Tian, G.: Higher genus symplectic invariants and sigma models coupled with gravity. Invent.Math., 130(3), 455-516 (1997).
  • 10Li, J., Tian, G.: Virtual moduli cycles and Gromov-Witten invariants of algebraic varieties. J. Amer. Math.Soc.,11(1), 119-174 (1998).

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