Ngau Lam  (ªL¤û)
RankProfessor
Tel+886-6-2757575 Ext. 65140
Fax+886-6-2743191
OfficeMath Building 312
Emailnlam@mail.ncku.edu.tw
Homepagenone
FieldRepresentation Theory of Infinite Dimensional Lie Algebras and Lie Superalgebras and Their Connections to Quantum Groups and Algebraic Geometry
EducationPh.D., Brandeis University (1991)
M.S., National Central University (1985)
B.S. National Cheng Kung University (1983)
Experience2004-  Professor, National Cheng Kung University
1991-2004  Associate Professor, National Cheng Kung University
Selective Publication
  1. Cheng, S.-J. and Lam, N.: Irreducible Characters of General Linear superalgebra and Super Duality, Commun. Math. Phys. 298, 645¡V672 (2010).

  2. Cheng, S.-J.; Lam, N. and Wang, W.: Super duality and irreducible characters of ortho-symplectic Lie superalgebras, Invent. Math. DOI 10.1007/s00222-010-0277-4.

  3. Cheng, Shun-Jen; Kwon, Jae-Hoon; Lam, Ngau A BGG-type resolution for tensor modules over general linear superalgebra. Lett. Math. Phys. 84 (2008), no. 1, 75--87.

  4. Lam, Ngau; Zhang, R. B. Quasi-finite modules for Lie superalgebras of infinite rank. Trans. Amer. Math. Soc. 358 (2006), no. 1, 403--439 (electronic).

  5. Cheng, Shun-Jen; Lam, Ngau; Zhang, R. B. Character formula for infinite-dimensional unitarizable modules of the general linear superalgebra. J. Algebra 273 (2004), no. 2, 780--805.

  6. Cheng, Shun-Jen; Lam, Ngau Infinite-dimensional Lie superalgebras and hook Schur functions. Comm. Math. Phys. 238 (2003), no. 1-2, 95--118.

  7. Lam, Ching Hung; Lam, Ngau; Yamauchi, Hiroshi Extension of unitary Virasoro vertex operator algebra by a simple module. Int. Math. Res. Not. 2003, no. 11, 577--611.

  8. Lam, Ngau Extensions of modules over supercurrent conformal algebras. Comm. Algebra 29 (2001), no. 7, 3061--3068.

  9. Cheng, Shun-Jen; Lam, Ngau Finite conformal modules over $N=2,3,4$ superconformal algebras. J. Math. Phys. 42 (2001), no. 2, 906--933.

  10. Lam, Ngau On the conjecture of the resolution of a finite set of points in projective space. First International Tainan-Moscow Algebra Workshop (Tainan, 1994), 229--235, de Gruyter, Berlin, 1996.