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Quantum Groups pp 389-390 | Cite as

Triangularity of transition matrices for generalized Hall-Littlewood polynomials

  • S. V. Kerov
IV. Open Problems In Quantum Group Theory
Part of the Lecture Notes in Mathematics book series (LNM, volume 1510)

References

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    I.G.Macdonald, Symmetric functions and Hall polynomials, Oxford, 1979.Google Scholar
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    I.G.Macdonald, Symmetric functions (2), Preprint.Google Scholar
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    I.G.Macdonald, Orthogonal polynomials, associated with root systems, Preprint.Google Scholar
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    T.H.Koornwinder, Orthogonal polynomials, in connection with quantum groups, Orthogonal polynomials: Theory and Practice (ed. by Neval), 257–292.Google Scholar
  5. [5]
    S.V.Kerov, Hall-Littlewood functions and orthogonal polynomials, Funkz. Anal. Pril. 25 no. 1 (1991). (in Russian)Google Scholar
  6. [6]
    S.V.Kerov, Generalized Hall-Littlewood symmetric functions and orthogonal polynomials, Adv. Sov. Math. (1991) (to appear).Google Scholar

Copyright information

© Springer-Verlag 1992

Authors and Affiliations

  • S. V. Kerov

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