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In mathematics, the q-Laguerre polynomials, or generalized Stieltjes–Wigert polynomials P(α)n(x;q) are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme introduced by Daniel S. Moak. Roelof Koekoek, Peter A. Lesky, and René F. Swarttouw give a detailed list of their properties.

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  • Q-Laguerre polynomials (en)
  • Q-Laguerrepolynom (sv)
  • Q拉盖尔多项式 (zh)
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  • In mathematics, the q-Laguerre polynomials, or generalized Stieltjes–Wigert polynomials P(α)n(x;q) are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme introduced by Daniel S. Moak. Roelof Koekoek, Peter A. Lesky, and René F. Swarttouw give a detailed list of their properties. (en)
  • Inom matematiken är q-Laguerrepolynomen eller generalisrade Stieltjes–Wigertpolynomen P(α)n(x;q) en av Laguerrepolynomen introducerade av Daniel S. Moak 1981. De definieras som (sv)
  • q拉盖尔多项式是一个以基本超几何函数和Q阶乘幂定义的正交多项式 (zh)
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mr
b
  • n (en)
doi
first
  • Peter A. (en)
  • René F. (en)
  • Roderick S. C. (en)
  • Roelof (en)
  • Tom H. (en)
  • Daniel S. (en)
id
isbn
issue
last
  • Wong (en)
  • Moak (en)
  • Koekoek (en)
  • Koornwinder (en)
  • Lesky (en)
  • Swarttouw (en)
location
  • Berlin, New York (en)
pages
publisher
series
  • Springer Monographs in Mathematics (en)
title
  • Hypergeometric orthogonal polynomials and their q-analogues (en)
  • Chapter 18: Orthogonal Polynomials (en)
  • The q-analogue of the Laguerre polynomials (en)
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year
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has abstract
  • In mathematics, the q-Laguerre polynomials, or generalized Stieltjes–Wigert polynomials P(α)n(x;q) are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme introduced by Daniel S. Moak. Roelof Koekoek, Peter A. Lesky, and René F. Swarttouw give a detailed list of their properties. (en)
  • Inom matematiken är q-Laguerrepolynomen eller generalisrade Stieltjes–Wigertpolynomen P(α)n(x;q) en av Laguerrepolynomen introducerade av Daniel S. Moak 1981. De definieras som (sv)
  • q拉盖尔多项式是一个以基本超几何函数和Q阶乘幂定义的正交多项式 (zh)
journal
  • . J. Math. Anal. Appl. (en)
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