About: Meixner–Pollaczek polynomials

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In mathematics, the Meixner–Pollaczek polynomials are a family of orthogonal polynomials P(λ)n(x,φ) introduced by Meixner, which up to elementary changes of variables are the same as the Pollaczek polynomials Pλn(x,a,b) rediscovered by Pollaczek in the case λ=1/2, and later generalized by him. They are defined by

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  • In mathematics, the Meixner–Pollaczek polynomials are a family of orthogonal polynomials P(λ)n(x,φ) introduced by Meixner, which up to elementary changes of variables are the same as the Pollaczek polynomials Pλn(x,a,b) rediscovered by Pollaczek in the case λ=1/2, and later generalized by him. They are defined by (en)
  • 梅西纳-珀拉泽克多项式是一个以超几何函数定义的正交多项式 (zh)
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  • René F. (en)
  • Roderick S. C. (en)
  • Roelof (en)
  • Tom H. (en)
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  • Wong (en)
  • Koekoek (en)
  • Koornwinder (en)
  • Swarttouw (en)
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  • Pollaczek Polynomials (en)
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  • In mathematics, the Meixner–Pollaczek polynomials are a family of orthogonal polynomials P(λ)n(x,φ) introduced by Meixner, which up to elementary changes of variables are the same as the Pollaczek polynomials Pλn(x,a,b) rediscovered by Pollaczek in the case λ=1/2, and later generalized by him. They are defined by (en)
  • 梅西纳-珀拉泽克多项式是一个以超几何函数定义的正交多项式 (zh)
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  • Meixner–Pollaczek polynomials (en)
  • 梅西纳-珀拉泽克多项式 (zh)
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