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- Meixner_polynomials abstract "In mathematics, Meixner polynomials (also called discrete Laguerre polynomials) are a family of discrete orthogonal polynomials introduced by Josef Meixner (1934). They are given in terms of binomial coefficients and the (rising) Pochhammer symbol by".
- Meixner_polynomials wikiPageExternalLink pp1-25.pdf.
- Meixner_polynomials wikiPageID "19609650".
- Meixner_polynomials wikiPageRevisionID "578992421".
- Meixner_polynomials authorlink "Josef Meixner".
- Meixner_polynomials first "Josef".
- Meixner_polynomials first "René F.".
- Meixner_polynomials first "Roderick S. C.".
- Meixner_polynomials first "Roelof".
- Meixner_polynomials first "Tom H.".
- Meixner_polynomials hasPhotoCollection Meixner_polynomials.
- Meixner_polynomials id "18.19".
- Meixner_polynomials last "Koekoek".
- Meixner_polynomials last "Koornwinder".
- Meixner_polynomials last "Meixner".
- Meixner_polynomials last "Swarttouw".
- Meixner_polynomials last "Wong".
- Meixner_polynomials title "Hahn Class: Definitions".
- Meixner_polynomials year "1934".
- Meixner_polynomials subject Category:Orthogonal_polynomials.
- Meixner_polynomials type Abstraction100002137.
- Meixner_polynomials type Function113783816.
- Meixner_polynomials type MathematicalRelation113783581.
- Meixner_polynomials type OrthogonalPolynomials.
- Meixner_polynomials type Polynomial105861855.
- Meixner_polynomials type Relation100031921.
- Meixner_polynomials comment "In mathematics, Meixner polynomials (also called discrete Laguerre polynomials) are a family of discrete orthogonal polynomials introduced by Josef Meixner (1934). They are given in terms of binomial coefficients and the (rising) Pochhammer symbol by".
- Meixner_polynomials label "Meixner polynomials".
- Meixner_polynomials sameAs m.04mzz4g.
- Meixner_polynomials sameAs Q6810444.
- Meixner_polynomials sameAs Q6810444.
- Meixner_polynomials sameAs Meixner_polynomials.
- Meixner_polynomials wasDerivedFrom Meixner_polynomials?oldid=578992421.
- Meixner_polynomials isPrimaryTopicOf Meixner_polynomials.