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- Bateman_polynomials abstract "In mathematics, the Bateman polynomials are a family Fn of orthogonal polynomials introduced by Bateman (1933). The Bateman–Pasternack polynomials are a generalization introduced by Pasternack (1939). Bateman polynomials are given by where Pn is a Legendre polynomial.Pasternack (1939) generalized the Bateman polynomials to polynomials Fmn with Carlitz (1957) showed that the polynomials Qn studied by Touchard (1956) , see Touchard_polynomials, are the same as Bateman polynomials up to a change of variable: more preciselyBateman and Pasternack's polynomials are special cases of the symmetric continuous Hahn polynomials.".
- Bateman_polynomials wikiPageExternalLink CJM-1956-034-1.
- Bateman_polynomials wikiPageExternalLink CJM-1957-021-9.
- Bateman_polynomials wikiPageExternalLink jnlabstract_en.php?cdjournal=tmj1911&cdvol=37&noissue=0&startpage=23.
- Bateman_polynomials wikiPageID "32787038".
- Bateman_polynomials wikiPageRevisionID "582716284".
- Bateman_polynomials b "n".
- Bateman_polynomials hasPhotoCollection Bateman_polynomials.
- Bateman_polynomials p "m".
- Bateman_polynomials subject Category:Orthogonal_polynomials.
- Bateman_polynomials type Abstraction100002137.
- Bateman_polynomials type Function113783816.
- Bateman_polynomials type MathematicalRelation113783581.
- Bateman_polynomials type OrthogonalPolynomials.
- Bateman_polynomials type Polynomial105861855.
- Bateman_polynomials type Relation100031921.
- Bateman_polynomials comment "In mathematics, the Bateman polynomials are a family Fn of orthogonal polynomials introduced by Bateman (1933). The Bateman–Pasternack polynomials are a generalization introduced by Pasternack (1939).".
- Bateman_polynomials label "Bateman polynomials".
- Bateman_polynomials sameAs m.0h3w5q5.
- Bateman_polynomials sameAs Q4868769.
- Bateman_polynomials sameAs Q4868769.
- Bateman_polynomials sameAs Bateman_polynomials.
- Bateman_polynomials wasDerivedFrom Bateman_polynomials?oldid=582716284.
- Bateman_polynomials isPrimaryTopicOf Bateman_polynomials.