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- Brenke–Chihara_polynomials abstract "In mathematics, Brenke polynomials are special cases of generalized Appell polynomials, and Brenke–Chihara polynomials are the Brenke polynomials that are also orthogonal polynomials.Brenke (1945) introduced sequences of Brenke polynomials Pn, which are special cases of generalized Appell polynomials with generating function of the formBrenke observed that Hermite polynomials and Laguerre polynomials are examples of Brenke polynomials, and asked if there are any other sequences of orthogonal polynomials of this form. Geronimus (1947) found some further examples of orthogonal Brenke polynomials. Chihara (1968, 1971) completely classified all Brenke polynomials that form orthogonal sequences, which are now called Brenke–Chihara polynomials, and found their orthogonality relations.".
- Brenke–Chihara_polynomials wikiPageID "32814670".
- Brenke–Chihara_polynomials wikiPageRevisionID "569384580".
- Brenke–Chihara_polynomials authorlink "T. S. Chihara".
- Brenke–Chihara_polynomials last "Chihara".
- Brenke–Chihara_polynomials year "1968".
- Brenke–Chihara_polynomials year "1971".
- Brenke–Chihara_polynomials subject Category:Orthogonal_polynomials.
- Brenke–Chihara_polynomials comment "In mathematics, Brenke polynomials are special cases of generalized Appell polynomials, and Brenke–Chihara polynomials are the Brenke polynomials that are also orthogonal polynomials.Brenke (1945) introduced sequences of Brenke polynomials Pn, which are special cases of generalized Appell polynomials with generating function of the formBrenke observed that Hermite polynomials and Laguerre polynomials are examples of Brenke polynomials, and asked if there are any other sequences of orthogonal polynomials of this form. ".
- Brenke–Chihara_polynomials label "Brenke–Chihara polynomials".
- Brenke–Chihara_polynomials sameAs Brenke%E2%80%93Chihara_polynomials.
- Brenke–Chihara_polynomials sameAs ブレンケ＝チハラ多項式.
- Brenke–Chihara_polynomials sameAs Q4961225.
- Brenke–Chihara_polynomials sameAs Q4961225.
- Brenke–Chihara_polynomials wasDerivedFrom Brenke–Chihara_polynomials?oldid=569384580.