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List of Special Functions And Eponymsreport

  • Niels Abel: Abel polynomials - Abelian function - Abel–Gontscharoff interpolating polynomial (A)

  • Sir George Biddell Airy: Airy function (A)

  • Waleed Al-Salam (1926–1996): Al-Salam polynomial - Al Salam–Carlitz polynomial - Al Salam–Chihara polynomial (A)

  • C. T. Anger: Anger–Weber function (A)

  • Kazuhiko Aomoto: Aomoto–Gel'fand hypergeometric function - Aomoto integral (A)

  • Paul Émile Appell (1855–1930): Appell hypergeometric series, Appell polynomial, Generalized Appell polynomials (A)

  • Richard Askey: Askey–Wilson polynomial, Askey–Wilson function (with James A. Wilson) (A)

  • Engel: Engel expansion (E)

  • Erdélyi Artúr: Erdelyi–Kober operator (E)

  • Leonhard Euler: Euler polynomial, Eulerian integral, Euler hypergeometric integral (E)

  • V. N. Faddeeva: Faddeeva function (also known as the complex error function; see error function) (F)

  • Wolfgang Hahn: Hahn polynomial, (with H. Exton) Hahn–Exton Bessel function (H)

  • Philip Hall: Hall polynomial, Hall–Littlewood polynomial (H)

  • Hermann Hankel: Hankel function (H)

  • Heine: Heine functions (H)

  • Charles Hermite: Hermite polynomials (H)

  • Karl L. W. M. Heun (1859 – 1929): Heun's equation (H)

  • J. Horn: Horn hypergeometric series (H)

  • Adolf Hurwitz: Hurwitz zeta-function (H)

  • Henry Jack (1917–1978) Dundee: Jack polynomial (J)

  • F. H. Jackson: Jackson derivative Jackson integral (J)

  • Carl Gustav Jakob Jacobi: Jacobi polynomial (J)

  • Edmond Laguerre: Laguerre polynomials (L)

  • Johann Heinrich Lambert: Lambert W function (L)

  • Gabriel Lamé: Lamé polynomial (L)

  • G. Lauricella Lauricella-Saran: Lauricella hypergeometric series (L)

  • Adrien-Marie Legendre: Legendre polynomials (L)

  • Eugen Cornelius Joseph von Lommel (1837–1899), physicist: Lommel polynomial, Lommel function, Lommel–Weber function (L)

  • Paul Painlevé: Painlevé function, Painlevé transcendents (P)

  • Poisson–Charlier polynomial (P)

  • Pollaczek polynomial (P)

  • Giulio Racah: Racah polynomial (R)

  • Jacopo Riccati: Riccati–Bessel function (R)

  • Bernhard Riemann: Riemann zeta-function (R)

  • Olinde Rodrigues: Rodrigues formula (R)

  • Leonard James Rogers: Rogers–Askey–Ismail polynomial, Rogers–Ramanujan identity, Rogers–Szegő polynomials (R)

  • Francesco Tricomi: Tricomi–Carlitz polynomial (T)

  • Wall polynomial (W)

  • Wangerein: Wangerein functions (W)

  • Weber function (W)

  • Weierstrass: Weierstrass function (W)

  • Louis Weisner: Weisner's method (W)

  • E. T. Whittaker: Whittaker function (W)

  • Wilson polynomial (W)

  • Frits Zernike: Zernike polynomials (Z)

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About This Tool

In mathematics, an algebraic expression consisting of the addition of several monomials is called a polynomial. Historically, many academics who have made professional contributions to the field of mathematics have had Special Functions And synonyms that they are proud of. In this random tool, we have compiled 45 internationally known special functions for further reference.

These Special Functions And Eponyms, which I’m sure many of you have heard of, are often in our textbooks as well. Examples include the Airy function, Chihara polynomial, Appell polynomials, and Anger Weber function, all of which can be heard in class at different times. In the meantime, if you are researching the field of mathematics and are curious or in need of a detailed compilation of these special functions, go directly to the generator tool to extract them.

Click the "Display All Items" button and you will get a list of special functions and eponyms.

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