Gegenbauer polynomials

Summary

Gegenbauer polynomials is a mathematical concept^[1]. It draws 73 Wikipedia views per month (mathematical_concept category, ranking #184 of 1,007).^[2]

Key Facts

• Gegenbauer polynomials's video is recorded as Gegenbauer polynomials.gif^[3].
• Gegenbauer polynomials's image is recorded as Mplwp gegenbauer Cn05a3.svg^[4].
• Gegenbauer polynomials's instance of is recorded as mathematical concept^[5].
• Leopold Gegenbauer is named after Gegenbauer polynomials^[6].
• Gegenbauer polynomials's subclass of is recorded as Jacobi polynomials^[7].
• Gegenbauer polynomials's Commons category is recorded as Gegenbauer polynomials^[8].
• Gegenbauer polynomials's BNCF Thesaurus ID is recorded as 25350^[9].
• Gegenbauer polynomials's Freebase ID is recorded as /m/06npp_^[10].
• Gegenbauer polynomials's defining formula is recorded as \frac1{(1-2xt+t^2)^\alpha}=\sum_{n=0}^\infty C_n^{(\alpha )}(x)t^n^[11].
• Gegenbauer polynomials's MathWorld ID is recorded as GegenbauerPolynomial^[12].
• Gegenbauer polynomials's Quora topic ID is recorded as Gegenbauer-Polynomials^[13].
• Gegenbauer polynomials's maintained by WikiProject is recorded as WikiProject Mathematics^[14].
• Gegenbauer polynomials's Microsoft Academic ID is recorded as 78540521^[15].
• Gegenbauer polynomials's in defining formula is recorded as C_n^{(\alpha)}(-)^[16].
• Gegenbauer polynomials's in defining formula is recorded as n^[17].
• Gegenbauer polynomials's Treccani's Enciclopedia della Matematica ID is recorded as polinomi-di-gegenbauer_res-544bba80-abc7-11e7-adb0-00271042e8d9^[18].
• Gegenbauer polynomials's OpenAlex ID is recorded as C78540521^[19].

Why It Matters

Gegenbauer polynomials draws 73 Wikipedia views per month (mathematical_concept category, ranking #184 of 1,007).^[2] It has Wikipedia articles in 11 language editions, a strong signal of global cultural recognition.^[20] It is known by 9 alternative names across languages and contexts.^[21]