Legendre polynomials

Legendre polynomials: French\ \ polynômes de Legendre

German\ \ Legendresche Polynome

Dutch\ \ Legendre-polynomen

Italian\ \ polinomi di Legendre

Spanish\ \ polynomios de Legendre

Catalan\ \ polinomis de Legendre

Portuguese\ \ polinómios de Legendre; polinômios de Legendre (bra)

Romanian\ \ -

Danish\ \ Legendrepolynomier

Norwegian\ \ -

Swedish\ \ -

Greek\ \ πολυώνυμα Legendre

Finnish\ \ Legendren polynomit

Hungarian\ \ Legendre-polinomok

Turkish\ \ Legendre çokterimlileri; Legendre polinomları

Estonian\ \ Legendre'i polünoomid

Lithuanian\ \ Legendre polinomai ; Ležandro polinomai

Slovenian\ \ -

Polish\ \ wielomiany Legendre'a

Russian\ \ полиноминалы Лежандра

Ukrainian\ \ -

Serbian\ \ Лежандрови полиноми

Icelandic\ \ Legendre margliða

Euskara\ \ Legendre polinomioak

Farsi\ \ ch ndjomle-eeye Legendre

Persian-Farsi\ \ -

Arabic\ \ كثيرات الحدود لليجاندر

Afrikaans\ \ Legendre-polinome

Chinese\ \ 莱根德多项数

Korean\ \ 르장드르 다항식

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Legendre polynomials — Note: People sometimes refer to the more general associated Legendre polynomials as simply Legendre polynomials . In mathematics, Legendre functions are solutions to Legendre s differential equation::{d over dx} left [ (1 x^2) {d over dx} P n(x)… … Wikipedia
Legendre wavelet — Legendre wavelets: spherical harmonic wavelets = Compactly supported wavelets derived from Legendre polynomials are termed spherical harmonic or Legendre wavelets [1] . Legendre functions have widespread applications in which spherical coordinate … Wikipedia
Legendre-Polynome — Die Legendre Polynome, auch zonale Kugelfunktionen genannt, sind die partikulären Lösungen der legendreschen Differentialgleichung. Sie sind spezielle reelle oder komplexe Polynome, die ein orthogonales Funktionensystem bilden. Benannt sind sie… … Deutsch Wikipedia
Legendre-Polynom — Die Legendre Polynome (nach Adrien Marie Legendre), auch zonale Kugelfunktionen genannt, sind spezielle Polynome, die auf dem Intervall [ 1,1] ein orthogonales Funktionensystem bilden. Sie sind die partikulären Lösungen der legendreschen… … Deutsch Wikipedia
Legendre rational functions — In mathematics the Legendre rational functions are a sequence of functions which are both rational and orthogonal. A rational Legendre function of degree n is defined as::R n(x) = frac{sqrt{2{x+1},L nleft(frac{x 1}{x+1} ight)where L n(x) is a… … Wikipedia
Legendre, Adrien-Marie — (1752 1833) mathematician Born in Paris, Adrien Marie Legendre was commissioned by the Convention at the time of the revolution of 1789 to work on geodesics and, in doing so, enriched the study of trigonometry, developing a method, for… … France. A reference guide from Renaissance to the Present
Classical orthogonal polynomials — In mathematics, the classical orthogonal polynomials are the most widely used orthogonal polynomials, and consist of the Hermite polynomials, the Laguerre polynomials, the Jacobi polynomials together with their special cases the ultraspherical… … Wikipedia
Associated Legendre function — Note: This article describes a very general class of functions. An important subclass of these functions mdash;those with integer ell and m mdash;are commonly called associated Legendre polynomials , even though they are not polynomials when m is … Wikipedia
Orthogonal polynomials — In mathematics, an orthogonal polynomial sequence is a family of polynomials such that any two different polynomials in the sequence are orthogonal to each other under some inner product. The most widely used orthogonal polynomials are the… … Wikipedia
Polinomios de Legendre — Saltar a navegación, búsqueda En matemáticas al resolver la formula de Rodrigues, las Funciones de Legendre son las soluciones a las Ecuaciones Diferenciales de Legendre: llamadas así por el matemático francés Adrien Marie Legendre. Estas… … Wikipedia Español
Adrien-Marie Legendre — Infobox Scientist name = Adrien Marie Legendre caption = Adrien Marie Legendre birth date = birth date|1752|9|18|mf=y birth place = Paris, France death date = death date and age|1833|1|10|1752|9|18|mf=y death place = Paris, France residence =… … Wikipedia

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Legendre polynomials

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