Rodrigues — may refer to:*Rodrigues (island), one of the Mascarene Islands, in the Indian Ocean *Rodrigues Triple Point, a tectonic triple junction near Rodrigues Island *Rodrigues College, a secondary school on Rodrigues Island *Fr. Conceicao Rodrigues… … Wikipedia
Rodrigues' rotation formula — In geometry, Rodrigues rotation formula (named after Olinde Rodrigues) is a vector formula for a rotation in space, given its axis and angle of rotation.Say u,v in R3 and we want to obtain a representation for the rotation vrot of the vector v… … Wikipedia
Olinde Rodrigues — Benjamin Olinde Rodrigues (1795–1851), more commonly known as Olinde Rodrigues, was a French banker, mathematician, and social reformer. Rodrigues was born into a well to do Sephardi Jewish family[1] in Bordeaux. Rodrigues was awarded a doctorate … Wikipedia
Olinde Rodrigues — Benjamin Olinde Rodrigues, nacido el 6 de octubre de 1795 en Burdeos y muerto en París en 1851, fue matemático y uno de los principales referentes del socialismo de Saint Simon. De origen judío, estudia en la École Normale Supérieur. Obtiene su… … Wikipedia Español
A Fórmula de Deus — in English The God s Formula , is the fourth novel written by José Rodrigues dos Santos, published at 2006 in Portugal. The book is about a quest for the scientific proof of the existence of god by a Portuguese professor, Tomás Noronha, based on … Wikipedia
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
SO(4) — In mathematics, SO(4) is the four dimensional rotation group; that is, the group of rotations about a fixed point in four dimensional Euclidean space. The name comes from the fact that it is (isomorphic to) the special orthogonal group of order 4 … Wikipedia
Laguerre polynomials — In mathematics, the Laguerre polynomials, named after Edmond Laguerre (1834 ndash; 1886), are the canonical solutions of Laguerre s equation::x,y + (1 x),y + n,y = 0,which is a second order linear differential equation.This equation has… … 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
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