Marie Ennemond Camille Jordan (French: [ʒɔʁdɑ̃]; 5 January 1838 – 22 January 1922) was a French mathematician, known both for his foundational work in...

In topology, the Jordan curve theorem, formulated by Camille Jordan in 1887, asserts that every Jordan curve (a plane simple closed curve) divides the...

Camille Jordan (11 January 1771 in Lyon – 19 May 1821) was a French politician born in Lyon of a well-to-do mercantile family. Jordan was educated in...

improper integrals. The lemma is named after the French mathematician Camille Jordan. Consider a complex-valued, continuous function f, defined on a semicircular...

piecewise monotone functions. It was extended in the late 19th century by Camille Jordan to functions of bounded variation (any function of bounded variation...

is a special case of the Jordan normal form. The Jordan normal form is named after Camille Jordan, who first stated the Jordan decomposition theorem in...

In the mathematical discipline of matrix theory, a Jordan matrix, named after Camille Jordan, is a block diagonal matrix over a ring R (whose identities...

Augustin Marie Camille Jordan (10 December 1910 – 24 March 2004) was a French soldier and diplomat who served as one of the founding members of the French...

French-Canadian boxer Camille Huysmans (1871–1968), Belgian politician Camille Jenatzy (1868–1913), Belgian racing driver Camille Jordan (1838–1922), French...

prefer to use the term Jordan content. The Peano–Jordan measure is named after its originators, the French mathematician Camille Jordan, and the Italian mathematician...

mathematics, specifically linear algebra, the Jordan–Chevalley decomposition, named after Camille Jordan and Claude Chevalley, expresses a linear operator...

Camille Guaty-Kaye is an American film and television actress. She portrayed Daisy in Gotta Kick It Up! (2002), Maricruz Delgado, Sucre's girlfriend,...

In mathematics, Jordan's inequality, named after Camille Jordan, states that 2 π x ≤ sin ⁡ ( x ) ≤ x  for  x ∈ [ 0 , π 2 ] . {\displaystyle {\frac {2}{\pi...

attended the Lycée in Bordeaux and entered the École Polytechnique, where Camille Jordan and Henri Becquerel taught. He worked in geodesy and cartography, and...

homotopy groups. The notion of homotopy of paths was introduced by Camille Jordan. In modern mathematics it is common to study a category by associating...

poet and historian Jordan Ifueko (born 1993), Nigerian American writer Jordan Sonnenblick (born 1969), American writer Camille Jordan (1838–1922), French...

mathematician Camille Jordan: The Jordan curve theorem states that every simple closed curve has a well-defined "inside" and "outside"; Jordan's lemma is a...

and every Jordan–Pólya number arises in this way as the order of an automorphism group of a tree. These numbers are named after Camille Jordan and George...

J_{1}(n)} . The function is named after Camille Jordan. For each positive integer k {\displaystyle k} , Jordan's totient function J k {\displaystyle J_{k}}...

Wilhelm Jordan is not to be confused with the French mathematician Camille Jordan (Jordan curve theorem), nor with the German physicist Pascual Jordan (Jordan...

have more than one composition series. However, the Jordan–Hölder theorem (named after Camille Jordan and Otto Hölder) states that any two composition series...

were François Antoine de Boissy d'Anglas, Jean-Charles Pichegru and Camille Jordan. Among other members were Guillaume-Mathieu Dumas, Pierre Paul Royer-Collard...

Cours d'analyse de l'École Polytechnique by the French mathematician Camille Jordan, through which he became acquainted with the more precise mathematics...

Thierry Romain Camille Jordan (born 31 August 1943) is a French prelate of the Catholic Church who was Archbishop of Reims from 1999 to 2018. He was previously...

context of angles between flats the mathematical concept was published by Camille Jordan in 1875. CCA is now a cornerstone of multivariate statistics and multi-view...

Camille Veronica Kostek (born February 19, 1992) is an American model, television presenter, and actress. She appeared in the Sports Illustrated Swimsuit...

to arbitrary dimensions. This generalization was first discussed by Camille Jordan. For any pair of flats in a Euclidean space of arbitrary dimension one...

mathematics, the Jordan–Schur theorem also known as Jordan's theorem on finite linear groups is a theorem in its original form due to Camille Jordan. In that...

connectivity and the enumeration of k-edge-connected graphs was studied by Camille Jordan in 1869. Let G = ( V , E ) {\displaystyle G=(V,E)} be an arbitrary graph...

further far-reaching development in the hands of Augustin Cauchy and Camille Jordan, both through introduction of new concepts and, primarily, a great wealth...