List of Famous people who died in 1903
Eusebio Oehl
Eusebio Oehl was an Italian histologist and physiologist who was a native of Lodi.
Oskar von Arnim-Kröchlendorff
Eugen Askenasy
Michael Perkhin
Michael Evlampievich Perkhin (1860-1903) was a Russian Empire jeweler. Born in Okulovskaya in Olonets Governorate, he moved to St. Petersburg, he joined the House of Fabergé. With Henrik Wigström, he was one of the two leading workmasters of the House of Fabergé.
Erich Rathenau
Camille Pissarro
Camille Pissarro was a Danish-French Impressionist and Neo-Impressionist painter born on the island of St Thomas. His importance resides in his contributions to both Impressionism and Post-Impressionism. Pissarro studied from great forerunners, including Gustave Courbet and Jean-Baptiste-Camille Corot. He later studied and worked alongside Georges Seurat and Paul Signac when he took on the Neo-Impressionist style at the age of 54.
Friedrich Emil Neumann
Eleonore of Stolberg-Wernigerode
Sir George Stokes, 1st Baronet
Sir George Gabriel Stokes, 1st Baronet, was an Anglo-Irish physicist and mathematician. Born in County Sligo, Ireland, Stokes spent all of his career at the University of Cambridge, where he was the Lucasian Professor of Mathematics from 1849 until his death in 1903. As a physicist, Stokes made seminal contributions to fluid mechanics, including the Navier–Stokes equations and to physical optics, with notable works on polarization and fluorescence. As a mathematician, he popularised "Stokes' theorem" in vector calculus and contributed to the theory of asymptotic expansions. Stokes, along with Felix Hoppe-Seyler, first demonstrated the oxygen transport function of hemoglobin and showed color changes produced by aeration of hemoglobin solutions.
Eduard Weyr
Eduard Weyr was a Czech mathematician now chiefly remembered as the discoverer of a certain canonical form for square matrices over algebraically closed fields. Weyr presented this form briefly in a paper published in 1885. He followed it up with a more elaborate treatment in a paper published in 1890. This particular canonical form has been named as the Weyr canonical form in a paper by Shapiro published in The American Mathematical Monthly in 1999. Previously, this form has been variously called as modified Jordan form, reordered Jordan form, second Jordan form, and H-form.