Leonhard Euler

Leonhard Euler
Leonhard Euler
Sexo	mascule
Nascentia	1707-04-15 (Basel)
Decesso	1783-09-18, 1783-09-07 (Sancte Petroburgo)
Causa de decesso	hemorrhagia cerebral[*]
Loco de reposo	Smolensky Lutheran Cemetery[], Lazarev Cemetery[]
Citatania	Antique Confederation Switze, Imperio Russe, Kingdom of Prussia[*]
Educate in	University of Basel[*]
Occupation	mathematico, physico, professor universitari[], scriptor, music theorist[], Astronomo, scientista[], inventor, executive[], geographo[*]
Obras notabile	Euler's theorem[], Euler's rotation theorem[], Euler's theorem in geometry[], Euler's sum of powers conjecture[], Euler's polyhedron formula[], Euler-Lagrange equation[], Cauchy–Euler equation[], Euler's totient function[], Euler's identity[], Euler's four-square identity[], Euler's formula[], Euler's theorem[], gamma function[], Gaussian integral[], constante de Euler-Mascheroni, lucky numbers of Euler[], Euler diagram[], nine-point circle[], Euler line[], Eulerian path[*]
Religion	Protestantismo
Conjuge	Salomea Abigail Euler[], Katharina Euler[]
Infantes	Johann Euler[], Christoph Euler[], Carl Euler[*]
Parentes	matre Marguerite Brucker[] patre Paul III Euler[]
Premios	Fellow of the American Academy of Arts and Sciences[], Fellow of the Royal Society[]
Lingua	latino, germano, francese, russo
Signatura
Identificatores
ISNI	0000000121245291
VIAF	24639786
IMDB	nm5996380
Commons	Leonhard Euler

Leonhard Euler (15 de april 1707 in Basel, Switza – 18 de septembre 1783 in Sancte Petroburgo) esseva un mathematico switze de grande creativitate. Ille ha studiate in Basel sub Johann Bernoulli e in 1727 deveniva professor de physica e plus tarde de mathematica in Sancte Petroburgo, Russia. In 1741 ille iva a Berlin como membro del Academia de Berlin. In 1766 ille retornava a St. Petroburgo. Ille contribueva a quasi tote le brancas del mathematica e su applicationes a problemas physic, mesmo post que ille deveniva totalmente cec in 1771. Ille etiam es le patre del terminologia moderne de mathematica. Ille es le prime qui representa function como $y=F(x)$ . Ille contribueva con iste formula.

e^{i\varphi }=\cos \varphi +i\sin \varphi .\,

Multe conceptos familiar recipeva lor nomines in su textos, p.ex. le base logarithmic " $e$ ".