Everything about Dirichlet totally explained
Johann Peter Gustav Lejeune Dirichlet [ləˈʒœndiʀiˈçle] (
February 13,
1805 –
May 5,
1859) was a
German mathematician credited with the modern "formal" definition of a
function.
His family hailed from the town of
Richelette in
Belgium, from which his surname "Lejeune Dirichlet" ("",
French for "the young chap from Richelette") was derived. That was also where his grandfather lived.
Dirichlet was born in
Düren, where his father was the
postmaster. He learned from
Georg Ohm at the
Jesuit gymnasium in
Cologne. His first paper was on
Fermat's last theorem comprising a partial proof for the case
, which was completed by
Adrien-Marie Legendre, who was one of the referees. Dirichlet also completed his own proof almost at the same time; he later also produced a full proof for the case
.
He graduated from the
University of Bonn in 1827 and taught as a
Privatdozent at the
University of Breslau, later teaching at the
University of Berlin. In 1855 Dirichlet began teaching at the
University of Göttingen.
In 1831, he married
Rebecca Henriette Mendelssohn Bartholdy, who came from a distinguished family of converts from Judaism to Christianity; she was a granddaughter of the philosopher
Moses Mendelssohn, daughter of
Abraham Mendelssohn Bartholdy and a sister of the composers
Felix Mendelssohn Bartholdy and
Fanny Mendelssohn.
Ferdinand Eisenstein,
Leopold Kronecker, and
Rudolf Lipschitz were his students. After his death, Dirichlet's lectures and other results in
number theory were collected, edited and published by his friend and fellow mathematician
Richard Dedekind under the title (
Lectures on Number Theory).
Further Information
Get more info on 'Dirichlet'.
|
External Link Exchanges
Do you know how hard it is to get a link from a large encyclopaedia? Well we're different and will prove it. To get a link from us just add the following HTML to your site on a relevant page:
<a href="http://johann_peter_gustav_lejeune_dirichlet.totallyexplained.com">Johann Peter Gustav Lejeune Dirichlet Totally Explained</a>
Then simply click through this link from your web page. Our crawlers will verify your link, extract the title of your web page and instantly add a link back to it. If you like you can remove the words Totally Explained and embed the link in article text.
As long as your link remains in place, we'll keep our link to you right here. Please play fair - our crawlers are watching. Your site must be closely related to this one's topic. Any kind of spamming, dubious practises or removing the link will result in your link from us being dropped and, potentially, your whole site being banned. |