Translation examples
Hän valvoo Plücker, ja tutkittava Lipschitz.
He was supervised by Plücker, and examined by Lipschitz.
Lipschitz on muistettava, että "Lipschitz ehdon", epätasa-arvo, joka takaa ainutlaatuisen ratkaisun löytämiseksi differentiaaliyhtälön y '= f (x, y).
Lipschitz is remembered for the 'Lipschitz condition', an inequality that guarantees a unique solution to the differential equation y' = f(x,y).
Asiakirjassa tarkastellaan Lipschitz uran aikana nämä kaksi vuotta.
The paper looks at Lipschitz's career during these two years.
Vuonna 1857 kuitenkin Lipschitz tuli Privatdozent yliopistossa Berliinissä.
In 1857, however, Lipschitz became a Privatdozent at the University of Berlin.
Yksi hänen opettajinaan olivat Lipschitz, Weierstrass, Borchardt, Kirchhoff, Helmholtz ja Kronecker.
Among his teachers were Lipschitz, Weierstrass, Borchardt, Kirchhoff, Helmholtz and Kronecker .
The University of Bonn oli siitä, missä Lipschitz viettänyt muualla uransa.
The University of Bonn was where Lipschitz spent the rest of his career.
Kahden vuoden ajan hän Breslau, Lipschitz kirjoitti kaksi kovin tärkeää papereita.
During his two years in Breslau, Lipschitz wrote two not very important papers.
Lipschitz oli varsin onnellinen Bonnissa kuitenkin, ja hän kääntyi alas tarjous Göttingen.
Lipschitz was quite happy at Bonn, however, and he turned down the offer from Göttingen.
Sellaisia ratkaisuja vahvempi hypoteesi F oli annettu aikaisemmin Cauchyn ja sitten Lipschitz.
The existence of solutions with stronger hypothesis on f had been given earlier by Cauchy and then Lipschitz .
Siis bilipschitz-kuvaus on sellainen Lipschitz-kuvaus, jonka käänteiskuvaus on myös Lipschitz.
A bilipschitz function is the same thing as an injective Lipschitz function whose inverse function is also Lipschitz.
Jokainen Lipschitz-funktio on absoluuttisesti jatkuva.
Every Lipschitz-continuous function is absolutely continuous.
Erityisesti jokainen Lipschitz-jatkuva funktio on jatkuva.
Every Lipschitz continuous function is Dini continuous.
Ω {\displaystyle \Omega } on avoin, rajoitettu Lipschitz-joukko).
Suppose Ω is a bounded, simply-connected, Lipschitz domain.
Oletetaan, että 1 ≤ p ≤ ∞ {\displaystyle 1\leq p\leq \infty } , Ω {\displaystyle \Omega } on prekompakti joukon R n {\displaystyle \mathbb {R} ^{n}} avoin osajoukko Lipschitzin reunalla (so.
As an example, consider an ordinary differential equation where f : R n → R n {\displaystyle f:{\mathbb {R} }^{n}\to {\mathbb {R} }^{n}} is locally Lipschitz.
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