CONTINUED FRACTIONS in Danish translation

• fortsatte fraktioner

Examples of using Continued fractions in English and their translations into Danish

he vindicated Cataldi by attributing the invention of continued fractions to him.
han retfærdiggjort CATALDI ved at tillægge opfindelsen af fortsat fraktioner til ham.

other topics in algebra, continued fractions, geometry and number theory.
andre emner i algebra, fortsatte brøker, geometri og talteori.

Padé's doctoral supervisor Hermite had used approximants and continued fractions in his work of 1873 on proving the transcendence of e.
Padé's ph.d. -vejleder Hermite havde benyttet approximants og fortsatte fraktioner i sit arbejde af 1873 om beviser de transcendens af E.

orthogonal polynomials and continued fractions, differential equations
ortogonale polynomier og fortsatte fraktioner, differentialligninger og potentielle teori,

summation of series, continued fractions and elliptic functions.
sammenlægning af serier, fortsatte fraktioner og elliptiske funktioner.

led him to prove the existence of a transcendental number in 1844 when he constructed an infinite class of such numbers using continued fractions.
førte ham til at bevise eksistensen af en metafysisk nummer i 1844, da han beregnede en uendelig klasse af sådanne numre benytter fortsat fraktioner.

He suggested that the end of Theodorus 's proof somehow involved the continued fractions for 17 and 19, a conjecture which is very much in line with modern ideas about Greek mathematics.
Han foreslog, at afslutningen af Theodorus' s bevis eller anden måde involveret den fortsatte fraktionerne til 17 og 19, en formodninger, som er meget i tråd med moderne forestillinger om græsk matematik.

In 1949 Straus collaborated with Richard Bellman publishing Continued fractions, algebraic functions
I 1949 Straus samarbejdede med Richard Bellman udgivelse Fortsat fraktioner, algebraiske funktioner

In this Cotes explained gave a method of finding rational approximations as convergents of continued fractions, and the author of suggests that this explains how he found the approximation 44/37to the fourth root of 2 which we mentioned above.
I denne Cotes forklaret gav en metode til at finde en rationel tilnærmelser som convergents af fortsat fraktioner, og forfatteren foreslår, at dette forklarer, hvordan han fandt tilnærmelse 44/ 37 til den fjerde rod af 2 som vi har nævnt ovenfor.

their influence extended to Perron work on continued fractions Die Lehre von den Kettenbrüchen which was published in 1913.
indtryk på perron og deres indflydelse udvides til Perron arbejde på fortsat fraktioner Die Lehre von den Kettenbrüchen som blev offentliggjort i 1913.

their influence extended to Perron work on continued fractions Die Lehre von den Kettenbrüchen which was published in 1913.
indtryk på perron og deres indflydelse udvides til Perron arbejde på fortsat fraktioner Die Lehre von den Kettenbrüchen som blev offentliggjort i 1913.

The convergents for the continued fraction of r all satisfy this.
Convergents for den fortsatte brøkdel af F alle opfylder dette.

Stieltjes studied the continued fraction.
Stieltjes studeret den fortsatte fraktion.

In 1655 he gave a continued fraction expansion of 4/π.
I 1655 gav han en fortsat brøkdel udvidelse af 4/ π.

It deals with the development into a continued fraction of the generating function of a sequence satisfying a difference equation.
Den beskæftiger sig med udvikling til en fortsat brøkdel af de genererer funktion af en sekvens opfylder en forskel ligning.

He also found a continued fraction expansion for the integral,
Han har også fundet en brøkdel fortsatte ekspansion for integreret,

However Rawlins believes that a continued fraction method was used to calculate the value 11/83 while Fowler proposes that the anthyphairesis(or Euclidean algorithm) method was used see also.
Men Rawlins mener, at en fortsat brøkdel metode blev anvendt til at beregne værdien 11/ 83, mens Fowler foreslår, at anthyphairesis(eller euklidisk algoritme) metode blev anvendt se også.

In 1733 de Lagny examined the continued fraction expansion of the quotient of two integers
I 1733 de Lagny undersøgt den fortsatte brøkdel udvidelse af kvotienten af to heltal

In 1655 he gave a continued fraction expansion of 4/π This result,
I 1655 gav han en fortsat brøkdel udvidelse af 4/ π Dette resultat,

in 1894 he published a memoir in which he generalised the continued fraction algorithm which Hermite had studied in 1863
i 1894 han offentliggjort en memoir, hvor han generaliserede den fortsatte brøkdel algoritme, som Hermite havde undersøgt i 1863