Eksempler på brug af Elliptic functions på Engelsk og deres oversættelser til Dansk
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Greenhill's work was mainly on elliptic functions.
He also studied elliptic functions and integral equations.
Between 1859 and1875 Bouquet worked on elliptic functions.
The chief problem in using elliptic functions has always been the lack of suitable numerical tables.
Calculus of variations or applications of elliptic functions.
Legendre's major work on elliptic functions in Exercices du Calcul Intégral appeared in three volumes in 1811, 1817, and 1819.
His habilitation thesis was on modular elliptic functions.
Puiseux also worked on elliptic functions and studied computational methods which were used to reduce astronomical data.
He was to discover later that he had been studying elliptic functions.
Brill also wrote on determinants, elliptic functions, special curves and surfaces.
In Berlin, Abel borrowed some money andcontinued working on elliptic functions.
Other topics Somov studied included elliptic functions and their application to mechanics.
The third topic to which Eisenstein made a major contribution was the theory of elliptic functions.
Mittag-Leffler attended Hermite 's lectures on elliptic functions but found them hard going.
Hermite made important contributions to number theory and algebra,orthogonal polynomials, and elliptic functions.
However, despite Jacobi's brilliant contributions to elliptic functions he did not have the field to himself.
He also published papers on the theory of functions, concentrating on elliptic functions.
Zolotarev emphasised the relationship between elliptic functions and functions of a complex variable.
In Zurich he attended his first course on advanced mathematics,a course by Hurwitz on elliptic functions.
He wrote an important text on elliptic functions in 1874 and another important textbook on hyperelliptic integrals four years later.
There a number of mathematics books were published including one by Faà di Bruno himself on elliptic functions.
These were on number theory, elliptic functions and algebra, but, more importantly, he explored the interconnections between these topics.
Galois, after reading Abel and Jacobi 's work,worked on the theory of elliptic functions and abelian integrals.
From 1846 to 1847 Eisenstein worked on elliptic functions and in the first of these years he was involved in a priority dispute with Jacobi.
His mathematical work included algebra, algebraic geometry,synthetic geometry, elliptic functions and the theory of convergence.
However his doctorate was obtained from Königsberg in 1854 where his dissertation was supervised by Richelot on elliptic functions.
Topics Plana worked on, in addition to astronomy,were integrals, elliptic functions, heat, electrostatics and geodesy.
Stieltjes also contributed to ordinary and partial differential equations, the gamma function, interpolation, and elliptic functions.
Developed his own independent analytic theory of elliptic functions, based on the technique of summing certain conditionally convergent series.
He worked on algebraic surfaces, especially during his time in Rome, andlater in his career du Val became interested in elliptic functions.