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单词 RolfNevanlinna
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Rolf Nevanlinna


Rolf Herman Nevanlinna (1895-10-22 à 1980-5-28), a Finnish matematician, was born in Joensuu, Finland. He has acted as high school teacher 1918–1926, docent of mathematics 1922–1926, professor of mathematics in University of Helsinki 1926–1946. He has teached also in the Technical university of Zürich and the University of Göttingen. Later, Nevanlinna has worked as rector of the University of Helsinki and as chairman of http://www.mathunion.org/International Mathematical Union (IMU). In 1948, Nevanlinna was appointed to the Academy of Finland.

Nevanlinna has acted on several of mathematics, but especially won international fame in the complex analysis, where his most known work is his value-distribution theory of holomorphic functionsMathworldPlanetmath. This wide, profound and in formal respects polished Nevanlinna theoryMathworldPlanetmath was published in 1925. Lars Ahlfors has said that after it, the function theory was not any more the same as before. Hermann Weyl wrote in 1940s that Nevanlinna theory belongs to the great mathematical achievements of the twentieth century. The point of departure of the theory is Picard’s theorem (http://planetmath.org/PicardsTheorem) (1879), which had been already improved, among others, by Borel, but the work of Nevanlinna was entirely on a new . The essential contents of the theory may be described so that a meromorphic function attains all complex values “approximately equally often”. If some value appears less frequently than others among the values of function, then to counterbalance, the function comes nearer to that value “more often” than to the others.

TitleRolf Nevanlinna
Canonical nameRolfNevanlinna
Date of creation2013-03-22 17:43:22
Last modified on2013-03-22 17:43:22
Ownerpahio (2872)
Last modified bypahio (2872)
Numerical id9
Authorpahio (2872)
Entry typeBiography
Classificationmsc 01A65
Classificationmsc 01A60
SynonymRolf Herman Nevanlinna
Related topicErnstLindelof
Related topicPeriodicFunctions
Related topicZerosAndPolesOfRationalFunction
Related topicAnalyticContinuationOfGammaFunction
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