Review: Lars V. Ahlfors and Leo Sario, Riemann surfaces. Bull. Amer. Math. Soc. 67 (), no. 2, Riemann Surfaces. Front Cover. Lars V. Ahlfors, Leo Sario. Princeton University Press, Jan 1, – Mathematics – pages. Lars Valerian Ahlfors (18 April – 11 October ) was a Finnish mathematician, remembered for his work in the field of Riemann surfaces and his text on.

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This article is also available for rental through DeepDyve. Lars Valerian Open to the public Book; Illustrated English Show 0 more libraries Tags What are tags?

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He was offered a post at the Swiss Federal Institute of Technology at Zurich in and finally managed to travel there in March Open to the public ; University of Newcastle Library.

Found at these bookshops Searching – please wait He returned to Finland in to take up a professorship at the University of Helsinki. Newell Jerrold E. Receive exclusive surfacss and updates from Oxford Academic.


Borchardt Library, Melbourne Bundoora Campus. Oxford University Press is a department of the University of Oxford.

Lars Ahlfors – Wikipedia

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Note on short-time behavior of semigroups associated to self-adjoint operators. University of Western Australia.

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Ahlfors wrote several other significant books, including Riemann surfaces [2] and Conformal invariants Retrieved from ” https: Flinders University Central Library.

Public Private login e. The couple had three daughters.

He assisted Nevanlinna in with his work on Denjoy’s conjecture on the number of asymptotic values of an entire function. These 4 locations in Victoria: In Ahlfors visited Harvard University. Marsden George C. Tyrrell Rockafellar Martin D.


Lars V. Ahlfors, L. Sario-Riemann Surfaces

To include a comma in your tag, surround the tag with double quotes. Comments and reviews What are comments? He made decisive contributions to meromorphic curves, value distribution theoryRiemann surfacesconformal riekannquasiconformal mappings and other areas during his career.

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The University of Melbourne. Period and index, symbol lengths, and generic splittings in Galois cohomology. Related resource Table of contents at http: