Friday, March 23, 2018

Kari Vilonen

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Kari Vilonen

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[[File:Vilonen schmid.png|thumb|Vilonen (left) with [[Wilfried Schmid]] 2006]]
'''Kari Kaleva Vilonen''' (born 1955) is a Finnish mathematician, specializing in geometric representation theory.

Vilonen participated as a student in the [[International Mathematical Olympiad]] and received in 1973/74 the bronze medal. He received in 1983 from [[Brown University]] under [[Robert MacPherson (mathematician)|Robert MacPherson]] with thesis ''The Intersection Homology D-module on Hypersurfaces with Isolated Singularities''.<ref></ref> Vilonen is a professor at [[Northwestern University]].<ref>[http://ift.tt/2pybiiA Kari Vilonen, Department of Mathematics, Northwestern University]</ref>

With [[Dennis Gaitsgory]] and [[Edward Frenkel]] he proved the geometrical Langlands conjecture for curves over finite fields.

Vilonen was a [[Guggenheim Fellow]] for the academic year 1997/98. In 1998 he was an Invited Speaker with ''Topological methods in representation theory'' at the [[International Congress of Mathematicians|ICM]] in Berlin. In 2004 he was elected a member of the [[Finnish Academy of Science and Letters]].

==Selected publications==
*[http://ift.tt/2HYYSak with Dennis Gaitsgory, Edward Frenkel ''On the geometric Langlands conjecture'', J. American Math. Soc., vol. 15, 2002, pp. 367–417]
*with Wilfried Schmid ''Hodge theory and the unitary representations of reductive Lie groups'', Frontiers in Mathematical Sciences, International Press, 2011, 397–420
*Geometric methods in representation theory, in J. Adams, D. Vogan (ed.) ''Representation theory of Lie groups'', IAS/Park City Mathematics Series 8, American Mathematical Society, 2000, pp. 241–290

==References==
<references/>





[[Category:Finnish mathematicians]]
[[Category:Brown University alumni]]
[[Category:Northwestern University faculty]]
[[Category:Guggenheim Fellows]]
[[Category:Members of the Finnish Academy of Science and Letters]]
[[Category:1955 births]]
[[Category:Living people]]

March 23, 2018 at 07:28PM

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