Ravi Vakil

Ravi D. Vakil (born February 22, 1970) is a Canadian-American mathematician working in algebraic geometry.

Ravi Damodar Vakil
Ravi Vakil in 2008
(photo from MFO)
Born (1970-02-22) February 22, 1970
NationalityCanadian American
Alma materUniversity of Toronto
Harvard University
AwardsChauvenet Prize (2014)[1]
Scientific career
FieldsMathematics
InstitutionsStanford University
MIT
Princeton University
Doctoral advisorJoe Harris

Education and career

Vakil attended high school at Martingrove Collegiate Institute in Etobicoke, Ontario, where he won several mathematical contests and olympiads.[2] After earning a BSc and MSc from the University of Toronto in 1992, he completed a Ph.D. in mathematics at Harvard University in 1997 under Joe Harris.[3] He has since been an instructor at both Princeton University and MIT. Since the fall of 2001, he has taught at Stanford University,[4] becoming a full professor in 2007.

Contributions

Vakil is an algebraic geometer and his research work spans over enumerative geometry, topology, Gromov–Witten theory, and classical algebraic geometry. He has solved several old problems in Schubert calculus. Among other results, he proved that all Schubert problems are enumerative over the real numbers, a result that resolves an issue mathematicians have worked on for at least two decades.

Awards and honors

Vakil has received many awards, including an NSF CAREER Fellowship, a Sloan Research Fellowship, an American Mathematical Society Centennial Fellowship, a G. de B. Robinson Prize for the best paper published in the Canadian Journal of Mathematics and the Canadian Mathematical Bulletin, and the André-Aisenstadt Prize from the Centre de Recherches Mathématiques at the Université de Montréal (2005).

In 2012 he became a fellow of the American Mathematical Society.[5]

Mathematics contests

He was a member of the Canadian team in three International Mathematical Olympiads, winning silver, gold (perfect score), gold in 1986, 1987, and 1988 respectively. He was also the fourth person to be a four-time Putnam Fellow in the history of the contest. Also, he has been the coordinator of weekly Putnam preparation seminars at Stanford.[6]

gollark: You would probably want to put most people into constantly moving habitats if there was any likelihood of being attacked.
gollark: Zap opponent's planets, run away.
gollark: Maybe replace each ship with a bunch of separate ones carrying different things and going the same way, if the drive equipment isn't *massive*?
gollark: Ah.
gollark: Would it be possible to have one ship covered by multiple fields or something?

References

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