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Mark Haiman

From Wikipedia, the free encyclopedia
Mark David Haiman
TitleProfessor of Mathematics
AwardsE. H. Moore Research Article Prize
Academic background
Alma materMassachusetts Institute of Technology
ThesisThe Theory of Linear Lattices (1984)
Doctoral advisorGian-Carlo Rota
Academic work
InstitutionsUniversity of California, San Diego 1991-2001
University of California, Berkeley 2001-present
Doctoral studentsSara Billey
Main interestsAlgebraic combinatorics
Websitemath.berkeley.edu/~mhaiman/

Mark David Haiman is a mathematician at the University of California at Berkeley who proved the Macdonald positivity conjecture for Macdonald polynomials. He received his Ph.D. in 1984 in the Massachusetts Institute of Technology under the direction of Gian-Carlo Rota.[1] Previous to his appointment at Berkeley, he held positions at the University of California, San Diego and the Massachusetts Institute of Technology.[2]

In 2004, he received the inaugural AMS Moore Prize.[3] In 2012, he became a fellow of the American Mathematical Society.[4]

Selected publications

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  • Haiman, Mark (2001), "Hilbert schemes, polygraphs, and the Macdonald positivity conjecture", Journal of the American Mathematical Society, 14 (4): 941–1006, arXiv:math.AG/0010246, Bibcode:2000math.....10246H, doi:10.1090/S0894-0347-01-00373-3, S2CID 9253880

References

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  1. ^ Mark Haiman at the Mathematics Genealogy Project
  2. ^ Haiman, Mark David. "Curriculum Vitae" (PDF).
  3. ^ "AMS :: Browse Prizes and Awards". www.ams.org. Retrieved 2025-07-09.
  4. ^ "AMS :: Fellows of the American Mathematical Society". www.ams.org. Retrieved 2013-01-19.
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