Percy Deift
South African methematician
Percy Alec Deift (born September 10, 1945)[1] is a mathematician known for his work on spectral theory, integrable systems, random matrix theory and Riemann–Hilbert problems.
Life
Deift was born in Durban, South Africa, where he obtained degrees in chemical engineering, physics, and mathematics, and received a Ph.D. in mathematical physics from Princeton University in 1977.[2] He is a Silver Professor at the Courant Institute of Mathematical Sciences, New York University.
Honors and awards
Deift is a fellow of the American Mathematical Society (elected 2012),[3] a member of the American Academy of Arts and Sciences (elected 2003),[4] and of the U.S. National Academy of Sciences (elected 2009).[5][6]
He is a co-winner of the 1998 Pólya Prize,[1][7]
and was named a Guggenheim Fellow in 1999.[1][8] He gave an invited address at the International Congress of Mathematicians in Berlin in 1998[1][9][10] and plenary addresses in 2006 at the International Congress of Mathematicians in Madrid and at the International Congress on Mathematical Physics in Rio de Janeiro.[11] Deift gave the Gibbs Lecture at the Joint Meeting of the American Mathematical Society in 2009.[12] Along with Michael Aizenman and Giovanni Gallavotti, he won the Henri Poincare Prize in 2018.
Selected works
- with Eugene Trubowitz: Inverse scattering on the line, Communications in pure and applied Mathematics, vol. 32, 1979, pp. 121–251 doi:10.1002/cpa.3160320202
- with Fernando Lund, E. Trubowitz: Deift, P; Lund, F; Trubowitz, E (February 1980). "Nonlinear wave equations and constrained harmonic motion" (PDF). Proc Natl Acad Sci U S A. 77 (2): 716–719. Bibcode:1980PNAS...77..716D. doi:10.1073/pnas.77.2.716. PMC 348351. PMID 16592777.
- with Richard Beals, Carlos Tomei: Direct and inverse scattering on the line, AMS, 1988[13]
- with Luen-Chau Li, C. Tomei: Loop groups, discrete versions of some classical integrable systems, and rank 2 extensions, AMS, 1992
- with K. T-R McLaughlin: A continuum limit of the Toda lattice, AMS, 1998
- Orthogonal polynomials and random matrices: a Riemann-Hilbert approach, AMS (American Mathematical Society), 2000 (and Courant Institute, 1999)
- with Dmitri Gioev: Random matrix theory: invariant embeddings and universality, AMS, 2009[14]
- with Jinho Baik and Toufic Suidan Combinatorics and Random Matrix Theory. American Mathematical Society. 22 June 2016. ISBN 978-0-8218-4841-8.
See also
References
- ^ a b c d "Biographies of Candidates 2001" (PDF). Notices of the American Mathematical Society. 48: 8. 2001.
- ^ Percy Deft, NYU Arts & Science
- ^ List of Fellows of the American Mathematical Society, retrieved 2012-11-10.
- ^ "Alphabetical Index of Active Members" (PDF). Bulletin of the American Academy of Arts & Sciences. Fall 2013.
- ^ Courant’s Percy Deift Elected to National Academy of Sciences, NYU Today, vol. 22 (2009), no. 11. Accessed January 13, 2010.
- ^ Mathematics People, Notices of the American Mathematical Society, vol. 56 (2009), no. 7, p. 844
- ^ SIAM Awards Pólya Prize, Notices of the American Mathematical Society, vo. 45 (1998), no. 10, p. 1363
- ^ Fellows list, Archived 2010-04-21 at the Wayback Machine John Simon Guggenheim Memorial Foundation. Accessed January 13, 2010.
- ^ Professor Percy Deift, Integrable Systems, Rigorous Asymptotics and Applications Workshop, August 22–23, 2004, University of Melbourne. Accessed January 13, 2010
- ^ Deift, P.; Kriecherbauer, T.; McLaughlin, K T.-R.; Venakides, S.; Zhou, X. (1998). "Uniform asymptotic for orthogonal polynomials". Doc. Math. (Bielefeld) Extra Vol. ICM Berlin, 1998, vol. III. pp. 491–501.
- ^ International Congress on Mathematical Physics - ICMP 2006
- ^ Deift to Deliver the Gibbs Lecture
- ^ Sachs, Robert L. (1990). "Review: Direct and inverse scattering on the line, by Richard Beals, Percy Deift, and Carlos Tomei" (PDF). Bull. Amer. Math. Soc. (N.S.). 22 (2): 349–353. doi:10.1090/S0273-0979-1990-15908-7.
- ^ Basor, Estelle (2011). "Review: Random matrix theory: invariant embeddings and universality, by Percy Deift and Dmitri Gioev" (PDF). Bull. Amer. Math. Soc. (N.S.). 48 (1): 147–152. doi:10.1090/s0273-0979-2010-01307-0.
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