József Beck

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File:Joszef Beck.jpeg
Jozsef Beck in 2004

József Beck (Budapest, Hungary, February 14, 1952)[1]Template:R/superscript is a Harold H. Martin Professor of Mathematics at Rutgers University.[2]Template:R/superscript

His contributions to combinatorics include the partial colouring lemma and the Beck–Fiala theorem in discrepancy theory, the algorithmic version of the Lovász local lemma, the two extremes theorem in combinatorial geometry and the second moment method in the theory of positional games, among others.

Beck was awarded the Fulkerson Prize in 1985 for a paper titled "Roth's estimate of the discrepancy of integer sequences is nearly sharp",[3]Template:R/superscript which introduced the notion of discrepancy on hypergraphs and established an upper bound on the discrepancy of the family of arithmetic progressions contained in {1,2,...,n}, matching the classical lower bound up to a polylogarithmic factor. Jiří Matoušek and Joel Spencer later succeeded in getting rid of this factor, showing that the bound was really sharp.

Beck gave an invited talk at the 1986 International Congress of Mathematicians.[4]Template:R/superscript He is an external member of the Hungarian Academy of Sciences (2004).[1]Template:R/superscript

Books

References

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  1. ↑ a b MEMBERS OF HAS. Script error: No such module "webarchive". Hungarian Academy of Sciences. Accessed January 23, 2010
  2. ↑ Faculty. Department of Mathematics, Rutgers University. Accessed January 23, 2010.
  3. ↑ Delbert Ray Fulkerson Prize, American Mathematical Society. Accessed January 23, 2010.
  4. ↑ J. Beck, Uniformity and irregularity. Proceedings of the International Congress of Mathematicians, Vol. 1, 2 (Berkeley, Calif., 1986), pp. 1400–1407, American Mathematical Society, Providence, RI, 1987, Template:ISBN
  5. ↑ Reviews of Irregularities of Distribution:
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  6. ↑ Reviews of Combinatorial Games: Tic-Tac-Toe Theory:
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  7. ↑ Reviews of Inevitable Randomness in Discrete Mathematics:
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  8. ↑ Reviews of Probabilistic Diophantine Approximation:
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  9. ↑ Review of Strong Uniformity and Large Dynamical Systems:
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External links

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