Fulkerson Prize - Winners

Winners

  • 1979:
    • Richard M. Karp for classifying many important NP-complete problems.
    • Kenneth Appel and Wolfgang Haken for the four color theorem.
    • Paul Seymour for generalizing the max-flow min-cut theorem to matroids.
  • 1982:
    • D.B. Judin, Arkadi Nemirovski, Leonid Khachiyan, Martin Grötschel, László Lovász and Alexander Schrijver for the ellipsoid method in linear programming and combinatorial optimization.
    • G. P. Egorychev and D. I. Falikman for proving van der Waerden's conjecture that the matrix with all entries equal has the smallest permanent of any doubly stochastic matrix.
  • 1985:
    • Jozsef Beck for tight bounds on the discrepancy of arithmetic progressions.
    • H. W. Lenstra, Jr. for using the geometry of numbers to solve integer programs with few variables in time polynomial in the number of constraints.
    • Eugene M. Luks for a polynomial time graph isomorphism algorithm for graphs of bounded maximum degree.
  • 1988:
    • Éva Tardos for finding minimum cost circulations in strongly polynomial time.
    • Narendra Karmarkar for Karmarkar's algorithm for linear programming.
  • 1991:
    • Martin E. Dyer, Alan M. Frieze and Ravindran Kannan for random-walk-based approximation algorithms for the volume of convex bodies.
    • Alfred Lehman for 0,1-matrix analogues of the theory of perfect graphs.
    • Nikolai E. Mnev for Mnev's universality theorem, that every semialgebraic set is equivalent to the space of realizations of an oriented matroid.
  • 1994:
    • Louis Billera for finding bases of piecewise-polynomial function spaces over triangulations of space.
    • Gil Kalai for making progress on the Hirsch conjecture by proving subexponential bounds on the diameter of d-dimensional polytopes with n facets.
    • Neil Robertson, Paul Seymour and Robin Thomas for the six-color case of Hadwiger's conjecture.
  • 1997:
    • Jeong Han Kim for finding the asymptotic growth rate of the Ramsey numbers R(3,t).
  • 2000:
    • Michel X. Goemans and David P. Williamson for approximation algorithms based on semidefinite programming.
    • Michele Conforti and Gérard Cornuéjols and M. R. Rao for recognizing balanced 0-1 matrices in polynomial time.
  • 2003:
    • J. F. Geelen, A. M. H. Gerards and A. Kapoor for the GF(4) case of Rota's conjecture on matroid minors.
    • Bertrand Guenin for a forbidden minor characterization of the weakly bipartite graphs (graphs whose bipartite subgraph polytope is 0-1).
    • Satoru Iwata, Lisa Fleischer, Satoru Fujishige, and Alexander Schrijver for showing submodular minimization to be strongly polynomial.
  • 2006:
    • Manindra Agrawal, Neeraj Kayal and Nitin Saxena, for the AKS primality test.
    • Mark Jerrum, Alistair Sinclair and Eric Vigoda, for approximating the permanent.
    • Neil Robertson and Paul Seymour, for the Robertson–Seymour theorem showing that graph minors form a well-quasi-ordering.
  • 2009:
    • Maria Chudnovsky, Neil Robertson, Paul Seymour, and Robin Thomas, for the strong perfect graph theorem.
    • Daniel A. Spielman and Shang-Hua Teng, for smoothed analysis of linear programming algorithms.
    • Thomas C. Hales and Samuel P. Ferguson, for proving the Kepler conjecture on the densest possible sphere packings.
  • 2012:
    • Sanjeev Arora, Satish Rao, and Umesh Vazirani for improving the approximation ratio for graph separators and related problems from to .
    • Anders Johansson, Jeff Kahn, and Van H. Vu for determining the threshold of edge density above which a random graph can be covered by disjoint copies of a given smaller graph.
    • László Lovász and Balázs Szegedy for characterizing subgraph multiplicity in sequences of dense graphs.

Read more about this topic:  Fulkerson Prize

Famous quotes containing the word winners:

    The two real political parties in America are the Winners and the Losers. The people don’t acknowledge this. They claim membership in two imaginary parties, the Republicans and the Democrats, instead.
    Kurt Vonnegut, Jr. (b. 1922)