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Semidefinite Representations for Finite Varieties (2003)  (Make Corrections)  (2 citations)
Monique Laurent



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Abstract: We present a concise semidefinite formulation for the problem of minimizing a polynomial over a semi-algebraic set defined by polynomial equalities and inequalities. (Update)

Cited by:   More
Revisiting Two Theorems of Curto and Fialkow on Moment Matrices - Laurent (2004)   (Correct)
Converging Semidefinite Bounds for Global Unconstrained.. - Jibetean, Laurent (2004)   (Correct)

Active bibliography (related documents):   More   All
2.4:   Semidefinite Representations for Finite Varieties - Laurent (2004)   (Correct)
0.6:   Subset Algebra Lift Operators for 0-1 Integer Programming - Bienstock, Zuckerberg (2002)   (Correct)
0.6:   A Comparison of the Sherali-Adams, Lovász-Schrijver and Lasserre.. - Laurent (2001)   (Correct)

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0.3:   A Comparison of the Sherali-Adams, Lovasz-Schrijver and .. - Programming Monique..   (Correct)
0.3:   Matrix Completion Problems - Laurent (2001)   (Correct)
0.2:   Semidefinite Programming and Integer Programming - Monique Laurent And   (Correct)

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2:   Semidefinite programming relaxations for semialgebraic problems - Parrilo - 2001
2:   Structured Semidefinite Programs and Semialgebraic Geometry Methods in Robustnes.. - Parrilo - 2000
2:   Gloptipoly - global optimization over polynomials with matlab and sedumi - Henrion, Lasserre - 2002

BibTeX entry:   (Update)

M. Laurent. Semidefinite representations for finite varieties. Preprint, 2002. http://citeseer.ist.psu.edu/laurent03semidefinite.html   More

@misc{ laurent02semidefinite,
  author = "M. Laurent",
  title = "Semidefinite representations for finite varieties",
  text = "M. Laurent. Semidefinite representations for finite varieties. Preprint,
    2002.",
  year = "2002",
  url = "citeseer.ist.psu.edu/laurent03semidefinite.html" }
Citations (may not include all citations):
117   A lift-and-project cutting plane algorithm for mixed 0-1 pro.. (context) - Balas, Ceria et al. - 1993
104   and Algorithms: An Introduction to Computational Algebraic G.. (context) - Cox, Little et al. - 1997
93   IEEE Transactions on Information Theory (context) - Lovasz, Shannon et al. - 1979
51   Global optimization with polynomials and the problem of mome.. - Lasserre - 2001
50   A hierarchy of relaxations between the continuous and convex.. (context) - Sherali, Adams - 1990
40   Structured semidefinite programs and semialgebraic geometry .. - Parrilo - 2000
39   Transactions of the American Mathematical Society (context) - Curto, Fialkow et al. - 2000
37   Squared functional systems and optimization problems (context) - Nesterov - 2000
30   Positive polynomials on compact semi-algebraic sets (context) - Putinar - 1993
27   Cones of matrices and set-functions and 0-1 optimization (context) - Lovasz, Schrijver - 1991
27   moment problem for compact semi-algebraic sets (context) - Schmudgen - 1991
27   Semidefinite programming relaxations for semialgebraic probl.. - Parrilo - 2002
9   Lovasz-Schrijver and Lasserre relaxations for 0-1 programmin.. (context) - Laurent, of et al. - 2001
6   Maximum stable set formulations and heuristics based on cont.. - Burer, Monteiro et al. - 2000
6   An explicit exact SDP relaxation for nonlinear 0 1 programs (context) - Lasserre - 2001
5   Distinguished representations of strictly positive polynomia.. (context) - Jacobi, Prestel - 2001
5   Solution of the truncated complex moment problem for flat da.. (context) - Curto, Fialkow - 1996
4   An approach to obtaining global extremums in polynomial math.. (context) - Shor - 1987
3   Lower bound for the number of iterations in semidefinite rel.. (context) - Laurent - 2002
3   Rank-two heuristics for max-cut and other binary quadratic p.. (context) - Burer, Monteiro et al. - 2002
3   An explicit construction of distinguished representations of.. - Parrilo - 2002
3   Polynomials nonnegative on a grid and discrete representatio.. (context) - Lasserre - 2001
1   To appear in The Sharpest Cut (context) - Laurent, for et al. - 2001

Documents on the same site (http://homepages.cwi.nl/~monique/):   More
Semidefinite Programming and Integer Programming - Laurent, Rendl   (Correct)
Lower Bound for the Number of Iterations in Semidefinite.. - Laurent (2002)   (Correct)
Semidefinite Relaxations for Max-Cut - Laurent (2002)   (Correct)

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