An Explicit Exact SDP Relaxation for Nonlinear 0-1 Programs
By Jean B. Lasserre. Conference on Integer Programming and Combinatorial Optimization, 2001
306 citations recorded by the source corpus.
Subfields: Computational Mechanics, Computational Theory and Mathematics, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/603aa1c88713c2e60c7a99dd7e9eae86641e1316
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Jaehyun Park
- James R. Luedtke
- Sven Leyffer
- Etienne de Klerk
- Dmitrii V. Pasechnik
- Stephen P. Boyd
- Jeff T. Linderoth
- Christian Kirches
In Computational Theory and Mathematics
- Jaehyun Park
- Pietro Belotti
- James R. Luedtke
- Sven Leyffer
- Etienne de Klerk
- Dmitrii V. Pasechnik
- Stephen P. Boyd
- Jeff T. Linderoth
In Numerical Analysis
- Jaehyun Park
- Pietro Belotti
- James R. Luedtke
- Sven Leyffer
- Etienne de Klerk
- Dmitrii V. Pasechnik
- Stephen P. Boyd
- Jeff T. Linderoth
Citations in the corpus
- Mixed-integer nonlinear optimization*† (2013, background): “Linderoth (2005) studied a simplicial branch-and-bound algorithm for QCQP.”
- Revisiting two theorems of Curto and Fialkow on moment matrices (2005, unknown): “For instance, they have been used by Lasserre [18, 19] for proving the finite convergence of the bounds p∗t to p ∗ in the 0/1 and grid cases.”
- Approximation of the Stability Number of a Graph via Copositive Programming (2002, background): “Most recently, Laserre [13, 14] has introduced yet another lift-and-”
- Concave Quadratic Cuts for Mixed-Integer Quadratic Problems (2015, methodology): “Whether this method has any direct relationship with the (3rd) Lasserre hierarchy is an outstanding question.”
- Towards Sharp Inapproximability For Any 2-CSP (2007, unknown): “The three most well-known such hierarchies are the Lovász-Schrijver hierarchy [36], the Sherali-Adams hierarchy [45], and the Lasserre hierarchy [34].”