Towards Strong Nonapproximability Results in the Lovász-Schrijver Hierarchy

Author:

Alekhnovich Mikhail,Arora Sanjeev,Tourlakis Iannis

Publisher

Springer Science and Business Media LLC

Subject

Computational Mathematics,Computational Theory and Mathematics,General Mathematics,Theoretical Computer Science

Reference26 articles.

1. Sanjeev Arora, Béla Bollobás & László Lovász (2002). Proving Integrality Gaps without Knowing the Linear Program. In Proceedings of the 43rd Symposium on Foundations of Computer Science (FOCS-02), 313–322. Los Alamitos.

2. Sanjeev Arora, Béla Bollobás, László Lovász & Iannis Tourlakis (2006). Proving Integrality Gaps without Knowing the Linear Program. Theory of Computing 2(2), 19–51. URL http://www.theoryofcomputing.org/articles/main/v002/a002 .

3. Sanjeev Arora, Satish Rao & Umesh V. Vazirani (2009). Expander flows, geometric embeddings and graph partitioning. J. ACM 56(2). Preliminary version in ACM STOC 2004.

4. Joshua Buresh-Oppenheim, Nicola Galesi, Shlomo Hoory, Avner Magen & Toniann Pitassi (2006). Rank Bounds and Integrality Gaps for Cutting Planes Procedures. Theory of Computing 2(4), 65–90. URL http://www.theoryofcomputing.org/articles/main/v002/a004 .

5. Moses Charikar, Konstantin Makarychev & Yury Makarychev (2009). Integrality gaps for Sherali-Adams relaxations. In Proc. ACM STOC, 283–292.

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