Extension Complexity of Independent Set Polytopes
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[1] Tim Roughgarden,et al. Communication Complexity (for Algorithm Designers) , 2015, Found. Trends Theor. Comput. Sci..
[2] Ran Raz,et al. Monotone circuits for matching require linear depth , 1990, STOC '90.
[3] Avi Wigderson,et al. Monotone circuits for connectivity require super-logarithmic depth , 1990, STOC '88.
[4] Hans Raj Tiwary,et al. On the extension complexity of combinatorial polytopes , 2013, Math. Program..
[5] Jakob Nordström,et al. On the virtue of succinct proofs: amplifying communication complexity hardness to time-space trade-offs in proof complexity , 2012, STOC '12.
[6] Jakob Nordstr,et al. New Wine into Old Wineskins: A Survey of Some Pebbling Classics with Supplemental Results , 2015 .
[7] Thomas Rothvoß,et al. Some 0/1 polytopes need exponential size extended formulations , 2011, Math. Program..
[8] G. Nemhauser,et al. Integer Programming , 2020 .
[9] Moni Naor,et al. Search problems in the decision tree model , 1991, [1991] Proceedings 32nd Annual Symposium of Foundations of Computer Science.
[10] Ziv Bar-Yossef,et al. An information statistics approach to data stream and communication complexity , 2002, The 43rd Annual IEEE Symposium on Foundations of Computer Science, 2002. Proceedings..
[11] Alexander A. Sherstov. The Pattern Matrix Method , 2009, SIAM J. Comput..
[12] H. Buhrman,et al. Complexity measures and decision tree complexity: a survey , 2002, Theor. Comput. Sci..
[13] Alexander Schrijver,et al. Combinatorial optimization. Polyhedra and efficiency. , 2003 .
[14] M. Ziegler. Volume 152 of Graduate Texts in Mathematics , 1995 .
[15] Stasys Jukna,et al. Boolean Function Complexity Advances and Frontiers , 2012, Bull. EATCS.
[16] Pavel Hrubes,et al. On the nonnegative rank of distance matrices , 2012, Inf. Process. Lett..
[17] Alexander A. Razborov,et al. Applications of matrix methods to the theory of lower bounds in computational complexity , 1990, Comb..
[18] Sebastian Pokutta,et al. The matching polytope does not admit fully-polynomial size relaxation schemes , 2015, SODA.
[19] Prasad Raghavendra,et al. Lower Bounds on the Size of Semidefinite Programming Relaxations , 2014, STOC.
[20] Mihalis Yannakakis,et al. Expressing combinatorial optimization problems by linear programs , 1991, STOC '88.
[21] Alan M. Frieze,et al. Optimal construction of edge-disjoint paths in random regular graphs , 2000, SODA '99.
[22] Hans Raj Tiwary,et al. Exponential Lower Bounds for Polytopes in Combinatorial Optimization , 2011, J. ACM.
[23] Mark Braverman,et al. An information complexity approach to extended formulations , 2013, STOC '13.
[24] Sebastian Pokutta,et al. A note on the extension complexity of the knapsack polytope , 2013, Oper. Res. Lett..
[25] Anna Gál. A characterization of span program size and improved lower bounds for monotone span programs , 1998, STOC '98.
[26] Sebastian Pokutta,et al. Common Information and Unique Disjointness , 2013, 2013 IEEE 54th Annual Symposium on Foundations of Computer Science.
[27] I. Oliveira. Unconditional Lower Bounds in Complexity Theory , 2015 .
[28] V. Kaibel. Extended Formulations in Combinatorial Optimization , 2011, 1104.1023.
[29] Thomas Rothvoß,et al. The matching polytope has exponential extension complexity , 2013, STOC.
[30] Hans Raj Tiwary,et al. Extended formulations, nonnegative factorizations, and randomized communication protocols , 2011, Mathematical Programming.
[31] Rahul Jain,et al. Extension Complexity of Independent Set Polytopes , 2018, SIAM J. Comput..
[32] Alan M. Frieze. Edge-disjoint paths in expander graphs , 2000, SODA '00.
[33] A. Razborov. Communication Complexity , 2011 .
[34] László Lovász,et al. Interactive proofs and the hardness of approximating cliques , 1996, JACM.
[35] Prasad Raghavendra,et al. Approximate Constraint Satisfaction Requires Large LP Relaxations , 2013, 2013 IEEE 54th Annual Symposium on Foundations of Computer Science.
[36] Toniann Pitassi,et al. Communication lower bounds via critical block sensitivity , 2013, STOC.
[37] Shachar Lovett,et al. Rectangles Are Nonnegative Juntas , 2015, SIAM J. Comput..