Small PCPs with low query complexity
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[1] Lars Engebretsen,et al. Clique Is Hard To Approximate Within , 2000 .
[2] Uriel Feige,et al. Impossibility results for recycling random bits in two-prover proof systems , 1995, STOC '95.
[3] Jacob T. Schwartz,et al. Fast Probabilistic Algorithms for Verification of Polynomial Identities , 1980, J. ACM.
[4] Stephen A. Cook,et al. Short Propositional Formulas Represent Nondeterministic Computations , 1988, Inf. Process. Lett..
[5] Ran Raz. A Parallel Repetition Theorem , 1998, SIAM J. Comput..
[6] Lance Fortnow,et al. On the Power of Multi-Prover Interactive Protocols , 1994, Theor. Comput. Sci..
[7] E T. Leighton,et al. Introduction to parallel algorithms and architectures , 1991 .
[8] D. Spielman,et al. Computationally efficient error-correcting codes and holographic proofs , 1995 .
[9] Johan Håstad,et al. Clique is hard to approximate within n/sup 1-/spl epsiv// , 1996, Proceedings of 37th Conference on Foundations of Computer Science.
[10] László Babai,et al. Trading group theory for randomness , 1985, STOC '85.
[11] Ran Raz,et al. PCP characterizations of NP: towards a polynomially-small error-probability , 1999, STOC '99.
[12] Johan Håstad,et al. Some optimal inapproximability results , 2001, JACM.
[13] Sanjeev Arora,et al. Probabilistic checking of proofs; a new characterization of NP , 1992, Proceedings., 33rd Annual Symposium on Foundations of Computer Science.
[14] Mario Szegedy,et al. Many-Valued Logics and Holographic Proofs , 1999, ICALP.
[15] Carsten Lund,et al. Efficient probabilistically checkable proofs and applications to approximations , 1993, STOC.
[16] Ronitt Rubinfeld,et al. Robust Characterizations of Polynomials with Applications to Program Testing , 1996, SIAM J. Comput..
[17] Avi Wigderson,et al. Multi-prover interactive proofs: how to remove intractability assumptions , 2019, STOC '88.
[18] Mihir Bellare,et al. Free Bits, PCPs, and Nonapproximability-Towards Tight Results , 1998, SIAM J. Comput..
[19] Silvio Micali,et al. The Knowledge Complexity of Interactive Proof Systems , 1989, SIAM J. Comput..
[20] Carsten Lund,et al. Non-deterministic exponential time has two-prover interactive protocols , 2005, computational complexity.
[21] Carsten Lund,et al. Proof verification and the hardness of approximation problems , 1998, JACM.
[22] Ran Raz,et al. A sub-constant error-probability low-degree test, and a sub-constant error-probability PCP characterization of NP , 1997, STOC '97.
[23] Bud Mishra,et al. Algorithmic Algebra , 1993, Texts and Monographs in Computer Science.
[24] Madhu Sudan,et al. Small PCPs with Low Query Complexity , 2001, STACS.
[25] Madhu Sudan,et al. Improved Low-Degree Testing and its Applications , 1997, STOC '97.
[26] Mihir Bellare,et al. Improved non-approximability results , 1994, STOC '94.
[27] László Lovász,et al. Interactive proofs and the hardness of approximating cliques , 1996, JACM.
[28] Madhu Sudan,et al. Some improvements to total degree tests , 1995, Proceedings Third Israel Symposium on the Theory of Computing and Systems.
[29] Daniel A. Spielman,et al. Nearly-linear size holographic proofs , 1994, STOC '94.
[30] Leonid A. Levin,et al. Checking computations in polylogarithmic time , 1991, STOC '91.
[31] Jonas Holmerin,et al. Clique Is Hard to Approximate within n1-o(1) , 2000, ICALP.
[32] Carsten Lund,et al. Algebraic methods for interactive proof systems , 1992, JACM.
[33] László Lovász,et al. Two-prover one-round proof systems: their power and their problems (extended abstract) , 1992, STOC '92.
[34] Adi Shamir,et al. Fully parallelized multi prover protocols for NEXP-time , 1991, [1991] Proceedings 32nd Annual Symposium of Foundations of Computer Science.
[35] J. Håstad. Clique is hard to approximate within n 1-C , 1996 .