| On the method of approximations |
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Annual ACM Symposium on Theory of Computing
archive
Proceedings of the twenty-first annual ACM symposium on Theory of computing
table of contents
Seattle, Washington, United States
Pages: 167 - 176
Year of Publication: 1989
ISBN:0-89791-307-8
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Author
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A. A. Razborov
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Steldov Mathematical Institute, 117966, MOSCOW, GSP-1, Vavilova, 42, USSR
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| Bibliometrics |
Downloads (6 Weeks): 3, Downloads (12 Months): 22, Citation Count: 7
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REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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AB87
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AE85
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Andreev A. E. On a method for obtaining lower bounds for the complexity of individual monotone functions. Doklady Akademii Nauk, 282(5)'1033-1037, 1985. English translation in: Soviet Mathematics Doklady 31:3, 530-534.
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AKS83
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And87
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A. E. Andreev. On one method of obtaining constructive lower bounds for the monotone circuit size. Algebra and Logics, 26(1)'3-26, 1987.
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BS88
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R. Boppana and M. Sipser. Complexity of finite functions. Cambridge, USA, 1988. preprint.
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Pat86
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M. Paterson. Bounded depth circuits over {&, $}. Warwick, Britain, 1986. preprint.
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Raz85a
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A. A. Razborov. A lower bound on the monotone network complexity of the logical permanent. Mathematicheskie gametki, 37(6)'887-900, 1985. English translation in: 2(athematical Notes of the Academy of Sciences of the USSR 37:6,485-493.
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Raz85b
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A. A. Razborov. Lower bounds on the monotone complexity of some boolean functions. Doklady Akademii Naul:, 281(4) 798- 801, 1985. English translation in: Soviet Mathematics Doklady 31,354- 357.
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Raz86
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A.A. Razborov. Lower bounds for the monotone complexity of boolean functions. In Proceedings of the International Congress of Mathematicians, pages 1478-1487, Berkeley, California, 1986.
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Raz87
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A.A. Razborov. Lower bounds on the size of bounded depth networks over a complete basis with logical addition. Mathematicheskie Zametki, 41 (4)'598-607, 1987. English translation in: Mathematical Notes of the Academy of Sciences of the USSR 41:4, 333-338.
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Smo87
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Tar89
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Eva Tardos. The gap between monotone and non-monotone circuit complexity is exponenial. 1989. to appear in Combinatorica.
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CITED BY 7
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László Babai , Anna Gál , János Kollár , Lajos Rónyai , Tibor Szabó , Avi Wigderson, Extremal bipartite graphs and superpolynomial lower bounds for monotone span programs, Proceedings of the twenty-eighth annual ACM symposium on Theory of computing, p.603-611, May 22-24, 1996, Philadelphia, Pennsylvania, United States
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