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Volumn 244, Issue 1-2, 2000, Pages 189-203

Boolean constraint satisfaction: Complexity results for optimization problems with arbitrary weights

Author keywords

Boolean constraints; Computational complexity; Optimization problems

Indexed keywords


EID: 0346076847     PISSN: 03043975     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0304-3975(98)00343-0     Document Type: Article
Times cited : (15)

References (16)
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    • Creignou, N.1    Hermann, M.2
  • 3
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    • Fortune, S.1    Hopcroft, J.2    Wyllie, J.3
  • 4
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    • A bounded approximation for the minimum cost 2-Sat problem
    • D. Gusfield, L. Pitt, A bounded approximation for the minimum cost 2-Sat problem, Algorithmica 8 (1992) 103-117.
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    • Gusfield, D.1    Pitt, L.2
  • 6
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    • An extension of a theorem of Dantzig
    • H.W. Kuhn, A.W. Tucker (Eds.), Princeton University Press, New York
    • I. Heller, C.B. Tompkins, An extension of a theorem of Dantzig, in: H.W. Kuhn, A.W. Tucker (Eds.), Linear Inequalities and Related Systems, Princeton University Press, New York, 1956, pp. 247-252.
    • (1956) Linear Inequalities and Related Systems , pp. 247-252
    • Heller, I.1    Tompkins, C.B.2
  • 7
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    • Tight bounds and 2-approximation algorithms for integer programs with two variables per inequality
    • D. Hochbaum, N. Megiddo, J. Naor, A. Tamir, Tight bounds and 2-approximation algorithms for integer programs with two variables per inequality, Math. Programming 62 (1993) 69-84.
    • (1993) Math. Programming , vol.62 , pp. 69-84
    • Hochbaum, D.1    Megiddo, N.2    Naor, J.3    Tamir, A.4
  • 8
    • 0002013145 scopus 로고
    • Integral boundary points of convex polyhedra
    • H.W. Kuhn, A.W. Tucker (Eds.), Princeton University Press, New York
    • A.J. Hoffman, J.B. Kruskal, Integral boundary points of convex polyhedra, in: H.W. Kuhn, A.W. Tucker (Eds.), Linear Inequalities and Related Systems, Princeton University Press, New York, 1956, pp. 223-246.
    • (1956) Linear Inequalities and Related Systems , pp. 223-246
    • Hoffman, A.J.1    Kruskal, J.B.2
  • 10
    • 0006807792 scopus 로고
    • Polynomially bounded minimization problems that are hard to approximate
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  • 11
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  • 13
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    • A complete classification of the approximability of maximization problems derived from boolean constraint satisfaction
    • S. Khanna, M. Sudan, D.P. Williamson, A complete classification of the approximability of maximization problems derived from boolean constraint satisfaction, in: Proc. 29th ACM Symp. on Theory of Computing, 1997, pp. 11-20.
    • (1997) Proc. 29th ACM Symp. on Theory of Computing , pp. 11-20
    • Khanna, S.1    Sudan, M.2    Williamson, D.P.3


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.