Proceedings of the Twenty-Third AAAI Conference on Artificial Intelligence (2008)
暂无分享,去创建一个
[1] Chu Min Li,et al. Look-Ahead Versus Look-Back for Satisfiability Problems , 1997, CP.
[2] Henry A. Kautz,et al. Towards Understanding and Harnessing the Potential of Clause Learning , 2004, J. Artif. Intell. Res..
[3] Ashish Sabharwal,et al. Tradeoffs in the Complexity of Backdoor Detection , 2007, CP.
[4] Oliver Kullmann,et al. Upper and Lower Bounds on the Complexity of Generalised Resolution and Generalised Constraint Satisfaction Problems , 2004, Annals of Mathematics and Artificial Intelligence.
[5] Toniann Pitassi,et al. Simplified and improved resolution lower bounds , 1996, Proceedings of 37th Conference on Foundations of Computer Science.
[6] Jacobo Torán. Lower Bounds for Space in Resolution , 1999, CSL.
[7] Jacobo Torán,et al. Space Bounds for Resolution , 1999, STACS.
[8] J. Freeman. Improvements to propositional satisfiability search algorithms , 1995 .
[9] Joël Ouaknine,et al. Sudoku as a SAT Problem , 2006, ISAIM.
[10] Rina Dechter,et al. Tree Clustering for Constraint Networks , 1989, Artif. Intell..
[11] Oliver Kullmann,et al. Investigating a general hierarchy of polynomially decidable classes of CNF's based on short tree-like resolution proofs , 1999, Electron. Colloquium Comput. Complex..
[12] Lawrence J. Henschen,et al. Unit Refutations and Horn Sets , 1974, JACM.
[13] R. Horton. EROSIONAL DEVELOPMENT OF STREAMS AND THEIR DRAINAGE BASINS; HYDROPHYSICAL APPROACH TO QUANTITATIVE MORPHOLOGY , 1945 .
[14] Bart Selman,et al. Backdoors To Typical Case Complexity , 2003, IJCAI.
[15] Georg Gottlob,et al. A Comparison of Structural CSP Decomposition Methods , 1999, IJCAI.
[16] Andrei P. Ershov. On programming of arithmetic operations , 1958, CACM.
[17] Eli Ben-Sasson,et al. Space complexity of random formulae in resolution , 2003, Random Struct. Algorithms.
[18] Carlos Ansótegui,et al. The Impact of Balancing on Problem Hardness in a Highly Structured Domain , 2006, AAAI.
[19] Jakob Nordstr. NARROW PROOFS MAY BE SPACIOUS: SEPARATING SPACE AND WIDTH IN RESOLUTION ∗ , 2009 .
[20] A. N. Strahler. Hypsometric (area-altitude) analysis of erosional topography. , 1952 .
[21] Jakob Nordström. Narrow Proofs May Be Spacious: Separating Space and Width in Resolution , 2009, SIAM J. Comput..
[22] Toby Walsh,et al. Backbones and Backdoors in Satisfiability , 2005, AAAI.