Dimitris Achlioptas

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2011
1 The solution space geometry of random linear equations. Dimitris Achlioptas, Michael Molloy. CoRR (abs/1107.5550) (2011). Web SearchBibTeXDownload
2 On the solution-space geometry of random constraint satisfaction problems. Dimitris Achlioptas, Federico Ricci-Tersenghi, Federico Ricci-Tersenghi. Random Struct. Algorithms (38): 251-268 (2011). Web SearchBibTeXDownload
2010
1 Algorithmic Barriers from Phase Transitions in Graphs. Dimitris Achlioptas. WG 2010, 1. Web SearchBibTeXDownload
2009
1 On the bias of traceroute sampling: Or, power-law degree distributions in regular graphs. Dimitris Achlioptas, Aaron Clauset, David Kempe, Cristopher Moore. J. ACM (56) (2009). Web SearchBibTeXDownload
2 Random Formulas Have Frozen Variables. Dimitris Achlioptas, Federico Ricci-Tersenghi. SIAM J. Comput. (39): 260-280 (2009). Web SearchBibTeXDownload
3 Random Satisfiability. Dimitris Achlioptas. Handbook of Satisfiability 2009, 245-270. Web SearchBibTeXDownload
2008
1 Algorithmic Barriers from Phase Transitions. Dimitris Achlioptas, Amin Coja-Oghlan. FOCS 2008, 793-802. Web SearchBibTeXDownload
2007
1 Fast computation of low-rank matrix approximations. Dimitris Achlioptas, Frank McSherry. J. ACM (54) (2007). Web SearchBibTeXDownload
2 Special Section on Foundations of Computer Science. Scott Aaronson, Jeff Erickson, Mohammad Mahdian, R. Ravi, Emanuele Viola. SIAM J. Comput. (37): 165 (2007). Web SearchBibTeX
3 On the maximum satisfiability of random formulas. Dimitris Achlioptas, Assaf Naor, Yuval Peres. J. ACM (54) (2007). Web SearchBibTeXDownload
2006
1 On the solution-space geometry of random constraint satisfaction problems. Dimitris Achlioptas, Federico Ricci-Tersenghi, Federico Ricci-Tersenghi. STOC 2006, 130-139. Web SearchBibTeXDownload
2 On the Solution-Space Geometry of Random Constraint Satisfaction Problems. Dimitris Achlioptas, Federico Ricci-Tersenghi. CoRR (abs/cs/0611052) (2006). Web SearchBibTeXDownload
3 Random k-SAT: Two Moments Suffice to Cross a Sharp Threshold. Dimitris Achlioptas, Cristopher Moore. SIAM J. Comput. (36): 740-762 (2006). Web SearchBibTeXDownload
2005
1 Hiding Satisfying Assignments: Two are Better than One. Dimitris Achlioptas, Haixia Jia, Cristopher Moore. CoRR (abs/cs/0503046): 623-639 (2005). Web SearchBibTeXDownload
2 On Spectral Learning of Mixtures of Distributions. Dimitris Achlioptas, Frank McSherry. COLT 2005, 458-469. Web SearchBibTeXDownload
3 Special Issue on Algorithms and Models for the Web-Graph. Dimitris Achlioptas, Stefano Leonardi. Internet Mathematics (2) (2005). Web SearchBibTeX
4 On the Bias of Traceroute Sampling; or, Power-law Degree Distributions in Regular Graphs. Dimitris Achlioptas, Aaron Clauset, David Kempe, Cristopher Moore. CoRR (abs/cond-mat/0503087) (2005). Web SearchBibTeXDownload
5 On the bias of traceroute sampling: or, power-law degree distributions in regular graphs. Dimitris Achlioptas, Aaron Clauset, David Kempe, Cristopher Moore. STOC 2005, 694-703. Web SearchBibTeXDownload
2004
1 Summary-based routing for content-based event distribution networks. Yi-Min Wang, Lili Qiu, Chad Verbowski, Dimitris Achlioptas, Gautam Das, Per-Åke Larson. Computer Communication Review (34): 59-74 (2004). Cited by 20Web SearchBibTeXDownload
2 Exponential bounds for DPLL below the satisfiability threshold. Dimitris Achlioptas, Paul Beame, Michael Molloy. SODA 2004, 139-140. Web SearchBibTeXDownload
3 Random Matrices in Data Analysis. Dimitris Achlioptas. PKDD 2004, 1-7. Web SearchBibTeXDownload
4 Hiding Satisfying Assignments: Two Are Better than One. Dimitris Achlioptas, Haixia Jia, Cristopher Moore. AAAI 2004, 131-136. Web SearchBibTeX
5 The two possible values of the chromatic number of a random graph. Dimitris Achlioptas, Assaf Naor. STOC 2004, 587-593. Web SearchBibTeXDownload
6 The Chromatic Number of Random Regular Graphs. Dimitris Achlioptas, Cristopher Moore. APPROX-RANDOM 2004, 219-228. Web SearchBibTeXDownload
7 A sharp threshold in proof complexity yields lower bounds for satisfiability search. Dimitris Achlioptas, Paul Beame, Michael S. O. Molloy. J. Comput. Syst. Sci. (68): 238-268 (2004). Web SearchBibTeXDownload
8 Sampling Grid Colorings with Fewer Colors. Dimitris Achlioptas, Michael S. O. Molloy, Cristopher Moore, Frank Van Bussel. LATIN 2004, 80-89. Web SearchBibTeXDownload
2003
1 Random k-SAT: Two Moments Suffice to Cross a Sharp Threshold. Dimitris Achlioptas, Cristopher Moore. CoRR (cond-mat/0310227) (2003). Web SearchBibTeXDownload
2 Database-friendly random projections: Johnson-Lindenstrauss with binary coins. Dimitris Achlioptas. J. Comput. Syst. Sci. (66): 671-687 (2003). Web SearchBibTeXDownload
3 On the Maximum Satisfiability of Random Formulas. Dimitris Achlioptas, Assaf Naor, Yuval Peres. FOCS 2003, 362-370. Web SearchBibTeXDownload
4 Almost all graphs with average degree 4 are 3-colorable. Dimitris Achlioptas, Cristopher Moore. J. Comput. Syst. Sci. (67): 441-471 (2003). Web SearchBibTeXDownload
5 The Threshold for Random k-SAT is 2kln2 - O(k). Dimitris Achlioptas, Yuval Peres. CoRR (cs.CC/0305009) (2003). Web SearchBibTeXDownload
6 The threshold for random k-SAT is 2k (ln 2 - O(k)). Dimitris Achlioptas, Yuval Peres. STOC 2003, 223-231. Web SearchBibTeXDownload
2002
1 The Asymptotic Order of the Random k -SAT Threshold. Dimitris Achlioptas, Cristopher Moore. FOCS 2002, 779-788. Web SearchBibTeXDownload
2 On the 2-Colorability of Random Hypergraphs. Dimitris Achlioptas, Cristopher Moore. RANDOM 2002, 78-90. Web SearchBibTeXDownload
3 Two-coloring random hypergraphs. Dimitris Achlioptas, Jeong Han Kim, Michael Krivelevich, Prasad Tetali. Random Struct. Algorithms (20): 249-259 (2002). Web SearchBibTeX
4 Almost all graphs with average degree 4 are 3-colorable. Dimitris Achlioptas, Cristopher Moore. STOC 2002, 199-208. Web SearchBibTeXDownload
2001
1 Fast computation of low rank matrix. Dimitris Achlioptas, Frank McSherry. STOC 2001, 611-618. Web SearchBibTeXDownload
2 Rigorous results for random (2+p)-SAT. Dimitris Achlioptas, Lefteris M. Kirousis, Evangelos Kranakis, Danny Krizanc. Theor. Comput. Sci. (265): 109-129 (2001). Web SearchBibTeXDownload
3 Balance and Filtering in Structured Satisfiable Problems (Preliminary Report). Henry A. Kautz, Yongshao Ruan, Dimitris Achlioptas, Carla P. Gomes, Bart Selman, Mark E. Stickel. Electronic Notes in Discrete Mathematics (9): 2-18 (2001). Web SearchBibTeXDownload
4 The phase transition in 1-in-k SAT and NAE 3-SAT. Dimitris Achlioptas, Arthur D. Chtcherba, Gabriel Istrate, Cristopher Moore. SODA 2001, 721-722. Web SearchBibTeXDownload
5 Sampling Techniques for Kernel Methods. Dimitris Achlioptas, Frank McSherry, Bernhard Schölkopf. NIPS 2001, 335-342. Web SearchBibTeXDownload
6 A sharp threshold in proof complexity. Dimitris Achlioptas, Paul Beame, Michael S. O. Molloy. STOC 2001, 337-346. Web SearchBibTeXDownload
7 Random Constraint Satisfaction: A More Accurate Picture. Dimitris Achlioptas, Lefteris M. Kirousis, Evangelos Kranakis, Danny Krizanc, Michael S. O. Molloy, Yannis C. Stamatiou. Constraints (6): 329-344 (2001). Web SearchBibTeXDownload
8 Balance and Filtering in Structured Satisfiable Problems. Henry A. Kautz, Yongshao Ruan, Dimitris Achlioptas, Carla P. Gomes, Bart Selman, Mark E. Stickel. IJCAI 2001, 351-358. Web SearchBibTeX
9 Web Search via Hub Synthesis. Dimitris Achlioptas, Amos Fiat, Unknown, Frank McSherry. FOCS 2001, 500-509. Web SearchBibTeXDownload
10 Database-friendly random projections. Dimitris Achlioptas. PODS 2001. Web SearchBibTeXDownload
11 Lower bounds for random 3-SAT via differential equations. Dimitris Achlioptas. Theor. Comput. Sci. (265): 159-185 (2001). Web SearchBibTeXDownload
2000
1 Generating Satisfiable Problem Instances. Dimitris Achlioptas, Carla P. Gomes, Henry A. Kautz, Bart Selman. AAAI/IAAI 2000, 256-261. Web SearchBibTeX
2 Competitive analysis of randomized paging algorithms. Dimitris Achlioptas, Marek Chrobak, John Noga. Theor. Comput. Sci. (234): 203-218 (2000). Web SearchBibTeXDownload
3 Setting 2 variables at a time yields a new lower bound for random 3-SAT (extended abstract). Dimitris Achlioptas. STOC 2000, 28-37. Web SearchBibTeXDownload
4 Optimal myopic algorithms for random 3-SAT. Dimitris Achlioptas, Gregory B. Sorkin. FOCS 2000, 590-600. Web SearchBibTeXDownload
5 Two-coloring Random Hypergraphs. Dimitris Achlioptas, Jeong Han Kim, Michael Krivelevich, Prasad Tetali. ICALP Satellite Workshops 2000, 85-96. Web SearchBibTeX
1999
1 Almost all graphs with 2.522 n edges are not 3-colorable. Dimitris Achlioptas, Michael Molloy. Electr. J. Comb. (6) (1999). Web SearchBibTeXDownload
2 Tight Lower Bounds for st-Connectivity on the NNJAG Model. Jeff Edmonds, Chung Keung Poon, Dimitris Achlioptas. SIAM J. Comput. (28): 2257-2284 (1999). Web SearchBibTeXDownload
3 A Sharp Threshold for k-Colorability. Dimitris Achlioptas, Ehud Friedgut. Random Struct. Algorithms (14): 63-70 (1999). Web SearchBibTeX
1998
1 The existence of uniquely -G colourable graphs. Dimitris Achlioptas, Jason I. Brown, Derek G. Corneil, Michael S. O. Molloy. Discrete Mathematics (179): 1-11 (1998). Web SearchBibTeXDownload
1997
1 The Analysis of a List-Coloring Algorithm on a Random Graph. Dimitris Achlioptas, Michael S. O. Molloy. FOCS 1997, 204-212. Web SearchBibTeXDownload
2 Random Constraint Satisfaction: A More Accurate Picture. Dimitris Achlioptas, Lefteris M. Kirousis, Evangelos Kranakis, Danny Krizanc, Michael S. O. Molloy, Yannis C. Stamatiou. CP 1997, 107-120. Web SearchBibTeXDownload
1996
1 Competive Analysis of Randomized Paging Algorithms. Dimitris Achlioptas, Marek Chrobak, John Noga. ESA 1996, 419-430. Web SearchBibTeXDownload
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References
1. ^ Computer Science Colloquium - NYU Computer Science Department - Retrieved 2011-04-23 - details
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