Dimitris Achlioptas

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2011
59The solution space geometry of random linear equations. Dimitris Achlioptas, Michael Molloy. CoRR (abs/1107.5550) (2011). Web SearchBibTeXDownload
58On 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
57Algorithmic Barriers from Phase Transitions in Graphs. Dimitris Achlioptas. WG 2010, 1. Web SearchBibTeXDownload
2009
56Random Satisfiability. Dimitris Achlioptas. Handbook of Satisfiability 2009, 245-270. Web SearchBibTeXDownload
55On 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
54Random Formulas Have Frozen Variables. Dimitris Achlioptas, Federico Ricci-Tersenghi. SIAM J. Comput. (39): 260-280 (2009). Web SearchBibTeXDownload
2008
53Algorithmic Barriers from Phase Transitions. Dimitris Achlioptas, Amin Coja-Oghlan. FOCS 2008, 793-802. Web SearchBibTeXDownload
2007
52Fast computation of low-rank matrix approximations. Dimitris Achlioptas, Frank McSherry. J. ACM (54) (2007). Web SearchBibTeXDownload
51On the maximum satisfiability of random formulas. Dimitris Achlioptas, Assaf Naor, Yuval Peres. J. ACM (54) (2007). Web SearchBibTeXDownload
50Special Section on Foundations of Computer Science. Scott Aaronson, Jeff Erickson, Mohammad Mahdian, R. Ravi, Emanuele Viola. SIAM J. Comput. (37): 165 (2007). Web SearchBibTeX
2006
49On the Solution-Space Geometry of Random Constraint Satisfaction Problems. Dimitris Achlioptas, Federico Ricci-Tersenghi. CoRR (abs/cs/0611052) (2006). Web SearchBibTeXDownload
48Random k-SAT: Two Moments Suffice to Cross a Sharp Threshold. Dimitris Achlioptas, Cristopher Moore. SIAM J. Comput. (36): 740-762 (2006). Web SearchBibTeXDownload
47On the solution-space geometry of random constraint satisfaction problems. Dimitris Achlioptas, Federico Ricci-Tersenghi, Federico Ricci-Tersenghi. STOC 2006, 130-139. Web SearchBibTeXDownload
2005
46On Spectral Learning of Mixtures of Distributions. Dimitris Achlioptas, Frank McSherry. COLT 2005, 458-469. Web SearchBibTeXDownload
45On 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
44Hiding Satisfying Assignments: Two are Better than One. Dimitris Achlioptas, Haixia Jia, Cristopher Moore. CoRR (abs/cs/0503046): 623-639 (2005). Web SearchBibTeXDownload
43Special Issue on Algorithms and Models for the Web-Graph. Dimitris Achlioptas, Stefano Leonardi. Internet Mathematics (2) (2005). Web SearchBibTeX
42On 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
41Hiding Satisfying Assignments: Two Are Better than One. Dimitris Achlioptas, Haixia Jia, Cristopher Moore. AAAI 2004, 131-136. Web SearchBibTeX
40The Chromatic Number of Random Regular Graphs. Dimitris Achlioptas, Cristopher Moore. APPROX-RANDOM 2004, 219-228. Web SearchBibTeXDownload
39Summary-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
38A 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
37Sampling Grid Colorings with Fewer Colors. Dimitris Achlioptas, Michael S. O. Molloy, Cristopher Moore, Frank Van Bussel. LATIN 2004, 80-89. Web SearchBibTeXDownload
36Random Matrices in Data Analysis. Dimitris Achlioptas. PKDD 2004, 1-7. Web SearchBibTeXDownload
35Exponential bounds for DPLL below the satisfiability threshold. Dimitris Achlioptas, Paul Beame, Michael Molloy. SODA 2004, 139-140. Web SearchBibTeXDownload
34The two possible values of the chromatic number of a random graph. Dimitris Achlioptas, Assaf Naor. STOC 2004, 587-593. Web SearchBibTeXDownload
2003
33Random k-SAT: Two Moments Suffice to Cross a Sharp Threshold. Dimitris Achlioptas, Cristopher Moore. CoRR (cond-mat/0310227) (2003). Web SearchBibTeXDownload
32The Threshold for Random k-SAT is 2kln2 - O(k). Dimitris Achlioptas, Yuval Peres. CoRR (cs.CC/0305009) (2003). Web SearchBibTeXDownload
31On the Maximum Satisfiability of Random Formulas. Dimitris Achlioptas, Assaf Naor, Yuval Peres. FOCS 2003, 362-370. Web SearchBibTeXDownload
30Almost all graphs with average degree 4 are 3-colorable. Dimitris Achlioptas, Cristopher Moore. J. Comput. Syst. Sci. (67): 441-471 (2003). Web SearchBibTeXDownload
29Database-friendly random projections: Johnson-Lindenstrauss with binary coins. Dimitris Achlioptas. J. Comput. Syst. Sci. (66): 671-687 (2003). Web SearchBibTeXDownload
28The threshold for random k-SAT is 2k (ln 2 - O(k)). Dimitris Achlioptas, Yuval Peres. STOC 2003, 223-231. Web SearchBibTeXDownload
2002
27The Asymptotic Order of the Random k -SAT Threshold. Dimitris Achlioptas, Cristopher Moore. FOCS 2002, 779-788. Web SearchBibTeXDownload
26On the 2-Colorability of Random Hypergraphs. Dimitris Achlioptas, Cristopher Moore. RANDOM 2002, 78-90. Web SearchBibTeXDownload
25Two-coloring random hypergraphs. Dimitris Achlioptas, Jeong Han Kim, Michael Krivelevich, Prasad Tetali. Random Struct. Algorithms (20): 249-259 (2002). Web SearchBibTeX
24Almost all graphs with average degree 4 are 3-colorable. Dimitris Achlioptas, Cristopher Moore. STOC 2002, 199-208. Web SearchBibTeXDownload
2001
23Random 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
22Balance 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
21Web Search via Hub Synthesis. Dimitris Achlioptas, Amos Fiat, Unknown, Frank McSherry. FOCS 2001, 500-509. Web SearchBibTeXDownload
20Balance 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
19Sampling Techniques for Kernel Methods. Dimitris Achlioptas, Frank McSherry, Bernhard Schölkopf. NIPS 2001, 335-342. Web SearchBibTeXDownload
18Database-friendly random projections. Dimitris Achlioptas. PODS 2001. Web SearchBibTeXDownload
17The 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
16Fast computation of low rank matrix. Dimitris Achlioptas, Frank McSherry. STOC 2001, 611-618. Web SearchBibTeXDownload
15A sharp threshold in proof complexity. Dimitris Achlioptas, Paul Beame, Michael S. O. Molloy. STOC 2001, 337-346. Web SearchBibTeXDownload
14Rigorous results for random (2+p)-SAT. Dimitris Achlioptas, Lefteris M. Kirousis, Evangelos Kranakis, Danny Krizanc. Theor. Comput. Sci. (265): 109-129 (2001). Web SearchBibTeXDownload
13Lower bounds for random 3-SAT via differential equations. Dimitris Achlioptas. Theor. Comput. Sci. (265): 159-185 (2001). Web SearchBibTeXDownload
2000
12Generating Satisfiable Problem Instances. Dimitris Achlioptas, Carla P. Gomes, Henry A. Kautz, Bart Selman. AAAI/IAAI 2000, 256-261. Web SearchBibTeX
11Optimal myopic algorithms for random 3-SAT. Dimitris Achlioptas, Gregory B. Sorkin. FOCS 2000, 590-600. Web SearchBibTeXDownload
10Two-coloring Random Hypergraphs. Dimitris Achlioptas, Jeong Han Kim, Michael Krivelevich, Prasad Tetali. ICALP Satellite Workshops 2000, 85-96. Web SearchBibTeX
9Setting 2 variables at a time yields a new lower bound for random 3-SAT (extended abstract). Dimitris Achlioptas. STOC 2000, 28-37. Web SearchBibTeXDownload
8Competitive analysis of randomized paging algorithms. Dimitris Achlioptas, Marek Chrobak, John Noga. Theor. Comput. Sci. (234): 203-218 (2000). Web SearchBibTeXDownload
1999
7Almost all graphs with 2.522 n edges are not 3-colorable. Dimitris Achlioptas, Michael Molloy. Electr. J. Comb. (6) (1999). Web SearchBibTeXDownload
6A Sharp Threshold for k-Colorability. Dimitris Achlioptas, Ehud Friedgut. Random Struct. Algorithms (14): 63-70 (1999). Web SearchBibTeX
5Tight 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
1998
4The 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
3Random 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
2The Analysis of a List-Coloring Algorithm on a Random Graph. Dimitris Achlioptas, Michael S. O. Molloy. FOCS 1997, 204-212. Web SearchBibTeXDownload
1996
1Competive Analysis of Randomized Paging Algorithms. Dimitris Achlioptas, Marek Chrobak, John Noga. ESA 1996, 419-430. Web SearchBibTeXDownload
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1. ^ Computer Science Colloquium - NYU Computer Science Department - Retrieved 2011-04-23 - details
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