2009 |
55 | EE | Michael Molloy,
Bruce A. Reed:
Asymptotically optimal frugal colouring.
SODA 2009: 106-114 |
2008 |
54 | EE | Siu On Chan,
Michael Molloy:
A Dichotomy Theorem for the Resolution Complexity of Random Constraint Satisfaction Problems.
FOCS 2008: 634-643 |
53 | EE | Hamed Hatami,
Michael Molloy:
Sharp thresholds for constraint satisfaction problems and homomorphisms.
Random Struct. Algorithms 33(3): 310-332 (2008) |
2007 |
52 | EE | Michael Molloy,
Mohammad R. Salavatipour:
The Resolution Complexity of Random Constraint Satisfaction Problems.
SIAM J. Comput. 37(3): 895-922 (2007) |
2006 |
51 | EE | Lap Chi Lau,
Michael Molloy:
Randomly Colouring Graphs with Girth Five and Large Maximum Degree.
LATIN 2006: 665-676 |
50 | EE | Russell Greiner,
Ryan Hayward,
Magdalena Jankowska,
Michael Molloy:
Finding optimal satisficing strategies for and-or trees.
Artif. Intell. 170(1): 19-58 (2006) |
49 | EE | Alan M. Frieze,
Michael Molloy:
The satisfiability threshold for randomly generated binary constraint satisfaction problems.
Random Struct. Algorithms 28(3): 323-339 (2006) |
2005 |
48 | EE | Babak Farzad,
Michael S. O. Molloy,
Bruce A. Reed:
(Delta-k)-critical graphs.
J. Comb. Theory, Ser. B 93(2): 173-185 (2005) |
47 | EE | Michael Molloy,
Mohammad R. Salavatipour:
A bound on the chromatic number of the square of a planar graph.
J. Comb. Theory, Ser. B 94(2): 189-213 (2005) |
46 | EE | Michael Molloy:
Cores in random hypergraphs and Boolean formulas.
Random Struct. Algorithms 27(1): 124-135 (2005) |
2004 |
45 | EE | Harold S. Connamacher,
Michael Molloy:
The Exact Satisfiability Threshold for a Potentially Intractible Random Constraint Satisfaction Problem.
FOCS 2004: 590-599 |
44 | EE | Dimitris Achlioptas,
Michael S. O. Molloy,
Cristopher Moore,
Frank Van Bussel:
Sampling Grid Colorings with Fewer Colors.
LATIN 2004: 80-89 |
43 | EE | Dimitris Achlioptas,
Paul Beame,
Michael Molloy:
Exponential bounds for DPLL below the satisfiability threshold.
SODA 2004: 139-140 |
42 | EE | Michael Molloy:
The pure literal rule threshold and cores in random hypergraphs.
SODA 2004: 672-681 |
41 | EE | Dimitris Achlioptas,
Paul Beame,
Michael S. O. Molloy:
A sharp threshold in proof complexity yields lower bounds for satisfiability search.
J. Comput. Syst. Sci. 68(2): 238-268 (2004) |
40 | EE | Michael Molloy:
The Glauber Dynamics on Colorings of a Graph with High Girth and Maximum Degree.
SIAM J. Comput. 33(3): 721-737 (2004) |
2003 |
39 | EE | Michael Molloy,
Mohammad R. Salavatipour:
The Resolution Complexity of Random Constraint Satisfaction Problems.
FOCS 2003: 330-339 |
38 | EE | Alan M. Frieze,
Michael Molloy:
The Satisfiability Threshold for Randomly Generated Binary Constraint Satisfaction Problems.
RANDOM-APPROX 2003: 275-289 |
37 | EE | Michael Molloy:
Models for Random Constraint Satisfaction Problems.
SIAM J. Comput. 32(4): 935-949 (2003) |
36 | | Martin E. Dyer,
Alan M. Frieze,
Michael Molloy:
A probabilistic analysis of randomly generated binary constraint satisfaction problems.
Theor. Comput. Sci. 290(3): 1815-1828 (2003) |
35 | EE | Andreas Goerdt,
Michael Molloy:
Analysis of edge deletion processes on faulty random regular graphs.
Theor. Comput. Sci. 297(1-3): 241-260 (2003) |
2002 |
34 | | Russell Greiner,
Ryan Hayward,
Michael Molloy:
Optimal Depth-First Strategies for And-Or Trees.
AAAI/IAAI 2002: 725-730 |
33 | EE | Michael Molloy,
Mohammad R. Salavatipour:
Frequency Channel Assignment on Planar Networks.
ESA 2002: 736-747 |
32 | EE | Michael Molloy:
Models and thresholds for random constraint satisfaction problems.
STOC 2002: 209-217 |
31 | EE | Michael Molloy:
The Glauber dynamics on colourings of a graph with high girth and maximum degree.
STOC 2002: 91-98 |
30 | EE | Michael Molloy,
Laura Sedgwick:
Isomorphism certificates for undirected graphs.
Discrete Mathematics 256(1-2): 349-359 (2002) |
29 | | Martin E. Dyer,
Catherine S. Greenhill,
Michael Molloy:
Very rapid mixing of the Glauber dynamics for proper colorings on bounded-degree graphs.
Random Struct. Algorithms 20(1): 98-114 (2002) |
2001 |
28 | EE | Dimitris Achlioptas,
Paul Beame,
Michael S. O. Molloy:
A sharp threshold in proof complexity.
STOC 2001: 337-346 |
27 | EE | Michael Molloy,
Bruce A. Reed:
Colouring graphs when the number of colours is nearly the maximum degree.
STOC 2001: 462-470 |
26 | | Dimitris Achlioptas,
Michael S. O. Molloy,
Lefteris M. Kirousis,
Yannis C. Stamatiou,
Evangelos Kranakis,
Danny Krizanc:
Random Constraint Satisfaction: A More Accurate Picture.
Constraints 6(4): 329-344 (2001) |
25 | | Michael Molloy:
Very rapidly mixing Markov chains for 2-colorings and for independent sets in a graph with maximum degree 4.
Random Struct. Algorithms 18(2): 101-115 (2001) |
2000 |
24 | | Andreas Goerdt,
Michael Molloy:
Analysis of Edge Deletion Processes on Faulty Random Regular Graphs.
LATIN 2000: 38-47 |
23 | EE | Michael Molloy,
Bruce A. Reed:
k-Colouring when k is close to Delta.
Electronic Notes in Discrete Mathematics 5: 235-238 (2000) |
22 | | Michael Molloy,
Bruce A. Reed:
Near-optimal list colorings.
Random Struct. Algorithms 17(3-4): 376-402 (2000) |
1999 |
21 | EE | Dimitris Achlioptas,
Michael Molloy:
Almost all graphs with 2.522 n edges are not 3-colorable.
Electr. J. Comb. 6: (1999) |
20 | EE | Michael Molloy,
Bruce A. Reed:
Critical Subgraphs of a Random Graph.
Electr. J. Comb. 6: (1999) |
19 | | Alan M. Frieze,
Michael Molloy:
Splitting an Expander Graph.
J. Algorithms 33(1): 166-172 (1999) |
1998 |
18 | EE | Michael Molloy,
Bruce A. Reed:
Colouring Graphs whose Chromatic Number Is Almost Their Maximum Degree.
LATIN 1998: 216-225 |
17 | EE | Michael Molloy,
Bruce A. Reed:
Further Algorithmic Aspects of the Local Lemma.
STOC 1998: 524-529 |
16 | EE | Michael Molloy,
Bruce A. Reed:
A Bound on the Total Chromatic Number.
Combinatorica 18(2): 241-280 (1998) |
15 | | Michael Molloy,
Bruce A. Reed:
The Size of the Giant Component of a Random Graph with a Given Degree Sequence.
Combinatorics, Probability & Computing 7(3): 295-305 (1998) |
14 | EE | Dimitris Achlioptas,
Jason I. Brown,
Derek G. Corneil,
Michael S. O. Molloy:
The existence of uniquely -G colourable graphs.
Discrete Mathematics 179(1-3): 1-11 (1998) |
13 | | Hugh Hind,
Michael Molloy,
Bruce A. Reed:
Total Coloring With Delta + (log Delta) Colors.
SIAM J. Comput. 28(3): 816-821 (1998) |
1997 |
12 | | Dimitris Achlioptas,
Lefteris M. Kirousis,
Evangelos Kranakis,
Danny Krizanc,
Michael S. O. Molloy,
Yannis C. Stamatiou:
Random Constraint Satisfaction: A More Accurate Picture.
CP 1997: 107-120 |
11 | EE | Dimitris Achlioptas,
Michael S. O. Molloy:
The Analysis of a List-Coloring Algorithm on a Random Graph.
FOCS 1997: 204-212 |
10 | | Hugh Hind,
Michael Molloy,
Bruce A. Reed:
Colouring a Graph Frugally.
Combinatorica 17(4): 469-482 (1997) |
9 | EE | Michael S. O. Molloy,
Bruce A. Reed:
A Bound on the Strong Chromatic Index of a Graph, .
J. Comb. Theory, Ser. B 69(2): 103-109 (1997) |
8 | | Michael S. O. Molloy,
Hanna D. Robalewska,
Robert W. Robinson,
Nicholas C. Wormald:
1-Factorizations of random regular graphs.
Random Struct. Algorithms 10(3): 305-321 (1997) |
1996 |
7 | | Colin Cooper,
Alan M. Frieze,
Michael Molloy,
Bruce A. Reed:
Perfect Matchings in Random r-regular, s-uniform Hypergraphs.
Combinatorics, Probability & Computing 5: 1-14 (1996) |
6 | | Alan M. Frieze,
Mark Jerrum,
Michael Molloy,
Robert W. Robinson,
Nicholas C. Wormald:
Generating and Counting Hamilton Cycles in Random Regular Graphs.
J. Algorithms 21(1): 176-198 (1996) |
5 | | Michael Molloy:
A gap between the appearances of a k-core and a (k+1)-chromatic graph.
Random Struct. Algorithms 8(2): 159-160 (1996) |
1995 |
4 | | Michael Molloy,
Bruce A. Reed:
A Critical Point for Random Graphs with a Given Degree Sequence.
Random Struct. Algorithms 6(2/3): 161-180 (1995) |
3 | | Michael Molloy,
Bruce A. Reed:
The Dominating Number of Random Cubic Graph.
Random Struct. Algorithms 7(3): 209-222 (1995) |
1994 |
2 | | Colin Cooper,
Alan M. Frieze,
Michael Molloy:
Hamilton Cycles in Random Regular Digraphs.
Combinatorics, Probability & Computing 3: 39-49 (1994) |
1 | EE | Alan M. Frieze,
Michael Molloy:
Broadcasting in Random Graphs.
Discrete Applied Mathematics 54(1): 77-79 (1994) |