2008 | ||
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24 | EE | James F. Lynch: A Logical Characterization of Individual-Based Models. LICS 2008: 379-390 |
2005 | ||
23 | EE | James F. Lynch: Convergence law for random graphs with specified degree sequence. ACM Trans. Comput. Log. 6(4): 727-748 (2005) |
2003 | ||
22 | EE | James F. Lynch: Convergence Law for Random Graphs with Specified Degree Sequence. LICS 2003: 301- |
21 | EE | James F. Lynch: Analysis and application of adaptive sampling. J. Comput. Syst. Sci. 66(1): 2-19 (2003) |
2000 | ||
20 | EE | James F. Lynch: Analysis and Application of Adaptive Sampling. PODS 2000: 260-267 |
1997 | ||
19 | James F. Lynch: Pebble Games in Model Theory. Structures in Logic and Computer Science 1997: 66-83 | |
18 | James F. Lynch: Infinitary Logics and Very Sparse Random Graphs. J. Symb. Log. 62(2): 609-623 (1997) | |
1995 | ||
17 | James F. Lynch, Jerzy Tyszkiewicz: The Infinitary Logic of Sparse Random Graphs LICS 1995: 46-53 | |
16 | James F. Lynch: On the Threshold of Chaos in Random Boolean Cellular Automata. Random Struct. Algorithms 6(2/3): 239-260 (1995) | |
1994 | ||
15 | James F. Lynch: An Extension of 0-1 Laws. Random Struct. Algorithms 5(1): 155-172 (1994) | |
14 | EE | James F. Lynch: Random Resource Allocation Graphs and the Probability of Deadlock. SIAM J. Discrete Math. 7(3): 458-473 (1994) |
1993 | ||
13 | James F. Lynch: Infinitary Logics and Very Sparse Random Graphs LICS 1993: 191-198 | |
12 | James F. Lynch: Threshold Functions for Markov Chains: a Graph Theoretic Approach. Combinatorics, Probability & Computing 2: 351-362 (1993) | |
11 | Peter Dolan, James F. Lynch: The Logic of Ordered Random Structures. Random Struct. Algorithms 4(4): 429-447 (1993) | |
1992 | ||
10 | James F. Lynch: The Quantifier Structure of Sentences That Characterize Nondeterministic Time Complexity. Computational Complexity 2: 40-66 (1992) | |
9 | James F. Lynch: Probabilities of Sentences about Very Sparse Random Graphs. Random Struct. Algorithms 3(1): 33-54 (1992) | |
1990 | ||
8 | James F. Lynch: Probabilities of Sentences about Very Sparse Random Graphs FOCS 1990: 689-696 | |
7 | James F. Lynch: The Quantifier Structure of Sentences that Characterize Nondeterministic Time Complexity. Structure in Complexity Theory Conference 1990: 210-222 | |
6 | EE | James F. Lynch: Taxonomic classes of sets. J. Comb. Theory, Ser. A 55(1): 143-152 (1990) |
1986 | ||
5 | James F. Lynch: A Depth- Size Tradeoff for Boolean Circuits with Unbounded Fan- In. Structure in Complexity Theory Conference 1986: 234-248 | |
1982 | ||
4 | James F. Lynch: On Sets of Relations Definable by Addition. J. Symb. Log. 47(3): 659-668 (1982) | |
3 | James F. Lynch: Complexity Classes and Theories of Finite Models. Mathematical Systems Theory 15(2): 127-144 (1982) | |
1981 | ||
2 | EE | James F. Lynch: The visually distinct configurations of k sets. Discrete Mathematics 33(3): 281-287 (1981) |
1975 | ||
1 | James F. Lynch: An Asymptotic Formula for the Number of Classes of Sets of n Indistinguishable Elements. J. Comb. Theory, Ser. A 19(1): 109-112 (1975) |
1 | Peter Dolan | [11] |
2 | Jerzy Tyszkiewicz | [17] |