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Péter L. Erdös

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2007
30EEPéter L. Erdös, Lajos Soukup: How To Split Antichains In Infinite Posets. Combinatorica 27(2): 147-161 (2007)
29EEHarout K. Aydinian, Péter L. Erdös: All Maximum Size Two-Part Sperner Systems: In Short. Combinatorics, Probability & Computing 16(4): 553-555 (2007)
28EEAlberto Apostolico, Péter L. Erdös, Moshe Lewenstein: Parameterized matching with mismatches. J. Discrete Algorithms 5(1): 135-140 (2007)
2006
27EEPéter L. Erdös, Péter Ligeti, Péter Sziklai, David C. Torney: Subwords in reverse-complement order. Combinatorial and Algorithmic Foundations of Pattern and Association Discovery 2006
2005
26EEPéter L. Erdös, Zoltán Füredi, Gyula O. H. Katona: Two-Part and k-Sperner Families: New Proofs Using Permutations. SIAM J. Discrete Math. 19(2): 489-500 (2005)
2004
25EEPéter L. Erdös, Ulrich Faigle, Winfried Hochstättler, Walter Kern: Note on the game chromatic index of trees. Theor. Comput. Sci. 303(3): 371-376 (2004)
2003
24EEArkadii G. D'yachkov, Péter L. Erdös, Anthony J. Macula, Vyacheslav V. Rykov, David C. Torney, Chang-Shung Tung, Pavel A. Vilenkin, P. Scott White: Exordium for DNA Codes. J. Comb. Optim. 7(4): 369-379 (2003)
2001
23EEPéter L. Erdös, Péter Sziklai, David C. Torney: A Finite Word Poset. Electr. J. Comb. 8(2): (2001)
2000
22EEPéter L. Erdös, Ákos Seress, László A. Székely: Erdös-Ko-Rado and Hilton-Milner Type Theorems for Intersecting Chains in Posets. Combinatorica 20(1): 27-45 (2000)
1999
21 Péter L. Erdös, Michael Anthony Steel, László A. Székely, Tandy Warnow: A few logs suffice to build (almost) all trees (I). Random Struct. Algorithms 14(2): 153-184 (1999)
20EEPéter L. Erdös, Michael Anthony Steel, László A. Székely, Tandy Warnow: A Few Logs Suffice to Build (almost) All Trees: Part II. Theor. Comput. Sci. 221(1-2): 77-118 (1999)
1998
19EEPéter L. Erdös, András Frank, László A. Székely: Minimum Multiway Cuts in Trees. Discrete Applied Mathematics 87(1-3): 67-75 (1998)
1997
18 Péter L. Erdös, Mike A. Steel, László A. Székely, Tandy Warnow: Constructing Big Trees from Short Sequences. ICALP 1997: 827-837
17 Rudolf Ahlswede, Noga Alon, Péter L. Erdös, Miklós Ruszinkó, László A. Székely: Intersecting Systems. Combinatorics, Probability & Computing 6(2): 127-137 (1997)
16 Péter L. Erdös, Mike A. Steel, László A. Székely, Tandy Warnow: Local Quartet Splits of a Binary Tree Infer All Quartet Splits Via One Dyadic Inference Rule. Computers and Artificial Intelligence 16(2): (1997)
15EEPéter L. Erdös: Splitting property in infinite posets. Discrete Mathematics 163(1-3): 251-256 (1997)
1995
14 Rudolf Ahlswede, Péter L. Erdös, Niall Graham: A Splitting Property of Maximal Antichains. Combinatorica 15(4): 475-480 (1995)
13EEPéter L. Erdös, Ulrich Faigle, Walter Kern: On the average rank of LYM-sets. Discrete Mathematics 144(1-3): 11-22 (1995)
1994
12 Péter L. Erdös, Ákos Seress, László A. Székely: On Intersecting Chains in Boolean Algebras. Combinatorics, Probability & Computing 3: 57-62 (1994)
11 Péter L. Erdös, László A. Székely: On weighted multiway cuts in trees. Math. Program. 65: 93-105 (1994)
1993
10EEPéter L. Erdös, László A. Székely: Counting Bichromatic Evolutionary Trees. Discrete Applied Mathematics 47(1): 1-8 (1993)
9EEPéter L. Erdös: A new bijection on rooted forests. Discrete Mathematics 111(1-3): 179-188 (1993)
1992
8 Péter L. Erdös, László A. Székely: Algorithms and Min-max Theorems for Certain Multiway Cuts. IPCO 1992: 334-345
7 Péter L. Erdös, Peter Frankl, Daniel J. Kleitman, Michael E. Saks, László A. Székely: Sharpening the LYM inequality. Combinatorica 12(3): 287-293 (1992)
6 Péter L. Erdös, Ulrich Faigle, Walter Kern: A Group-Theoretic Setting for Some Intersecting Sperner Families. Combinatorics, Probability & Computing 1: 323-334 (1992)
1990
5EEKonrad Engel, Péter L. Erdös: Polytopes determined by complementfree Sperner families. Discrete Mathematics 81(2): 165-169 (1990)
1986
4EEPéter L. Erdös, Gyula O. H. Katona: All maximum 2-part Sperner families. J. Comb. Theory, Ser. A 43(1): 58-69 (1986)
1985
3 Péter L. Erdös, Peter Frankl, Gyula O. H. Katona: Extremal hypergraph problems and convex hulls. Combinatorica 5(1): 11-26 (1985)
1984
2 Péter L. Erdös, Peter Frankl, Gyula O. H. Katona: Intersecting Sperner families and their convex hulls. Combinatorica 4(1): 21-34 (1984)
1982
1 Péter L. Erdös, Peter Frankl, Zoltán Füredi: Families of Finite Sets in Which No Set Is Covered by the Union of Two Others. J. Comb. Theory, Ser. A 33(2): 158-166 (1982)

Coauthor Index

1Rudolf Ahlswede [14] [17]
2Noga Alon [17]
3Alberto Apostolico [28]
4Harout K. Aydinian [29]
5Arkadii G. D'yachkov [24]
6Konrad Engel [5]
7Ulrich Faigle [6] [13] [25]
8András Frank [19]
9Peter Frankl [1] [2] [3] [7]
10Zoltán Füredi [1] [26]
11Niall Graham [14]
12Winfried Hochstättler [25]
13Gyula O. H. Katona [2] [3] [4] [26]
14Walter Kern [6] [13] [25]
15Daniel J. Kleitman [7]
16Moshe Lewenstein [28]
17Péter Ligeti [27]
18Anthony J. Macula [24]
19Miklós Ruszinkó [17]
20Vyacheslav V. Rykov [24]
21Michael E. Saks [7]
22Ákos Seress [12] [22]
23Lajos Soukup [30]
24Mike A. Steel (Michael Anthony Steel) [16] [18] [20] [21]
25László A. Székely [7] [8] [10] [11] [12] [16] [17] [18] [19] [20] [21] [22]
26Péter Sziklai [23] [27]
27David C. Torney [23] [24] [27]
28Chang-Shung Tung [24]
29Pavel A. Vilenkin [24]
30Tandy Warnow [16] [18] [20] [21]
31P. Scott White [24]

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Copyright © Sun May 17 03:24:02 2009 by Michael Ley (ley@uni-trier.de)