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Clemens Lautemann

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2007
30EEArnaud Durand, Clemens Lautemann, Malika More: A simple proof of the polylog counting ability of first-order logic: guest column. SIGACT News 38(4): 40-45 (2007)
2006
29EEClemens Lautemann, Pascal Tesson, Denis Thérien: An Algebraic Point of View on the Crane Beach Property. CSL 2006: 426-440
28EEArnaud Durand, Clemens Lautemann, Malika More: Counting Results in Weak Formalisms. Circuits, Logic, and Games 2006
27EEMichal Koucký, Clemens Lautemann, Sebastian Poloczek, Denis Thérien: Circuit Lower Bounds via Ehrenfeucht-Fraisse Games. IEEE Conference on Computational Complexity 2006: 190-201
2005
26EEDavid A. Mix Barrington, Neil Immerman, Clemens Lautemann, Nicole Schweikardt, Denis Thérien: First-order expressibility of languages with neutral letters or: The Crane Beach conjecture. J. Comput. Syst. Sci. 70(2): 101-127 (2005)
2001
25 David A. Mix Barrington, Neil Immerman, Clemens Lautemann, Nicole Schweikardt, Denis Thérien: The Crane Beach Conjecture. LICS 2001: 187-196
24EEClemens Lautemann, Nicole Schweikardt: An Ehrenfeucht-Fraïssé Approach to Collapse Results for First-Order Queries over Embedded Databases. STACS 2001: 455-466
23 Clemens Lautemann, Pierre McKenzie, Thomas Schwentick, Heribert Vollmer: The Descriptive Complexity Approach to LOGCFL. J. Comput. Syst. Sci. 62(4): 629-652 (2001)
1999
22 Clemens Lautemann, Bernhard Weinzinger: MonadicNLIN and Quantifier-Free Reductions. CSL 1999: 322-337
21EEClemens Lautemann, Nicole Schweikardt, Thomas Schwentick: A Logical Characterisation of Linear Time on Nondeterministic Turing Machines. STACS 1999: 143-152
20EEClemens Lautemann, Pierre McKenzie, Thomas Schwentick, Heribert Vollmer: The Descriptive Complexity Approach to LOGCFL. STACS 1999: 444-454
1998
19EEClemens Lautemann, Pierre McKenzie, Thomas Schwentick, Heribert Vollmer: The descriptive complexity approach to LOGCFL CoRR cs.CC/9809114: (1998)
18EEClemens Lautemann, Pierre McKenzie, Thomas Schwentick, Heribert Vollmer: The Descriptive Complexity Approach to LOGCFL Electronic Colloquium on Computational Complexity (ECCC) 5(59): (1998)
17 Clemens Lautemann, Thomas Schwentick, Iain A. Stewart: Positive Versions of Polynomial Time. Inf. Comput. 147(2): 145-170 (1998)
16 Arnaud Durand, Clemens Lautemann, Thomas Schwentick: Subclasses of Binary NP. J. Log. Comput. 8(2): 189-207 (1998)
1996
15EEClemens Lautemann, Thomas Schwentick, Iain A. Stewart: On Positive P. IEEE Conference on Computational Complexity 1996: 162-170
1994
14 Clemens Lautemann, Thomas Schwentick, Denis Thérien: Logics For Context-Free Languages. CSL 1994: 205-216
1993
13 Ulrich Hertrampf, Clemens Lautemann, Thomas Schwentick, Heribert Vollmer, Klaus W. Wagner: On the Power of Polynomial Time Bit-Reductions (Extended Abstract). Structure in Complexity Theory Conference 1993: 200-207
12 Annegret Habel, Hans-Jörg Kreowski, Clemens Lautemann: A Comparison of Compatible, Finite, and Inductive Graph Properties. Theor. Comput. Sci. 110(1): 145-168 (1993)
1992
11 Clemens Lautemann: Logical Definability of NP-Optimization Problems with Monadic Auxiliary Predicates. CSL 1992: 327-339
10 Ulrich Hertrampf, Clemens Lautemann, Thomas Schwentick, Heribert Vollmer, Klaus W. Wagner: On the Power of Polynomial Bit-Reductions Universität Trier, Mathematik/Informatik, Forschungsbericht 92-28: (1992)
1991
9 Frank Drewes, Clemens Lautemann: Incremental Termination Proofs and the Length of Derivations. RTA 1991: 49-61
1990
8 Clemens Lautemann: Tree Automata, Tree Decomposition and Hyperedge Replacement. Graph-Grammars and Their Application to Computer Science 1990: 520-537
1989
7 Dieter Hofbauer, Clemens Lautemann: Termination Proofs and the Length of Derivations (Preliminary Version). RTA 1989: 167-177
6 Clemens Lautemann: The Complexity of Graph Languages Generated by Hyperedge Replacement. Acta Inf. 27(5): 399-421 (1989)
1988
5 Clemens Lautemann: Decomposition Trees: Structured Graph Representation and Efficient Algorithms. CAAP 1988: 28-39
4 Clemens Lautemann: Efficient Algorithms on Context-Free Graph Grammars. ICALP 1988: 362-378
3 Clemens Lautemann: A note on polynomial interpretation. Bulletin of the EATCS 36: 129-130 (1988)
1985
2 Clemens Lautemann, Friedhelm Meyer auf der Heide: Lower Time Bounds for Integer Programming with Two Variables. Inf. Process. Lett. 21(2): 101-105 (1985)
1983
1 Clemens Lautemann: BPP and the Polynomial Hierarchy. Inf. Process. Lett. 17(4): 215-217 (1983)

Coauthor Index

1David A. Mix Barrington [25] [26]
2Frank Drewes [9]
3Arnaud Durand [16] [28] [30]
4Annegret Habel [12]
5Friedhelm Meyer auf der Heide [2]
6Ulrich Hertrampf [10] [13]
7Dieter Hofbauer [7]
8Neil Immerman [25] [26]
9Michal Koucký [27]
10Hans-Jörg Kreowski [12]
11Pierre McKenzie [18] [19] [20] [23]
12Malika More [28] [30]
13Sebastian Poloczek [27]
14Nicole Schweikardt [21] [24] [25] [26]
15Thomas Schwentick [10] [13] [14] [15] [16] [17] [18] [19] [20] [21] [23]
16Iain A. Stewart [15] [17]
17Pascal Tesson [29]
18Denis Thérien [14] [25] [26] [27] [29]
19Heribert Vollmer [10] [13] [18] [19] [20] [23]
20Klaus W. Wagner [10] [13]
21Bernhard Weinzinger [22]

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