By Julien Cassaigne (auth.), Afonso Ferreira, Horst Reichel (eds.)
ISBN-10: 3540416951
ISBN-13: 9783540416951
ISBN-10: 3540446931
ISBN-13: 9783540446934
This publication constitutes the refereed court cases of the 18th Annual Symposium on Theoretical points of machine technology, STACS 2001, held in Dresden, Germany in February 2001.
The forty six revised complete papers offered including 3 invited papers have been conscientiously reviewed and chosen from a complete of 153 submissions. The papers handle foundational points from all present parts of theoretical laptop technological know-how together with algorithms, info buildings, automata, formal languages, complexity, verification, good judgment, graph thought, optimization, and so forth.
Read Online or Download STACS 2001: 18th Annual Symposium on Theoretical Aspects of Computer Science Dresden, Germany, February 15–17, 2001 Proceedings PDF
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Extra info for STACS 2001: 18th Annual Symposium on Theoretical Aspects of Computer Science Dresden, Germany, February 15–17, 2001 Proceedings
Sample text
Completeness is proved essentially by showing that two equivalent systems have a common Myhill–Nerode unwinding. 2 Kleene Algebra Kleene algebra was introduced by S. C. Kleene (see [4]). We define a Kleene algebra to be an idempotent semiring such that a∗ b is the least solution to b + ax ≤ x and ba∗ the least solution to b + xa ≤ x. This axiomatization is from [10], to which we refer the reader for further definitions and basic results. The free Kleene algebra FΣ on a finite set of generators Σ is normally constructed as the set of regular expressions over Σ modulo the Kleene algebra axioms.
Diestel. Graph Theory. Springer-Verlag, second edition, 2000. 9. G. R. Fellows. Parameterized Complexity. Springer-Verlag, 1999. 10. G. R. Fellows, and U. Taylor. The parameterized complexity of relational database queries and an improved characterization of W [1]. In Bridges, Calude, Gibbons, Reeves, and Witten, editors, Combinatorics, Complexity, and Logic – Proceedings of DMTCS ’96, pages 194–213. Springer-Verlag, 1996. † K7 is an excluded minor for this class [6]. 26 Martin Grohe 11. T. Y. Vardi.
28. J. Stockmeyer. The Complexity of Decision Problems in Automata Theory. PhD thesis, Department of Electrical Engineering, MIT, 1974. 29. G. Valiant. The complexity of combinatorial computations: An introduction. In GI 8. Jahrestagung Informatik, Fachberichte 18, pages 326–337, 1978. 30. P. van Emde Boas. Machine models and simulations. In J. van Leeuwen, editor, Handbook of Theoretical Computer Science, volume 1, pages 1–66. Elsevier Science Publishers, 1990. 31. Y. Vardi. The complexity of relational query languages.
STACS 2001: 18th Annual Symposium on Theoretical Aspects of Computer Science Dresden, Germany, February 15–17, 2001 Proceedings by Julien Cassaigne (auth.), Afonso Ferreira, Horst Reichel (eds.)
by Edward
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