The Kleene-Schutzenberger Theorem for Formal Power Series in Partially Commuting Variables

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Institut für Algebra, Technische Universität Dresden, D-01062 Dresden, Germany ^{[1
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Inf Comput | / 1卷 / 47-80期

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[1] The Kleene-Schutzenberger theorem for formal power series in partially commuting variables
Droste, M
Gastin, P
INFORMATION AND COMPUTATION, 1999, 153 (01) : 47 - 80
[2] A Kleene-Schutzenberger theorem for Lindenmayerian rational power series
Honkala, J
RAIRO-INFORMATIQUE THEORIQUE ET APPLICATIONS-THEORETICAL INFORMATICS AND APPLICATIONS, 2000, 34 (04): : 297 - 305
[3] A Kleene-Schutzenberger Theorem for Trace Series over Bounded Lattices
Huschenbett, Martin
FUNDAMENTA INFORMATICAE, 2011, 112 (2-3) : 171 - 191
[4] A Kleene-Schutzenberger theorem for weighted timed automata
Droste, Manfred
Quaas, Karin
THEORETICAL COMPUTER SCIENCE, 2011, 412 (12-14) : 1140 - 1153
[5] A Kleene-Schutzenberger theorem for weighted timed automata
Droste, Manfred
Quaas, Karin
FOUNDATIONS OF SOFTWARE SCIENCE AND COMPUTATIONAL STRUCTURES, PROCEEDINGS, 2008, 4962 : 142 - 156
[6] Schutzenberger's theorem on formal power series follows from Kleene's theorem
Kuske, Dietrich
THEORETICAL COMPUTER SCIENCE, 2008, 401 (1-3) : 243 - 248
[7] On recognizable and rational formal power series in partially commuting variables
Droste, M
Gastin, P
AUTOMATA, LANGUAGES AND PROGRAMMING, 1997, 1256 : 682 - 692
[8] On aperiodic and star-free formal power series in partially commuting variables
Droste, M
Gastin, P
FORMAL POWER SERIES AND ALGEBRAIC COMBINATORICS, 2000, : 158 - 169
[9] On Aperiodic and Star-Free Formal Power Series in Partially Commuting Variables
Manfred Droste
Paul Gastin
Theory of Computing Systems, 2008, 42 : 608 - 631
[10] On aperiodic and star-free formal power series in partially commuting variables
Droste, Manfred
Gastin, Paul
THEORY OF COMPUTING SYSTEMS, 2008, 42 (04) : 608 - 631

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