Titlebook: Implementation and Application of Automata; 25th International C Sebastian Maneth Conference proceedings 2021 Springer Nature Switzerland A

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Jeffrey Shallitlich wirken. Handelt es sich nicht um denjenigen Bereich der Physik, der sich mit den elementaren Bausteinen der Natur, der Materie besch- tigt? Mit der Anwendung quantentheoretischer überlegungen auch auf geistige Ph?nomene wird hier ein neuer Weg in d978-3-531-17507-2978-3-531-92389-5

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Memoized Regular Expressionsimed at improving the matching time of backtracking regex matchers. Additionally, we discuss how to extend the concept of ambiguity in order to be applicable to memoized extensions of regexes and NFAs. These more general notions of ambiguity can be used to analyze the matching time of backtracking r

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The Commutative Closure of Shuffle Languages over Group Languages is Regularmmutative group languages, the iterated shuffle is a regularity-preserving operation. We also give bounds for the size of minimal recognizing automata. Then, we use this result to deduce that the commutative closure of any shuffle language over group languages, i.e., a language given by a shuffle ex

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Guessing the Buffer Bound for?k-Synchronizabilitylowed by . receptions. It was previously shown that, for a fixed given ., one could decide whether a communicating system is .-synchronizable. This result is interesting because the reachability problem can be solved for .-synchronizable systems. However, the decision procedure assumes that the boun

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State Complexity of Permutation and?Related Decision Problems on?Alphabetical Pattern Constraintsrresponds to level 3/2 of the Straubing-Thérien hierarchy and includes the finite, the piecewise-testable, or .-trivial, and the .-trivial and .-trivial languages. We give a sharp state complexity bound expressed in terms of the longest strings in the unary projection languages of an associated fini