Titlebook: Descriptional Complexity of Formal Systems; 13 International Wor Markus Holzer,Martin Kutrib,Giovanni Pighizzini Conference proceedings 201

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Springer Tracts in Advanced Roboticsle final state and are one-cycle-free-path, thus the witness languages are deterministic union-free. This result allows us to describe a binary language such that the nondeterministic state complexity of the language and of its complement is . and .?+?1, respectively, while the state complexity of t

absorbed

Inkyu Sa,Stefan Hrabar,Peter Corkese necessary to represent the results of the following operations: (i) intersection of an .-state 2DFA and an .-state 2DFA requires between .?+?. and .?+?.?+?1 states; (ii) union of an .-state 2DFA and an .-state 2DFA, between .?+?. and 2.?+?.?+?4 states; (iii) Kleene star of an .-state 2DFA, (.(.)?

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Descriptional Complexity of Formal Systems978-3-642-22600-7Series ISSN 0302-9743 Series E-ISSN 1611-3349

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A Field Extension as a Vector Spacenets with read arcs, and which are more suitable to represent the case of concurrent read access. We discuss the problem of (efficiently) constructing unfoldings of such nets. On the basis of these unfoldings, various verification problems can be encoded as satisfiability problems in propositional logic.

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Linear Algebra Based Bounds for One-Dimensional Cellular Automataood, the inverse automaton may need a much larger neighborhood. Our interest is to find good upper bounds for the size of this inverse neighborhood. It turns out that a linear algebra approach provides better bounds than any known combinatorial methods. We also consider cellular automata that are no

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On Restarting Automata with Window Size Onekers and a read/write window of fixed size. This paper begins with a short description of the general model of the restarting automaton and its major variants. In particular, the question for the influence of the size of the . on the expressive power of the various types of restarting automata is ad