Titlebook: Reachability Problems; 13th International C Emmanuel Filiot,Rapha?l Jungers,Igor Potapov Conference proceedings 2019 Springer Nature Switze

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,On the m-eternal Domination Number of?Cactus Graphs, by a guard moving from a neighboring vertex. The m-eternal domination number is the minimum number of guards such that the graph can be defended indefinitely. In this paper we study the m-eternal domination number of cactus graphs, that is, connected graphs where each edge lies in at most one cycle

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Partial Solvers for Generalized Parity Games,or parity games that execute in polynomial time, while incomplete, can solve most games in publicly available benchmark suites. In this paper, we combine those partial solvers with the classical algorithm for parity games due to Zielonka. We also extend partial solvers to generalized parity games th

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Reachability in Augmented Interval Markov Chains,sition probabilities are in addition allowed to depend on one another. This new model preserves the flexibility afforded by IMCs for describing stochastic systems where the parameters are unclear, for example due to measurement error, but also allows us to specify transitions with probabilities know

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On the Computation of the Minimal Coverability Set of Petri Nets,algorithm is known. The . of a Petri net can be understood as an approximation of its reachability set described by means of .-markings (. markings in which some entries may be set to infinity). It allows to solve numerous decision problems on Petri nets, such as any coverability problem. In this pa