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Propositional Dynamic Logic for Message-Passing Systems

Benedikt Bollig ; Dietrich Kuske ; Ingmar Meinecke.
We examine a bidirectional propositional dynamic logic (PDL) for finite and infinite message sequence charts (MSCs) extending LTL and TLC-. By this kind of multi-modal logic we can express properties both in the entire future and in the past of an event. Path expressions strengthen the classical&nbsp;[&hellip;]
Published on September 4, 2010

On the Expressive Power of 2-Stack Visibly Pushdown Automata

Benedikt Bollig.
Visibly pushdown automata are input-driven pushdown automata that recognize some non-regular context-free languages while preserving the nice closure and decidability properties of finite automata. Visibly pushdown automata with multiple stacks have been considered recently by La Torre, Madhusudan,&nbsp;[&hellip;]
Published on December 24, 2008

Analyzing Robustness of Angluin's L$^*$ Algorithm in Presence of Noise

Lina Ye ; Igor Khmelnitsky ; Serge Haddad ; Benoît Barbot ; Benedikt Bollig ; Martin Leucker ; Daniel Neider ; Rajarshi Roy.
Angluin's L$^*$ algorithm learns the minimal deterministic finite automaton (DFA) of a regular language using membership and equivalence queries. Its probabilistic approximatively correct (PAC) version substitutes an equivalence query by numerous random membership queries to get a high level&nbsp;[&hellip;]
Published on March 20, 2024

Branch-Well-Structured Transition Systems and Extensions

Benedikt Bollig ; Alain Finkel ; Amrita Suresh.
We propose a relaxation to the definition of well-structured transition systems (\WSTS) while retaining the decidability of boundedness and non-termination. In this class, the well-quasi-ordered (wqo) condition is relaxed such that it is applicable only between states that are reachable one from&nbsp;[&hellip;]
Published on June 12, 2024

On the Satisfiability of Local First-Order Logics with Data

Benedikt Bollig ; Arnaud Sangnier ; Olivier Stietel.
We study first-order logic over unordered structures whose elements carry a finite number of data values from an infinite domain. Data values can be compared wrt.\ equality. As the satisfiability problem for this logic is undecidable in general, we introduce a family of local fragments. They&nbsp;[&hellip;]
Published on July 2, 2024

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