1. GSOS for probabilistic systems

    In the setting of (nondeterministic) labeled transition systems, Turi and Plotkin [1] found that GSOS rules essentially correspond to natural transformations of a certain type, which they call abstract GSOS. Those in turn correspond to distributive laws of a monad over a copointed functor as Lenisa, Power, and Watanabe [2 …

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  2. Modeling infinite probabilistic choices using an ultrametric version of kernels

    Joint work with Erik de Vink (University of Eindhoven)

    In this presentation the applicability of an ultrametric version of stochastic kernels, which extend the notion of compact support measures, is studied in the context of a language with random assignment. In the random assignment the value assigned to a variable …

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  3. Beyond Mu-Calculus: strong logics for strong bisimulation

    In dealing with transition systems, it is natural to look for logics having the following desirable properties: (1) invariance under (strong) bisimulation (i.e. truth of formulas is preserved by strong bisimulation); (2) decidability.

    Standard modal logic and some of its important extensions (logic with star-diamonds for the transitive closure …

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  4. Coordination of Mobile Components

    In this talk, we present Reo, a paradigm for composition of software components based on the notion of mobile channels. Both components and channels are mobile in Reo, in the sense that (1) components can move at any time from one location to another, retaining their existing channel links, and …

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  5. Axiomatizing GSOS with termination

    Aceto, Bloom and Vaandrager showed for the GSOS-format how to generate sound and complete axiomatizations. We add to the GSOS-format a notion of termination and adapt the axiomatization technique for this setting. The result is twofold: successful termination and deadlock are treated separately; the resulting axiom systems are in several …

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