2019
DOI: 10.1007/978-3-030-30985-5_26
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An Axiomatization of Strong Distribution Bisimulation for a Language with a Parallel Operator and Probabilistic Choice

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Cited by 5 publications
(3 citation statements)
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“…The substantial differences in the considered probabilistic models (see [39] for a survey) prevent us from discussing these results in detail. Yet, we remark that we can find studies on strong probabilistic semantics [7,20,47,50,56,57,68,70], weak probabilistic semantics [18,19,46], as well as on metric semantics [38]. Further studies in this direction are encouraged by recent achievements on probabilistic branching semantics [32,33] and behavioural metrics [30,31].…”
Section: Introducing Silent Stepsmentioning
confidence: 91%
“…The substantial differences in the considered probabilistic models (see [39] for a survey) prevent us from discussing these results in detail. Yet, we remark that we can find studies on strong probabilistic semantics [7,20,47,50,56,57,68,70], weak probabilistic semantics [18,19,46], as well as on metric semantics [38]. Further studies in this direction are encouraged by recent achievements on probabilistic branching semantics [32,33] and behavioural metrics [30,31].…”
Section: Introducing Silent Stepsmentioning
confidence: 91%
“…We propose the notion of a stable distribution and show that every distribution can be unfolded into a stable distribution by chasing its (partial) τ-transitions. Our framework, including the notion of branching probabilistic bisimulation, builds on that of [19,16].…”
Section: Introductionmentioning
confidence: 99%
“…Another trait of the current paper, as in [19,16], is that distributions are taken as semantic foundation for bisimilarity, rather than seeing bisimilarity primarily as an equivalence relation on non-deterministic processes, which is subsequently lifted to an equivalence relation on distributions, as is the case for the notion of branching probabilistic bisimilarity of [27,26] and also of [2,1]. The idea to consider distributions as first-class citizens for probabilistic bisimilarity stems from [11].…”
Section: Introductionmentioning
confidence: 99%