By Peter Höfner, Peter Jipsen, Wolfram Kahl, Martin Eric Müller
ISBN-10: 3319062506
ISBN-13: 9783319062501
ISBN-10: 3319062514
ISBN-13: 9783319062518
This publication constitutes the lawsuits of the 14th overseas convention on Relational and Algebraic equipment in computing device technological know-how, RAMiCS 2014 held in Marienstatt, Germany, in April/May 2014.
The 25 revised complete papers awarded have been rigorously chosen from 37 submissions. The papers are established in particular fields on concurrent Kleene algebras and comparable formalisms, reasoning approximately computations and courses, heterogeneous and specific ways, functions of relational and algebraic equipment and advancements on the topic of modal logics and lattices.
Read or Download Relational and Algebraic Methods in Computer Science: 14th International Conference, RAMiCS 2014, Marienstatt, Germany, April 28–May 1, 2014. Proceedings PDF
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Additional info for Relational and Algebraic Methods in Computer Science: 14th International Conference, RAMiCS 2014, Marienstatt, Germany, April 28–May 1, 2014. Proceedings
Sample text
Have taken steps towards investigating some aspects of communication through the derivation of rules for a simplified rely/ guarantee calculus using CKA. However, this kind of communication is only captured via shared events. Since the proposed framework provides an extension of CKA, it is also capable of achieving these results. Furthermore, C2 KA supports the ability to work in either a state-based model (as illustrated by Figure 2) or an event-based model (as illustrated by Table 1) for the specification of concurrent and communicating systems.
S = {n}), then the next behaviour and next stimulus mappings are trivial and the C2 KA reduces to a CKA. In the past, communication has been studied in process algebras such as CCS and CSP. As discussed in [9, 11, 12], some analogies can be made between relating CKA with process algebras. Therefore, if we consider the case where we have a trivial stimulus structure, then we can make the same kind of analogies relating C2 KA with existing process algebras. In [9–12], Hoare et al. have taken steps towards investigating some aspects of communication through the derivation of rules for a simplified rely/ guarantee calculus using CKA.
Specifically a guarded T branching automaton is a coalgebra for the functor F (X) = P(X)Σ∪P(2 ) × P(M(X)) × P(M(X)) × 2 defined on the category of sets, where M(X) is the collection of multisets of X with more than one element. This means that an automaton is a map α : X → F (X) where X is the set of states. As for guarded automata, the transition function is given by the first component of α and the set of final states is given by the last component in the form of a characteristic function. The second and third component are the fork and join relations respectively.
Relational and Algebraic Methods in Computer Science: 14th International Conference, RAMiCS 2014, Marienstatt, Germany, April 28–May 1, 2014. Proceedings by Peter Höfner, Peter Jipsen, Wolfram Kahl, Martin Eric Müller
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