Titlebook: Coalgebraic Methods in Computer Science; 12th IFIP WG 1.3 In Marcello M. Bonsangue Conference proceedings 2014 IFIP International Federati

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,The End of ‘Troubles Cinema’?,tions. Then we illustrate this technique in length: we recover several constructions on automata as liftings of basic adjunctions including determinization of nondeterministic and join automata, codeterminization, and the dualization of linear weighted automata. Finally, we show how to use the lifted adjunction to check behavioral equivalence.

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對(duì)手

Lifting Adjunctions to Coalgebras to (Re)Discover Automata Constructionstions. Then we illustrate this technique in length: we recover several constructions on automata as liftings of basic adjunctions including determinization of nondeterministic and join automata, codeterminization, and the dualization of linear weighted automata. Finally, we show how to use the lifted adjunction to check behavioral equivalence.

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How to Kill Epsilons with a Daggersystems by taking into account the algebraic structure of the labels of their transitions. This allows to consider a wide range of other examples, including Mazurkiewicz traces for concurrent systems.

揮舞

Coalgebraic Simulations and Congruencesows diagrammatic reasoning, so several results from the mentioned paper can be obtained by simple diagram chases. We clarify the role of .-monotonicity by showing the equivalence?of. We relate the notion to bisimulations and .-congruences - which are defined as pullbacks of homomorphisms. We show that

團(tuán)結(jié)

Canonical Nondeterministic Automata automaton) and obtain a new canonical nfa called the distromaton. We prove that each of these nfas is minimal relative to a suitable measure, and give conditions for state-minimality. Our approach is coalgebraic, exhibiting additional structure and universal properties.

觀察

Towards Systematic Construction of Temporal Logics for Dynamical Systems via Coalgebran be seen as coalgebras in various ways. Secondly, a straightforward standard construction of modal logics out of coalgebras, namely Moss’s coalgebraic logic, is applied. Lastly, the resulting systems are characterized with respect to the temporal properties they express.

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Algebraic–Coalgebraic Recursion Theory of History-Dependent Dynamical System Modelsd transformed into instantaneous state. The framework can be connected to philosophical and epistemological discourse on one side, and to algorithmic considerations for computational modeling on the other.

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