Relation lifting [6] extends an endofunctor F: C C to a functor Rel(F): Rel(C) Rel(C), where Rel(C) is a suitable category of relations over C. The relation lifting for the functor F can be used to define the notion of bisimulation for coalgebras X F (X). The related notion of predicate lifting can be used to define invariants for F-coalgebras. Predicate and relation lifting can be directly defined for a rich class of polynomial functors [5,6,19]. In this paper I investigate the case where the functor F is defined as the initial semantics of a (single sorted) parametric algebraic specification
We study the finitary version of the coalgebraic logic introduced by L. Moss. The syntax of this log...
We study the finitary version of the coalgebraic logic introduced by L. Moss. The syntax of this log...
We study the finitary version of the coalgebraic logic introduced by L. Moss. The syntax of this log...
AbstractRelation lifting [Hermida, C. and B. Jacobs, Structural induction and coinduction in a fibra...
AbstractRelation lifting [Hermida, C. and B. Jacobs, Structural induction and coinduction in a fibra...
We survey work in category theory and coalgebra on how to extend a functor from maps to relations. T...
We survey work in category theory and coalgebra on how to extend a functor from maps to relations. T...
We discuss the use of relation lifting in the theory of set-based coalgebra. On the one hand we prov...
We discuss the use of relation lifting in the theory of set-based coalgebra and coalgebraic logic. O...
Abstract We discuss the use of relation lifting in the theory of set-based coalgebra and coalgebraic...
We study coalgebraic modal logic to characterise behavioural equivalence in the presence of side eff...
We introduce basic notions and results about relation liftings on categories enriched in a commutati...
We introduce basic notions and results about relation liftings on categories enriched in a commutati...
We study the finitary version of the coalgebraic logic introduced by L. Moss.The syntax of this logi...
We study the finitary version of the coalgebraic logic introduced by L.Moss. The syntax of this logi...
We study the finitary version of the coalgebraic logic introduced by L. Moss. The syntax of this log...
We study the finitary version of the coalgebraic logic introduced by L. Moss. The syntax of this log...
We study the finitary version of the coalgebraic logic introduced by L. Moss. The syntax of this log...
AbstractRelation lifting [Hermida, C. and B. Jacobs, Structural induction and coinduction in a fibra...
AbstractRelation lifting [Hermida, C. and B. Jacobs, Structural induction and coinduction in a fibra...
We survey work in category theory and coalgebra on how to extend a functor from maps to relations. T...
We survey work in category theory and coalgebra on how to extend a functor from maps to relations. T...
We discuss the use of relation lifting in the theory of set-based coalgebra. On the one hand we prov...
We discuss the use of relation lifting in the theory of set-based coalgebra and coalgebraic logic. O...
Abstract We discuss the use of relation lifting in the theory of set-based coalgebra and coalgebraic...
We study coalgebraic modal logic to characterise behavioural equivalence in the presence of side eff...
We introduce basic notions and results about relation liftings on categories enriched in a commutati...
We introduce basic notions and results about relation liftings on categories enriched in a commutati...
We study the finitary version of the coalgebraic logic introduced by L. Moss.The syntax of this logi...
We study the finitary version of the coalgebraic logic introduced by L.Moss. The syntax of this logi...
We study the finitary version of the coalgebraic logic introduced by L. Moss. The syntax of this log...
We study the finitary version of the coalgebraic logic introduced by L. Moss. The syntax of this log...
We study the finitary version of the coalgebraic logic introduced by L. Moss. The syntax of this log...