Causal relations allow us to understand the causes of single transitions/ events in a computation and, consequently, to acquire information on the whole systems. In this paper a definition of a causal relation and of an enabling relation for Beta-binders is given, together with the description of some important properties of these relations; in particular we show that the concurrency relation is the complement of the union of causal and enabling relations for each possible computation. The application domains which we are mostly interested in are biology and medical sciences, thus the application of the defined relations to a model of the intensively studied ERK/MAPK pathway is described
Reaction systems are a formal model of interactions between biochemical reactions. In this note we i...
Causal trees are one of the earliest pioneering contributions of Pierpaolo Degano, in joint work wit...
Modelling is becoming a necessity in studying biological signalling pathways, because the combinator...
Causal relations allow us to understand the causes of single transitions/ events in a computation an...
In this work we propose an extension of Beta-binders with biological transactions, called TBeta-bind...
AbstractBeta-binders is a recent process algebra developed for modeling and simulating biological sy...
AbstractWe use the π-calculus to model the evolution of biochemical systems, taking advantage of the...
. We study causality in the ß-calculus. Our notion of causality combines the dependencies given by t...
We present a reduction semantics for the π-calculus from which causality and concurrency can be mech...
AbstractCategory theory has been successfully employed to structure the confusing setup of models an...
We study causality in the π-calculus. Our notion of causality combines the dependencies given by the...
We investigate static hierarchies of biological systems through Beta-binders, a recently developed p...
AbstractCategory theory has been successfully employed to structure the confusing set-up of models a...
I discuss two categories of causal relationships: primitive causal interactions of the sort characte...
We present a formalisation in Agda of the theory of concurrent transitions, residuation and causal e...
Reaction systems are a formal model of interactions between biochemical reactions. In this note we i...
Causal trees are one of the earliest pioneering contributions of Pierpaolo Degano, in joint work wit...
Modelling is becoming a necessity in studying biological signalling pathways, because the combinator...
Causal relations allow us to understand the causes of single transitions/ events in a computation an...
In this work we propose an extension of Beta-binders with biological transactions, called TBeta-bind...
AbstractBeta-binders is a recent process algebra developed for modeling and simulating biological sy...
AbstractWe use the π-calculus to model the evolution of biochemical systems, taking advantage of the...
. We study causality in the ß-calculus. Our notion of causality combines the dependencies given by t...
We present a reduction semantics for the π-calculus from which causality and concurrency can be mech...
AbstractCategory theory has been successfully employed to structure the confusing setup of models an...
We study causality in the π-calculus. Our notion of causality combines the dependencies given by the...
We investigate static hierarchies of biological systems through Beta-binders, a recently developed p...
AbstractCategory theory has been successfully employed to structure the confusing set-up of models a...
I discuss two categories of causal relationships: primitive causal interactions of the sort characte...
We present a formalisation in Agda of the theory of concurrent transitions, residuation and causal e...
Reaction systems are a formal model of interactions between biochemical reactions. In this note we i...
Causal trees are one of the earliest pioneering contributions of Pierpaolo Degano, in joint work wit...
Modelling is becoming a necessity in studying biological signalling pathways, because the combinator...