We investigate static hierarchies of biological systems through Beta-binders, a recently developed process calculus. We rely on a general interpretation of beta-processes as structured communicating objects. We extend the calculus with the notion of compartment. Objects can either be internal to compartments or reside on compartment borders. Movement in and out of compartments is requested by internal objects and mediated by border objects. We equip the extended calculus with the notion of locality and we define various kinds of relations between actions. Furthermore, we compare our proposal with similar formalisms and we show its application on a biological example. This is the preliminary version of a paper that was published in LNCS 4545...
AbstractA translation of Beta-binders in pi@ is presented. Beta-binders is a bio-inspired formalism ...
AbstractCompartments and membranes play an important role in cell biology. Therefore it is highly de...
Beta-binders is a recent process algebra developed for modeling and simulating biological systems. A...
We investigate static hierarchies of biological systems through Beta-binders, a recently developed p...
AbstractWe introduce a Control Flow Analysis, that statically approximates the dynamic behaviour of ...
AbstractWe introduce a Control Flow Analysis, that statically approximates the dynamic behaviour of ...
AbstractWe introduce a Control Flow Analysis, that statically approximates the dynamic behaviour of ...
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...
AbstractBiomolecular systems, composed of networks of proteins, underlie the major functions of livi...
AbstractThe similarities between biological systems and distributed and mobile systems suggest that ...
The similarities between biological systems and distributed and mobile systems suggest that the theo...
Causal relations allow us to understand the causes of single transitions/ events in a computation an...
This paper presents binders and operators, in the process calculi tradition, to reason about biologi...
Beta-binders is a comparatively new modeling formalism introduced for systems biology. To execute Be...
AbstractA translation of Beta-binders in pi@ is presented. Beta-binders is a bio-inspired formalism ...
AbstractCompartments and membranes play an important role in cell biology. Therefore it is highly de...
Beta-binders is a recent process algebra developed for modeling and simulating biological systems. A...
We investigate static hierarchies of biological systems through Beta-binders, a recently developed p...
AbstractWe introduce a Control Flow Analysis, that statically approximates the dynamic behaviour of ...
AbstractWe introduce a Control Flow Analysis, that statically approximates the dynamic behaviour of ...
AbstractWe introduce a Control Flow Analysis, that statically approximates the dynamic behaviour of ...
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...
AbstractBiomolecular systems, composed of networks of proteins, underlie the major functions of livi...
AbstractThe similarities between biological systems and distributed and mobile systems suggest that ...
The similarities between biological systems and distributed and mobile systems suggest that the theo...
Causal relations allow us to understand the causes of single transitions/ events in a computation an...
This paper presents binders and operators, in the process calculi tradition, to reason about biologi...
Beta-binders is a comparatively new modeling formalism introduced for systems biology. To execute Be...
AbstractA translation of Beta-binders in pi@ is presented. Beta-binders is a bio-inspired formalism ...
AbstractCompartments and membranes play an important role in cell biology. Therefore it is highly de...
Beta-binders is a recent process algebra developed for modeling and simulating biological systems. A...