Add to ORKGAbstract. We develop a version of stochastic Pi-calculus with a seman-tics based on measure theory. We define the behaviour of a process in a rate environment using measures over the measurable space of processes induced by structural congruence. We extend the stochastic bisimulation to include the concept of rate environment and prove that this equiva-lence is a congruence which extends the structural congruence.
We introduce a unifying framework to provide the semantics of process algebras, including their quan...
In this paper we show how Rate Transition Systems (RTSs) can be used as a unifying framework for the...
We introduce a spatial extension of stochastic pi-calculus that provides a formalism to model system...
We develop a version of stochastic Pi-calculus with a semantics based on measure theory. We dene the...
Abstract. We introduce a stochastic extension of CCS endowed with structural operational seman-tics ...
Abstract. A variant of Rate Transition Systems (RTS), proposed by Klin and Sassone, is introduced an...
We introduce a spatial extension of stochastic pi-calculus that provides a formalism to model system...
Abstract. The present article describes the reformulation of certain basic structures, first in meas...
In this study we extend stochastic ß-calculus allowing general probabilistic distributions to occur ...
In this paper, an abstract machine is presented for a variant of the stochastic picalculus, in order...
The main aim of this work is to give a stochastic extension of the Brane Calculus, along the lines o...
We introduce a general stochastic process operator f d:D p(d) which behaves as the process p(d) wher...
Le;vy processes form a wide and rich class of random process, and have many applications ranging fro...
AbstractThe main aim of this work is to give a stochastic extension of the Brane Calculus, along the...
In this paper we show how Rate Transition Systems (RTSs) can be used as a unifying framework for the...
We introduce a unifying framework to provide the semantics of process algebras, including their quan...
In this paper we show how Rate Transition Systems (RTSs) can be used as a unifying framework for the...
We introduce a spatial extension of stochastic pi-calculus that provides a formalism to model system...
We develop a version of stochastic Pi-calculus with a semantics based on measure theory. We dene the...
Abstract. We introduce a stochastic extension of CCS endowed with structural operational seman-tics ...
Abstract. A variant of Rate Transition Systems (RTS), proposed by Klin and Sassone, is introduced an...
We introduce a spatial extension of stochastic pi-calculus that provides a formalism to model system...
Abstract. The present article describes the reformulation of certain basic structures, first in meas...
In this study we extend stochastic ß-calculus allowing general probabilistic distributions to occur ...
In this paper, an abstract machine is presented for a variant of the stochastic picalculus, in order...
The main aim of this work is to give a stochastic extension of the Brane Calculus, along the lines o...
We introduce a general stochastic process operator f d:D p(d) which behaves as the process p(d) wher...
Le;vy processes form a wide and rich class of random process, and have many applications ranging fro...
AbstractThe main aim of this work is to give a stochastic extension of the Brane Calculus, along the...
In this paper we show how Rate Transition Systems (RTSs) can be used as a unifying framework for the...
We introduce a unifying framework to provide the semantics of process algebras, including their quan...
In this paper we show how Rate Transition Systems (RTSs) can be used as a unifying framework for the...
We introduce a spatial extension of stochastic pi-calculus that provides a formalism to model system...