Add to ORKGA process algebra is given for specifying delay-insensitive processes. We show in two steps that expressions in this algebra have a normal form, as a consequence of which the algebra is complete. First, the number of operators in process expressions is reduced by a set of rewrite laws. The resulting expressions are in a so-called pre-normal form. Secondly, we introduce some additional laws to transform a process from its pre-normal form to its normal form.</p
Process algebra is a device for analysing sequential processes, and has been studied in Amsterdam si...
This paper presents an introduction to process algebras. In the first part of the contribution we in...
AbstractWe shortly review the framework of process algebras with timing presented by Baeten and Midd...
A process algebra is given for specifying delay-insensitive processes. We show in two steps that exp...
A process algebra is given for specifying delay-insensitive processes. We show in two steps that exp...
DI-algebra is a process algebra for delay-insensitive processes. Like in most process algebras, a no...
AbstractRecent approaches to the combination of process algebras and temporal logic have shown that ...
Abstract. The paper introduces a new approach to define process algebras withquantified transitions....
A novel process algebra is presented; algebraic expressions specify delay-insensitive circuits in te...
The possibility of two or more actions to be performed consecutively at the same point in time is no...
In this paper we extend Real Time Process Algebra by the silent step τ. We start by giving the opera...
We define a metric for delay insensitive processes. We derive metric properties of operators in a de...
Every day we witness the fast development of the hardware and software technology. This, of course, ...
AbstractThe algebra of timed processes, ATP, uses a notion of discrete global time and suggests a co...
\u3cp\u3eWe treat theory and application of timed process algebra. We focus on a variant that uses e...
Process algebra is a device for analysing sequential processes, and has been studied in Amsterdam si...
This paper presents an introduction to process algebras. In the first part of the contribution we in...
AbstractWe shortly review the framework of process algebras with timing presented by Baeten and Midd...
A process algebra is given for specifying delay-insensitive processes. We show in two steps that exp...
A process algebra is given for specifying delay-insensitive processes. We show in two steps that exp...
DI-algebra is a process algebra for delay-insensitive processes. Like in most process algebras, a no...
AbstractRecent approaches to the combination of process algebras and temporal logic have shown that ...
Abstract. The paper introduces a new approach to define process algebras withquantified transitions....
A novel process algebra is presented; algebraic expressions specify delay-insensitive circuits in te...
The possibility of two or more actions to be performed consecutively at the same point in time is no...
In this paper we extend Real Time Process Algebra by the silent step τ. We start by giving the opera...
We define a metric for delay insensitive processes. We derive metric properties of operators in a de...
Every day we witness the fast development of the hardware and software technology. This, of course, ...
AbstractThe algebra of timed processes, ATP, uses a notion of discrete global time and suggests a co...
\u3cp\u3eWe treat theory and application of timed process algebra. We focus on a variant that uses e...
Process algebra is a device for analysing sequential processes, and has been studied in Amsterdam si...
This paper presents an introduction to process algebras. In the first part of the contribution we in...
AbstractWe shortly review the framework of process algebras with timing presented by Baeten and Midd...