Every 7r-calculus expression can be translated to a term in "nannal form ll built from +, input and output prefix, match, and inaction. Many difficulties of the 7r-calculus are easier to understand and address at this simpler normal form level. We introduce a theory called Basic Conditional Process Algebra (BCPA), which we use to study these issues. BCPA is BPA extended with a conditional construct over Boolean expressions which can contain free variables. In this article, we consider a restricted setting without bound variables, since it already presents many non-trivial problems
We investigate conditional expressions in the setting of ACP, an algebraic theory about processes. W...
We show strict lower bounds for the complexity of several model checking problems for BPA (Basic Pro...
We define a class of process algebras with a generalised operation $sum$ that allows explicit treatm...
The authors define the alphabet of finite and infinite terms in ACP/sub tau /, the algebra of commun...
We present ACPc, a process algebra with conditional expressions in which the conditions are taken fr...
AbstractConditionals of some form are incorporated in various algebraic process calculi. What is con...
Conditionals of some form are incorporated in various algebraic process calculi. What is considered ...
We propose a combination of Bochvar's strict three-valued logic, McCarthy's sequential three-valued...
AbstractA recent theorem shows that strong bisimilarity is decidable for the class of normed BPA pro...
A process algebra is given for specifying delay-insensitive processes. We show in two steps that exp...
It is decidable whether a system in Basic Process Algebra (BPA) is regular with respect to bisimulat...
AbstractWe investigate conditional expressions in the setting of ACP, an algebraic theory about proc...
A process algebra is given for specifying delay-insensitive processes. We show in two steps that exp...
We investigate conditional expressions in the setting of ACP, an algebraic theory about processes. W...
We show strict lower bounds for the complexity of several model checking problems for BPA (Basic Pro...
We define a class of process algebras with a generalised operation $sum$ that allows explicit treatm...
The authors define the alphabet of finite and infinite terms in ACP/sub tau /, the algebra of commun...
We present ACPc, a process algebra with conditional expressions in which the conditions are taken fr...
AbstractConditionals of some form are incorporated in various algebraic process calculi. What is con...
Conditionals of some form are incorporated in various algebraic process calculi. What is considered ...
We propose a combination of Bochvar's strict three-valued logic, McCarthy's sequential three-valued...
AbstractA recent theorem shows that strong bisimilarity is decidable for the class of normed BPA pro...
A process algebra is given for specifying delay-insensitive processes. We show in two steps that exp...
It is decidable whether a system in Basic Process Algebra (BPA) is regular with respect to bisimulat...
AbstractWe investigate conditional expressions in the setting of ACP, an algebraic theory about proc...
A process algebra is given for specifying delay-insensitive processes. We show in two steps that exp...
We investigate conditional expressions in the setting of ACP, an algebraic theory about processes. W...
We show strict lower bounds for the complexity of several model checking problems for BPA (Basic Pro...
We define a class of process algebras with a generalised operation $sum$ that allows explicit treatm...