Introduction to combinators and &lgr;-calculus
Introduction to combinators and &lgr;-calculus
Merge and termination in process algebra
Proc. of the seventh conference on Foundations of software technology and theoretical computer science
A process specification formalism
Fundamenta Informaticae
Process algebra
Handbook of theoretical computer science (vol. B)
Universal algebra in higher types
Theoretical Computer Science
Handbook of logic in computer science (vol. 1)
On the power of higher-order algebraic specification methods
Information and Computation
The algebra of communicating processes with empty process
ACP '95 Proceedings from the international workshop on Algebra of communicating processes
An algebraic generalization of Frege structures—binding algebras
Theoretical Computer Science
Introduction to Process Algebra
Introduction to Process Algebra
Process Algebra with Timing
Proof Theory for muCRL: A Language for Processes with Data
Proceedings of the International Workshop on Semantics of Specification Languages (SoSL)
Process Algebra with Combinators
CSL '93 Selected Papers from the 7th Workshop on Computer Science Logic
Proof theory of higher-order equations: conservativity, normal forms and term rewriting
Journal of Computer and System Sciences
Splitting bisimulations and retrospective conditions
Information and Computation
The rational numbers as an abstract data type
Journal of the ACM (JACM)
Meadows and the equational specification of division
Theoretical Computer Science
The Computer Journal
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We introduce the notion of an ACP process algebra and the notion of a meadow enriched ACP process algebra. The former notion originates from the models of the axiom system ACP. The latter notion is a simple generalization of the former notion to processes in which data are involved, the mathematical structure of data being a meadow. Moreover, for all associative operators from the signature of meadow enriched ACP process algebras that are not of an auxiliary nature, we introduce variable-binding operators as generalizations. These variable-binding operators, which give rise to comprehended terms, have the property that they can always be eliminated. Thus, we obtain a process calculus whose terms can be interpreted in all meadow enriched ACP process algebras. Use of the variable-binding operators can have a major impact on the size of terms.