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Process Algebra for Synchronous Communication
TLDR
Within the context of an algebraic theory of processes, an equational specification of process cooperation is provided and some relationships are shown to hold between the four concepts of merging. Expand
Algebra of Communicating Processes with Abstraction
TLDR
The system is an extension of ACP, Algebra of Communicating Processes, with Milner's τ-laws and an explicit abstraction operator, and syntactic properties such as consistency and conservativity over ACP are proved. Expand
Conditional Rewrite Rules: Confluence and Termination
TLDR
This work considers rewrite rules with conditions, such as they arise, e.g., from algebraic specifications with positive conditional equations, for left-linear, nonambiguous TRSs, and proves confluence results and termination results for some well-known reduction strategies. Expand
Program algebra for sequential code
TLDR
An algebra of programs, denoted PGA, is outlined, which captures the crux of sequential programming and single out a behavior extraction operator which assigns to each program a behavior. Expand
The algebraic specification formalism ASF
Syntax and defining equations for an interrupt mechanism in process algebra
A mechanism is introduced to describe priorities in ACP, the algebra of communicating processes, whereby some actions have priority over others in a non-deterministic choice (or sum). This mechanismExpand
Real time process algebra
TLDR
An axiom system ACPp is described that incorporates real timed actions that explains its operational meaning in an algebraic form and can be recovered as a special case from ACP. Expand
Axiomatizing Probabilistic Processes: ACP with Generative Probabilities
TLDR
This paper obtains the axiom system prACP I −- , a probabilistic version of ACP which can be used to reason algebraically about the reliability and performance of concurrent systems. Expand
On the Consistency of Koomen's Fair Abstraction Rule
TLDR
A graph model for ACP τ is constructed, in which Koomen's Fair Abstraction Rule (KFAR) holds, and also versions of the Approximation Induction Principle (AIP) and the Recursive Definition & Specification Principles (RDP&RSP). Expand
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