Algebraic laws for nondeterminism and concurrency
Journal of the ACM (JACM)
Top-down design and the algebra of communicating processes
Science of Computer Programming - Ellis Horwood series in artificial intelligence
Partial evaluation and &ohgr;-completeness of algebraic specifications
Theoretical Computer Science
Axiomatising finite concurrent processes
SIAM Journal on Computing
A complete axiomatisation for observational congruence of finite-state behaviours
Information and Computation
Unique decomposition of processes
Theoretical Computer Science
Communication and Concurrency
A Calculus of Communicating Systems
A Calculus of Communicating Systems
A New Strategy for Proving omega-Completeness applied to Process Algebra
CONCUR '90 Proceedings of the Theories of Concurrency: Unification and Extension
Concurrency and Automata on Infinite Sequences
Proceedings of the 5th GI-Conference on Theoretical Computer Science
CCS with Hennessy's merge has no finite-equational axiomatization
Theoretical Computer Science - Expressiveness in concurrency
Decomposition orders: another generalisation of the fundamental theorem of arithmetic
Theoretical Computer Science - Process algebra
A ground-complete axiomatization of finite state processes in process algebra
CONCUR 2005 - Concurrency Theory
Finite equational bases in process algebra: results and open questions
Processes, Terms and Cycles
Information Processing Letters
Axiomatizing weak ready simulation semantics over BCCSP
ICTAC'11 Proceedings of the 8th international conference on Theoretical aspects of computing
Rule formats for distributivity
Theoretical Computer Science
Unique parallel decomposition in branching and weak bisimulation semantics
TCS'12 Proceedings of the 7th IFIP TC 1/WG 202 international conference on Theoretical Computer Science
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Using the left merge and the communication merge from ACP, we present an equational base (i.e., a ground-complete and ω-complete set of valid equations) for the fragment of CCS without recursion, restriction and relabeling modulo (strong) bisimilarity. Our equational base is finite if the set of actions is finite.