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By J. C. M. Baeten

This booklet offers functions of the speculation of approach algebra, or Algebra of speaking approaches (ACP), that's the learn of concurrent or speaking techniques studied utilizing an algebraic framework. The process is axiomatic; the authors think about buildings which are a few set of commonly equational axioms, that are outfitted with numerous operators. therefore the time period 'algebra' is utilized in the model-theoretic experience. The axiomatic process allows one to arrange the sector of approach theories. the speculation is utilized systematically to a few events, together with systolic algorithms, semantics of an object-oriented language, and protocols. it is going to be welcomed by way of machine scientists operating in parallel programming.

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Extra resources for Applications of Process Algebra

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Thesis, Department of Computer Systems, Uppsala University. T. STREICHER (1987). A Verification Method for Finite Dataflow Networks with Constraints Applied to the Verification of the Alternating Bit Protocol, Report MIP-8706, Fakultat fur Mathematik und Informatik, Universitat Passau. S. TANENBAUM (1981). Computer Networks, Prentice-Hall International. W. VAANDRAGER (1986). Verification of Two Communication Protocols by means of Process Algebra, CWI Report CS-R8608, Centre for Mathematics and Computer Science, Amsterdam.

In equations we will always use the symbol d to denote elements from the set D, b denotes an element from B = {0,1}, and/finally is used for frames in DXB. In Table 1 we 'declare' the recursive specification that gives the behaviour of component S. After a variable has been declared we will use it without mentioning the corresponding specification. ))-SFdb+r5(b) •RMx~b 1. Recursive specification for component S Graphically we can depict process S as in Figure 5. In a certain sense the figure is inaccurate: instead of a node SFe0 for each element e in Z>, there is only a single node SFd0.

6. W. I. ZUCKER (1982). Processes and the denotational semantics of concurrency. Information and Control 54 (1/2), 70-120. 7. A. W. K L O P (1982). Fixed Point Semantics in Process Algebras, MC Report IW 206, Centre for Mathematics and Computer Science, Amsterdam. 8. A. W. K L O P (1984). Process algebra for synchronous communication. Information and Control 60 (1/3), 109-137. 9. A. W. KLOP (1985). Algebra of communicating processes with abstraction. Theoretical Computer Science 37 (1), 77-121.

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