By J. C. M. Baeten
This ebook offers functions of the idea of method algebra, or Algebra of speaking procedures (ACP), that's the research of concurrent or speaking techniques studied utilizing an algebraic framework. The process is axiomatic; the authors reflect on buildings which are a few set of usually equational axioms, that are built with numerous operators. hence the time period 'algebra' is utilized in the model-theoretic experience. The axiomatic procedure permits one to prepare the sector of strategy theories. the speculation is utilized systematically to a couple of occasions, together with systolic algorithms, semantics of an object-oriented language, and protocols. will probably be welcomed through desktop scientists operating in parallel programming.
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Additional resources for Applications of Process Algebra
Proc. IFIP Conf on Formal Description of Programming Concepts HI, Ebberup 1986, North-Holland, Amsterdam, 53-75. A. W. Klop 4. M. A. W. KLOP (1987). On the consistency of Koomen's Fair Abstraction Rule. Theoretical Computer Science 51 (1/2), 129-176. 5. W. I. ZUCKER (1982). Denotational semantics of concurrency. Proc. 14th ACM Symp. , 153-158. 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.
This will be demonstrated by formally specifying and verifying two workcells, which can be viewed as units of a small number of cooperating machines. 1. INTRODUCTION One can speak of Computer Integrated Manufacturing (CIM) if the computer is used in all phases of the production of some industrial product. In this paper we will focus on the design of the product-flow and the information-flow, which occurs when products are actually produced. Topics like productdevelopment, marketing and management are beyond the scope of this paper.
Proc. STACS 87, LNCS 247, Springer-Verlag, 336-347. R. Ho ARE (1984). Notes on Communicating Sequential Processes, International Summer School in Marktoberdorf: Control Flow and Data Flow, Munich. R. HOARE (1985). Communicating Sequential Processes, Prentice Hall. E. KRANAKIS (1986). Approximating the Projectile Model, CWI Report CS-R8607, Centre for Mathematics and Computer Science, Amsterdam. An introduction to process algebra 18. 19. 20. 21. 21 To appear in: Proc. of Conf. on Math. Logic and Applications, Druzhba, Plenum Publ.