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Автор VERLINDEN, NICO
Автор JANSSENS, DIRK
Дата выпуска 2002
dc.description Graph rewriting has been used extensively to model the behaviour of concurrent systems and to provide a formal semantics for them. In this paper, we investigate processes for Local Action Systems (LAS); LAS generalize several types of graph rewriting based on node replacement and embedding. An important difference between processes for Local Action Systems and the process notions that have been introduced for other systems, for example, Petri nets, is the presence of a component describing the embedding mechanism. The aim of the paper is to develop a methodology for dealing with this embedding mechanism: we introduce a suitable representation (a dynamic structure) for it, and then investigate the algebraic properties of this representation. This leads to a simple characterization of the configurations of a process and to a number of equational laws for dynamic structures. We illustrate the use of these laws by providing an equational proof of one of the basic results for LAS processes, namely that the construction yielding the result graph of a process behaves well with respect to the sequential composition of processes.
Издатель Cambridge University Press
Название Algebraic properties of processes for Local Action Systems This work was partially supported by the EC TMR Network GETGRATS (General Theory of Graph Transformation Systems) and Esprit Working Group APPLIGRAPH through Universitaire Instelling Antwerpen. This paper is a complete and revised version of a lecture given at the workshop on Theory and Applications of Graph Transformations (GRATRA 2000), which was a satellite event of ETAPS 2000 in Berlin, March 2000.
DOI 10.1017/S096012950100353X
Electronic ISSN 1469-8072
Print ISSN 0960-1295
Журнал Mathematical Structures in Computer Science
Том 12
Первая страница 423
Последняя страница 448
Аффилиация VERLINDEN NICO; Universiteitsplein 1
Аффилиация JANSSENS DIRK; Universiteitsplein 1
Выпуск 4

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