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Bigraphs and transitions
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Source ACM SIGPLAN Notices archive
Volume 38 ,  Issue 1  (January 2003) table of contents
Pages: 38 - 49  
Year of Publication: 2003
ISSN:0362-1340
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Authors
Ole Høgh Jensen  Aalborg University, Denmark
Robin Milner  University of Cambridge, UK
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 6,   Downloads (12 Months): 56,   Citation Count: 16
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ABSTRACT

A bigraphical reactive system (BRS) involves bigraphs, in which the nesting of nodes represents locality, independently of the edges connecting them. BRSs represent a wide variety of calculi for mobility, including λ-calculus and ambient calculus. A labelled transition system (LTS) for each BRS is here derived uniformly, adapting previous work of Leifer and Milner, so that under certain conditions the resulting bisimilarity is automatically a congruence. For an asynchronous λ-calculus, this LTS and its bisimilarity agree closely with the standard.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
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Boudol, G. (1992), Asynchrony and the λ-calculus. Rapport de Recherche RR-1702, INRIA Sophia-Antipolis.
 
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Cattani, G.L., Leifer, J.J. and Milner, R. (2000), Contexts and Embeddings for closed shallow action graphs. University of Cambridge Computer Laboratory, Technical Report 496. {Submitted for publication.} Available at http://pauillac.inria.fr/~leifer.
 
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Ehrig, H. (2002) Bigraphs meet double pushouts. EATCS Bulletin 78, October 2002, pp72--85.
 
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Leifer, J.J. (2001), Operational congruences for reactive systems. PhD Dissertation, University of Cambridge Computer Laboratory. Distributed in revised form as Technical Report 521. Available from http://pauillac.inria.fr/~leifer.
 
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Jensen, O.H. and Milner, R. (2002), Bigraphs and process calculi. To appear as a Technical Report, University of Cambridge Computer Laboratory (2002).
 
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Milner, R. (1996), Calculi for interaction. Acta Informatica 33, pp707--737.
 
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Milner, R. Bigraphical reactive systems: basic theory. Technical Report 503, University of Cambridge Computer Laboratory (2001). Available from http://www.cl.cam.ac.uk/~rm135.
 
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Park, D.M.R. (1980), Concurrency and automata on infinite sequences. LNCS 104, Springer Verlag.
 
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Sassone, V. and Sobocinski, P. (2002), Deriving bisimulation congruences: a 2-categorical approach. Electronic Notes in Theoretical Computer Science, Vol 68 (2), 19pp.
 
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CITED BY  16

Collaborative Colleagues:
Ole Høgh Jensen: colleagues
Robin Milner: colleagues