From: "Anna Labella" <anna.labella@tin.it>
To: categories@mta.ca
Subject: process algebras
Date: Fri, 21 Apr 2000 07:51:40 +0200 [thread overview]
Message-ID: <20000421055400.MRQY19811.fep03-svc.tin.it@[212.171.210.220]> (raw)
----------
>Da: matthieu amiguet <matthieu.amiguet@info.unine.ch>
>A: categories@mta.ca
>Oggetto: categories: process algebras
>Data: Gio, 20 apr 2000 14:49
>
>Dear categoricians,
>
>Is there any formalization of process algebras in term of categories? I
>would be interested in giving an computational, multi-process semantics
>to certain graphs, and I thought it could be done in terms of a functor
>to a process category (if this concept exists...)
>Is there any literature about this?
>Thank you for your help,
>
>Matthieu Amiguet
>
We have a categorical formalization of process algebras in terms of enriched
category theory. You can see for a general presentation:
S.Kasangian, A.Labella "Observational trees as models for concurrency"
Math. Struct. in Comp.Science (1999) vol.9 pp.687-718
Anna Labella
next reply other threads:[~2000-04-21 5:51 UTC|newest]
Thread overview: 5+ messages / expand[flat|nested] mbox.gz Atom feed top
2000-04-21 5:51 Anna Labella [this message]
-- strict thread matches above, loose matches on Subject: below --
2000-04-21 19:19 dusko
2000-04-21 16:52 Robin Cockett
2000-04-17 15:57 Osius' set theory Paul Taylor
2000-04-20 12:49 ` process algebras matthieu amiguet
2000-05-11 18:59 ` Lindsay Errington
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