On Cool Congruence Formats for Weak Bisimulations

Research output: Chapter in Book/Report/Conference proceedingConference contribution

Abstract / Description of output

In TCS 146, Bard Bloom presented rule formats for four main notions of bisimulation with silent moves. He proved that weak bisimulation equivalence is a congruence for any process algebra defined by WB cool rules, and established similar results for rooted weak bisimulation (Milner's ``observational congruence''), branching bisimulation and rooted branching bisimulation. This study reformulates Bloom's results in a more accessible form and contributes analogues for (rooted) $-bisimulation and (rooted) delay bisimulation. Moreover, finite equational axiomatisations of rooted weak bisimulation equivalence are provided that are sound and complete for finite processes in any RWB cool process algebra. These require the introduction of auxiliary operators with lookahead. Finally, a challenge is presented for which Bloom's formats fall short and further improvement is called for.
Original languageEnglish
Title of host publicationTheoretical Aspects of Computing -- ICTAC 2005: Second International Colloquium, Hanoi, Vietnam, October 17-21, 2005, Proceedings
EditorsDang Van Hung, Martin Wirsing
Place of PublicationBerlin, Heidelberg
PublisherSpringer
Pages318-333
Number of pages16
ISBN (Electronic)978-3-540-32072-2
ISBN (Print)978-3-540-29107-7
DOIs
Publication statusPublished - 21 Oct 2005
EventThe 2nd International Colloquium on Theoretical Aspects of Computing, 2005 - Hanoi, Viet Nam
Duration: 17 Oct 200521 Oct 2005
Conference number: 2

Publication series

NameLecture Notes in Computer Science
PublisherSpringer Berlin, Heidelberg
Volume3722
ISSN (Print)0302-9743
ISSN (Electronic)1611-3349

Conference

ConferenceThe 2nd International Colloquium on Theoretical Aspects of Computing, 2005
Abbreviated titleICTAC 2005
Country/TerritoryViet Nam
CityHanoi
Period17/10/0521/10/05

Fingerprint

Dive into the research topics of 'On Cool Congruence Formats for Weak Bisimulations'. Together they form a unique fingerprint.

Cite this