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Partial Order Reduction for Verification of Spatial Properties of Pi-Calculus Processes
Author(s) -
Reynald Affeldt,
Naoki Kobayashi
Publication year - 2005
Publication title -
electronic notes in theoretical computer science
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.242
H-Index - 60
ISSN - 1571-0661
DOI - 10.1016/j.entcs.2004.11.034
Subject(s) - partial order reduction , reduction (mathematics) , computer science , pi calculus , calculus (dental) , order (exchange) , simple (philosophy) , theoretical computer science , space (punctuation) , partial evaluation , situation calculus , mathematics , algorithm , model checking , programming language , geometry , medicine , philosophy , dentistry , finance , epistemology , economics , operating system
Mechanical tools have recently been developed that enable computer-aided ver- ification of spatial properties of concurrent systems. To be practical, these tools are expected to deal with the state-space explosion problem. In order to alleviate this problem, we investigate partial order reduction techniques. The main problem is that spatial logics are very expressive and some spatial formulas actually pre- vent partial order reduction. In this paper, we focus on the spatial properties of structure and reduction (mainly the composition formula, the temporal modality, and the guarantee formula): we recast the issue of partial order reduction in terms of process calculi, identify problems with standard definitions of spatial formulas, introduce adequate restrictions, and propose fragments of spatial logics for which we show that partial order reduction holds. Technically, our approach relies on exploiting partially confluent communications and on identifying so-called invisible communications.

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