scholarly journals Symmetry and partial order reduction techniques in model checking Rebeca

2009 ◽  
Vol 47 (1) ◽  
pp. 33-66 ◽  
Author(s):  
Mohammad Mahdi Jaghoori ◽  
Marjan Sirjani ◽  
Mohammad Reza Mousavi ◽  
Ehsan Khamespanah ◽  
Ali Movaghar
2021 ◽  
Vol Volume 17, Issue 3 ◽  
Author(s):  
Thomas Neele ◽  
Antti Valmari ◽  
Tim A. C. Willemse

One of the most popular state-space reduction techniques for model checking is partial-order reduction (POR). Of the many different POR implementations, stubborn sets are a very versatile variant and have thus seen many different applications over the past 32 years. One of the early stubborn sets works shows how the basic conditions for reduction can be augmented to preserve stutter-trace equivalence, making stubborn sets suitable for model checking of linear-time properties. In this paper, we identify a flaw in the reasoning and show with a counter-example that stutter-trace equivalence is not necessarily preserved. We propose a stronger reduction condition and provide extensive new correctness proofs to ensure the issue is resolved. Furthermore, we analyse in which formalisms the problem may occur. The impact on practical implementations is limited, since they all compute a correct approximation of the theory. Comment: arXiv admin note: substantial text overlap with arXiv:1910.09829


1998 ◽  
Vol 10 (5-6) ◽  
pp. 469-482 ◽  
Author(s):  
Dennis Dams ◽  
Rob Gerth ◽  
Bart Knaack ◽  
Ruurd Kuiper

Author(s):  
Thomas Neele ◽  
Anton Wijs ◽  
Dragan Bošnački ◽  
Jaco van de Pol

Author(s):  
Thomas Neele ◽  
Tim A. C. Willemse ◽  
Wieger Wesselink

Abstract Partial-order reduction (POR) is a well-established technique to combat the problem of state-space explosion. We propose POR techniques that are sound for parity games, a well-established formalism for solving a variety of decision problems. As a consequence, we obtain the first POR method that is sound for model checking for the full modal $$\mu $$-calculus. Our technique is applied to, and implemented for the fixed point logic called parameterised Boolean equation systems, which provides a high-level representation of parity games. Experiments indicate that substantial reductions can be achieved.


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