Process Algebra and Model Checking

2018 ◽  
pp. 1149-1195 ◽  
Author(s):  
Rance Cleaveland ◽  
A. W. Roscoe ◽  
Scott A. Smolka
2014 ◽  
Author(s):  
A. Jalil Boudjadar ◽  
Jin Hyun Kim ◽  
Kim G. Larsen ◽  
Ulrik Nyman

1998 ◽  
Vol 5 (40) ◽  
Author(s):  
Henrik Reif Andersen ◽  
Colin Stirling ◽  
Glynn Winskel

We present a proof system for determining satisfaction between<br />processes in a fairly general process algebra and assertions of the modal mu-calculus. The proof system is compositional in the structure of processes. It extends earlier work on compositional reasoning within the modal mu-calculus and combines it with techniques from work on local model checking. The proof system is sound for all processes and complete for a class of finite-state processes.


10.29007/rb2p ◽  
2018 ◽  
Author(s):  
Stefano Bistarelli ◽  
Fabio Martinelli ◽  
Ilaria Matteucci ◽  
Francesco Santini

Partial Model-Checking (PMC) is an efficient tool to reduce the combinatorial explosion of a state-space, arising in the verification of loosely-coupled software systems. At the same time, it is useful to consider quantitative temporal-modalities. This allows for checking whether satisfying such a desired modality is too costly, by comparing the final score consisting of how much the system spends to satisfy the policy, to a given threshold. We stir these two ingredients together in order to provide a Quantitative PMC function (QPMC), based on the algebraic structure of semirings. We design a method to extract part of the weight during QPMC, with the purpose to avoid the evaluation of a modality as soon as the threshold is crossed. Moreover, we extend classical heuristics to be quantitative, and we investigate the complexity of QPMC.Keyword: Partial Model Checking, Semirings, Optimisation, Quantitative Modal Logic Quantitative Process Algebra, Quantitative Evaluation of Systems.


Author(s):  
Holger Hermanns ◽  
Joost-Pieter Katoen ◽  
Joachim Meyer-Kayser ◽  
Markus Siegle

1994 ◽  
Vol 1 (34) ◽  
Author(s):  
Henrik Reif Andersen ◽  
Colin Stirling ◽  
Glynn Winskel

We present a proof system for determining satisfaction between processes in a fairly general process algebra and assertions of the modal mu-calculus. The proof system is compositional in the structure of processes. It extends earlier work on compositional reasoning within the modal mu-calculus and combines it with techniques from work on local model checking. The proof system is sound for all processes and complete for a class of finite-state processes.


Author(s):  
Daniela Remenska ◽  
Jeff Templon ◽  
Tim A. C. Willemse ◽  
Philip Homburg ◽  
Kees Verstoep ◽  
...  

Author(s):  
Junkil PARK ◽  
Jungjae LEE ◽  
Jin-Young CHOI ◽  
Insup LEE

2012 ◽  
Vol 396 (5) ◽  
pp. 052061
Author(s):  
Daniela Remenska ◽  
Jeff Templon ◽  
Tim Willemse ◽  
Henri Bal ◽  
Kees Verstoep ◽  
...  

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