Augur 2

Augur 2 – a new version of a tool for the analysis of graph transformation systems. We describe the design and the present state of the verification tool Augur 2 which is currently being developed. It is based on Augur 1, a tool which can analyze graph transformation systems by approximating them by Petri nets. The main reason for the new development was to create an open, flexible and extensible verification environment. Also, compared to the previous version, Augur 2 will include more functionality and new analysis techniques.

References in zbMATH (referenced in 13 articles )

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  1. Kulcsár, Géza; Corradini, Andrea; Lochau, Malte: A calculus of concurrent graph-rewriting processes (2020)
  2. Heckel, Reiko; Lambers, Leen; Saadat, Maryam Ghaffari: Analysis of graph transformation systems: native vs translation-based techniques (2019)
  3. Edelkamp, Stefan; Kellershoff, Mark; Sulewski, Damian: Program model checking via action planning (2011) ioport
  4. Baldan, Paolo; Chatain, Thomas; Haar, Stefan; König, Barbara: Unfolding-based diagnosis of systems with an evolving topology (2010)
  5. Rensink, Arend: The edge of graph transformation -- graphs for behavioural specification (2010)
  6. Zambon, Eduardo: Using graph transformations and graph abstractions for software verification (2010) ioport
  7. Baldan, Paolo; Corradini, Andrea; König, Barbara: A framework for the verification of infinite-state graph transformation systems (2008)
  8. König, Barbara; Kozioura, Vitali: \textscAugur2 -- a new version of a tool for the analysis of graph transformation systems (2008) ioport
  9. König, Barbara; Kozioura, Vitali: Towards the verification of attributed graph transformation systems (2008)
  10. Pennemann, Karl-Heinz: Development of correct graph transformation systems (2008)
  11. König, Barbara; Kozioura, Vitali: Incremental construction of coverability graphs (2007)
  12. Kozioura, Vitali: Verification of random graph transformation systems (2007)
  13. König, Barbara; Kozioura, Vitali: Counterexample-guided abstraction refinement for the analysis of graph transformation systems (2006)