Publication: Research - peer-review › Article in proceedings – Annual report year: 2011
We generalise Galois connections from complete lattices to flow algebras. Flow algebras are algebraic structures that are less restrictive than idempotent semirings in that they replace distributivity with monotonicity and dispense with the annihilation property; therefore they are closer to the approach taken by Monotone Frameworks and other classical analyses. We present a generic framework for static analysis based on flow algebras and program graphs. Program graphs are often used in Model Checking to model concurrent and distributed systems. The framework allows to induce new flow algebras using Galois connections such that correctness of the analyses is preserved. The approach is illustrated for a mutual exclusion algorithm.
|Title of host publication||Formal Techniques for Distributed Systems : Joint 13th IFIP WG 6.1 International Conference, FMOODS 2011 and 30th IFIP WG 6.1 International Conference, FORTE 2011 Reykjavik, Iceland, June 6-9, 2011 Proceedings|
|State||Published - 2011|
|Event||IFIP International Conference on Formal Methods for Open Object-based Distributed Systems & IFIP International Conference on FORmal TEchniques for Networked and Distributed Systems - Reykjavik, Iceland|
|Conference||IFIP International Conference on Formal Methods for Open Object-based Distributed Systems & IFIP International Conference on FORmal TEchniques for Networked and Distributed Systems|
|Number||13 & 31|
|Period||01/01/2011 → …|
|Name||Lecture Notes in Computer Science|
|Citations||Error in DOI please contact email@example.com|
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