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Titlebook: Computer Aided Verification; Fourth International Gregor Bochmann,David Karl Probst Conference proceedings 1993 Springer-Verlag Berlin Heid

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4 Pezizomycotina: Lecanoromycetesg using binary decision diagram (BDD). Some of the properties such as conditions for buses or behaviors for the instructions were chekced. The verifier succeeded in finding a bug. The total verification time for all the instruction was approximately 10 hours.
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Layering techniques for development of parallel systems,distributed algorithms, including an algorithm for the ”point-in-polygon” problem transformed to a form suitable for pipelined execution on a tree network, and the Floyd-Warshall algorithm for the all-points shortest path transformed to a form suitable for execution on a SIMD architecture.
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Design verification of a microprocessor using branching time regular temporal logic,g using binary decision diagram (BDD). Some of the properties such as conditions for buses or behaviors for the instructions were chekced. The verifier succeeded in finding a bug. The total verification time for all the instruction was approximately 10 hours.
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Conference proceedings 1993lic verification, timing verification,partial-order approaches, case studies, model and proofchecking, and other approaches. The volume starts with aninvited lectureby Leslie Lamport entitled"Computer-hindered verification (humanscan do it too)".
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Conference proceedings 1993e of this series ofworkshops is to bring together researchers andpractitionersinterested in the development and use of methods, tools andtheories for the computer-aided verification of concurrentsystems. The workshops provide an opportunity for comparingvarious verification methods and practical too
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Donald H. Pfister,James W. KimbroughFurthermore, these techniques generate Boolean next-state relations in a form that allows efficient image computation without building the full BDD for the next-state relation, thereby side-stepping the commonly-encountered BDD-size blowup of next-state relations.
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Using a theorem prover for reasoning about concurrent algorithms,Logic of Actions (TLA). Using this formalisation, the proof rules of TLA are proved as theorems in the HOL system. The use of HOL in reasoning about algorithms in TLA is illustrated by two examples: a proof of a program property and an implementation proof.
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Symbolic bisimulation minimisation,g to bisimulation equivalence. We compute this with the Coarsest Partition Refinement algorithm, using the Binary Decision Diagram structures. The method applies to labelled synchronised vectors of finite automata as the description of systems. We report performances on a couple of examples of a tool being implemented.
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