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Using State Equation to Prove Non-Reachability in Timed Petrinets

100%

Popova-Zeugmann L. , Werner M. , Richling J.

2003

tom Vol. 55, nr 2

187-202

Non-reachability proofs in Timed Petrinets were usually done by proving the non-reachability within the underlying timeless net. However, in many cases this approach fails. In this paper, we present an approach to prove non-reachability within the actual Timed Petrinet. For this purpose, we introduce a state equation for Timed Petrinets in analogy to timeless nets. Using this state equation, we can express reachability as a system of equations and inequations, which is solvable in polynomial time.

Verification of Non-functional Properties of a Composable Architecture with Petrinets

88%

Richling J. , Popova-Zeugmann L. , Werner M.

tom Vol. 51, nr 1,2

185-200

In this paper, we introduce our concept of composability and present the MSS architecture as an example for a composable architecture. MSS claims to be composable with respect to timing properties. We discuss, how to model and prove properties in such an architecture with time-extended Petrinets. As a result, the first step of a proof of composability is presented as well as a new kind of Petrinet, which is more suitable for modeling architectures like MSS.