Self-healing (SH) systems are characterized by an automatic discovery of system failures, and techniques how to recover from these situations. In this paper, we show how to model SH systems using algebraic graph transformation. These systems are modeled as typed graph grammars enriched with graph constraints. This allows not only for formal modelling of consistency and operational properties, but also for their formalanalysis and verication using the tool AGG. As main results, we present sufficient static conditions for self-healing properties, deadlock freeness and liveness of SH-systems. The overall approach is applied to a traffic light system case study, where the corresponding properties are verified.
Formal Analysis and Verification of Self-Healing Systems / Ehrig, H.; Ermel, C.; Runge, O.; Bucchiarone, A.; Pelliccione:, P.. - STAMPA. - 6013:(2010), pp. 139-153. (Intervento presentato al convegno Fundamental Approaches to Software Engineering , 13th International Conference, FASE 2010 tenutosi a Paphos, Cyprus nel da 03/20/2010 a 03/28/2010).
Formal Analysis and Verification of Self-Healing Systems
A. Bucchiarone;
2010-01-01
Abstract
Self-healing (SH) systems are characterized by an automatic discovery of system failures, and techniques how to recover from these situations. In this paper, we show how to model SH systems using algebraic graph transformation. These systems are modeled as typed graph grammars enriched with graph constraints. This allows not only for formal modelling of consistency and operational properties, but also for their formalanalysis and verication using the tool AGG. As main results, we present sufficient static conditions for self-healing properties, deadlock freeness and liveness of SH-systems. The overall approach is applied to a traffic light system case study, where the corresponding properties are verified.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione
