Samhällsvetenskapliga fakulteten

Verification of networks of communicating processes: Reachability problems and decidability issues

  • Datum: 2018-01-12 kl 13:15
  • Plats: ITC/2446, Polacksbacken, Lägerhyddsvägen 2,, Uppsala
  • Doktorand: Rezine, Othmane
  • Om avhandlingen
  • Arrangör: Avdelningen för datorteknik
  • Kontaktperson: Rezine, Othmane
  • Disputation

Disputation

Computer systems are used in almost all aspects of our lives and our dependency on them keeps on increasing. When computer systems are used to handle critical tasks, any software failure can cause severe human and/or material losses. Therefore, for such applications, it is important to detect software errors at an early stage of software development. Furthermore, the growing use of concurrent and distributed programs exponentially increases the complexity of computer systems, making the problem of detecting software errors even harder (if not impossible). This calls for defining systematic and efficient techniques to evaluate the safety and the correctness of programs. The aim of Model-Checking is to analyze automatically whether a given program satisfies its specification. Early applications of Model-Checking were restricted to systems whose behaviors can be captured by finite graphs, so called finite-state systems. Since many computer systems cannot be modeled as finite-state machines, there has been a growing interest in extending the applicability of Model-Checking to infinite-state systems.

The goal of this thesis is to extend the applicability of Model Checking for three instances of infinite-state systems: Ad-Hoc Networks, Dynamic Register Automata and Multi Pushdown Systems. Each one of these instances models challenging types of networks of communicating processes. In both Ad-Hoc Networks and Dynamic Register Automata, communication is carried through message passing. In each type of network, a graph topology models the communication links between processes in the network. The graph topology is static in the case of Ad-Hoc Networks while it is dynamic in the case of Dynamic Register Automata. The number of processes in both types of networks is unbounded. Finally, we consider Multi Pushdown Systems, a model used to study the behaviors of concurrent programs composed of sequential recursive sequential programs communicating through a shared memory.