Biblio

A group of mobile nodes with limited capabilities sparsed in different clusters forms the backbone of Mobile Ad-Hoc Networks (MANET). In such situations, the requirements (mobility, performance, security, trust and timing constraints) vary with change in context, time, and geographic location of deployment. This leads to various performance and security challenges which necessitates a trade-off between them on the application of routing protocols in a specific context. The focus of our research is towards developing an adaptive and secure routing protocol for Mobile Ad-Hoc Networks, which dynamically configures the routing functions using varying contextual features with secure and real-time processing of traffic. In this paper, we propose a formal framework for modelling and verification of requirement constraints to be used in designing adaptive routing protocols for MANET. We formally represent the network topology, behaviour, and functionalities of the network in SMT-LIB language. In addition, our framework verifies various functional, security, and Quality-of-Service (QoS) constraints. The verification engine is built using the Yices SMT Solver. The efficacy of the proposed requirement models is demonstrated with experimental results.

This paper considers the physical layer security for the cluster-based cooperative wireless sensor networks (WSNs), where each node is equipped with a single antenna and sensor nodes cooperate at each cluster of the network to form a virtual multi-input multi-output (MIMO) communication architecture. We propose a joint cooperative beamforming and jamming scheme to enhance the security of the WSNs where a part of sensor nodes in Alice's cluster are deployed to transmit beamforming signals to Bob while a part of sensor nodes in Bob's cluster are utilized to jam Eve with artificial noise. The optimization of beamforming and jamming vectors to minimize total energy consumption satisfying the quality-of-service (QoS) constraints is a NP-hard problem. Fortunately, through reformulation, the problem is proved to be a quadratically constrained quadratic problem (QCQP) which can be solved by solving constraint integer programs (SCIP) algorithm. Finally, we give the simulation results of our proposed scheme.