Periodic Intermittent Consensus of Second-Order Agents Networks with Nonlinear Dynamics

The consensus problem for a class of second-order agents networks via periodically intermittent control is investigated in this paper. A novel protocol is designed by periodic intermittent measurements and directed topology. Based on algebraic graph theory, matrix theory and Lyapunov control approach, some sententious conditions are obtained for reaching consensus in agents networks with fixed topology. Finally, one example is given to illustrate the effectiveness of the theoretical results.