Abstract
Finite-time synchronization for a class of fractional-order delayed neural networks with fractional order alpha, 0 < alpha <= 1/2 and 1/2 < alpha < 1, is investigated in this paper. Through the use of Holder inequality, generalized Bernoulli inequality, and inequality skills, two sufficient conditions are considered to ensure synchronization of fractional-order delayed neural networks in a finite-time interval. Numerical example is given to verify the feasibility of the theoretical results.