Abstract: This paper is concerned with delay-dependent absolute stability for a class of uncertain Lur'e systems with multiple nine-delays. By using a descriptor model transformation of the system and by applying a recent result on bounding of cross products of vectors, a new type of Lyapunov Krasovskii functional is constructed. Based on the new functional, delay-dependent surficient conditions for absolute stability are derived m terms of linear matrix inequalities. These conditions do not require any parameter tuning, and can be solvec numerically using the software LMI Lab. A numerical example is presented which shows that the proposed method can substantially improve the delay bound for absolute stability of Lur'e system with time-delays, compared to the existing ones.