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In this paper,the chaotic lag synchronization of coupled time-delayed systems with two neurons is investigated. We analyze the asymptotic stability for the error dynamical sys- tem based on Lyapunov method and linear matrix inequality (LMI)technique.Some new sufficient conditions for determin- ing the lag synchronization between the coupling systems are derived.Above all,we skillfully shift our criterion which is ex- pressed in terms of LMI into the generalized eigenvalue mini- mization programming(GEVP)for the first time.The mini- mum of coupling strength is obtained successfully.A numerical experiment illustrates the effectiveness and advantage of our re- sults.
In this paper, the chaotic lag synchronization of coupled time-delayed systems with two neurons is investigated. We analyze the asymptotic stability for the error dynamical sys- tem based on Lyapunov method and linear matrix inequality (LMI) technique. determin- ing the lag synchronization between the coupling systems are derived. Abbove all, we skillfully shift our criterion which is ex- pressed in terms of LMI into the generalized eigenvalue mini- mization programming (GEVP) for the first time. The mini- mum of coupling strength is obtained successfully. A numerical experiment shows the effectiveness and advantage of our re- sults.