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This paper focuses on conquering these problems by creating a novel functional delay and sum (FDAS) algorithm.
By utilizing the Lyapunov-Krasovskii functional, delay decomposition technique, reciprocally convex method and free-weighting matrix approach, some new results in the form of linear matrix inequalities are derived.
We are concerned with some sufficient conditions for the existence of solutions of a class of initial value problems for impulsive fractional differential inclusions with functional delay at variable moments.
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The aforementioned scheduling options are applied to an X-by-wire system and a case study with active-safety functions to highlight tradeoffs between schedulability and additional functional delays.
Based on the constructive use of Lyapunov functional, delay-dependent stabilization criteria are proposed to guarantee robust stability for the systems via linear control.
If we vice versa disrupted proliferation and induced differentiation, functional delayed-rectifier channels were upregulated.
By using linear matrix inequality (LMI) method and designing new Lyapunov functionals, delay-dependent conditions are derived to guarantee that the DTNNs with Markov jump topologies to be asymptotically synchronized.
satisfying the conditions (528). is an extremum for the -integral functional ( -quadratic delay cost functional): (529).
Park, Balasubramaniam and Kumaresan [8] gave the controllability of neutral stochastic functional infinite delay systems.
By using Lyapunov-Krasovskii functional theory, delay decomposition technique, reciprocally convex method and free-weighting matrix approach, new reachable set bounds are obtained.
Then, by employing this functional, a delay decomposition approach to the design of robust H∞ fuzzy controllers is developed in terms of linear matrix inequalities.
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