2016
DOI: 10.1016/j.neucom.2015.07.060
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New delay-interval-dependent stability analysis of neutral type BAM neural networks with successive time delay components

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Cited by 20 publications
(14 citation statements)
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“…In detail, the interval [−δ,0] is decomposed into some time‐delay subintervals, such as [−δ i ( t ),0], [−δ( t ),−δ i ( t )], [−δ i ( t )−δ j ,−δ( t )] and [−δ,−δ i ( t )−δ j ] for i , j =1,2, i ≠ j . It is clear that the above subintervals reflect the evolution process of additive TDs more precisely, which is more realistic than References . The subintervals are then employed to estimate the bound of tδtżT(α)R1ż(α)dα and tδtżT(α)R2ż(α)dα in different ways, respectively, so that the information about additive TDs is taken into account more sufficiently.…”
Section: Resultsmentioning
confidence: 99%
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“…In detail, the interval [−δ,0] is decomposed into some time‐delay subintervals, such as [−δ i ( t ),0], [−δ( t ),−δ i ( t )], [−δ i ( t )−δ j ,−δ( t )] and [−δ,−δ i ( t )−δ j ] for i , j =1,2, i ≠ j . It is clear that the above subintervals reflect the evolution process of additive TDs more precisely, which is more realistic than References . The subintervals are then employed to estimate the bound of tδtżT(α)R1ż(α)dα and tδtżT(α)R2ż(α)dα in different ways, respectively, so that the information about additive TDs is taken into account more sufficiently.…”
Section: Resultsmentioning
confidence: 99%
“…As a result, some conservativeness could be generated if different kinds of TDs are regarded as the same . Therefore, much attention has been focused on the research of stability of NNNs with distributed and additive TDs . By utilizing integral inequality together with reciprocally convex combination inequality (RCCI), the asymptotical stability of Hopfield NNNs with distributed and additive TDs was analyzed, and some new stability criteria for NNNs with additive TDs and leakage delay were provided .…”
Section: Introductionmentioning
confidence: 99%
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