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Please use this identifier to cite or link to this item: http://eprint.iitd.ac.in/handle/2074/1426

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dc.contributor.authorMurthy, O V Ramana-
dc.contributor.authorBhatt, R K P-
dc.contributor.authorAhmad, N-
dc.identifier.citationApplied Soft Computing, 4(2), 109-119en
dc.description.abstractThe dynamic fuzzy logic system (DFLS) consists of static fuzzy logic system added with a dynamic element—the integrator—with a feedback constant α. It was shown to possess the important universal approximation capability. Further, Lee and Vukovich developed DFLS based stable indirect adaptive control scheme via Lyapunov synthesis approach for a class of non-linear systems of the form . In this paper, this is extended so that now, it can be applied to a larger class of non-linear dynamic systems, i.e., of the form . It was successfully investigated on a chaotic system-modified Duffing’s equation.en
dc.format.extent1140853 bytes-
dc.subjectDynamic fuzzy logic systemen
dc.subjectLyapunov synthesisen
dc.subjectDuffing’s equationen
dc.titleExtended dynamic fuzzy logic system (DFLS) based indirect stable adaptive control of non-linear systemsen
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