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The proposed approach offers a systematic design procedure for stabilizing a large class of fractional order chaotic systems from the literature about chaos research.
The proposed approach offers a systematic design procedure for stabilizing a large class of fractional order chaotic systems in the literature about chaos research.
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It is well known that stabilizing controllers can be recursively designed for a large class of nonlinear systems, by the so-called backstepping procedure.
The controller achieves λ-tracking for a large class of nonlinear systems, i.e. it asymptotically stabilizes the system up to an error of at most λ which is chosen by the user.
We also discuss the generalized 3G theorem for a large class of symmetric stable Lévy processes.
In this paper, we prove the same result for a large class of nonsmooth planar domains.
It is presented with a minimum principle, suitable for a large class of energy transfer problems.
Explicit convolution kernels are obtained for a large class of functionsΦ(−ΔH, T).
In particular, our definition makes sense for a large class of non-amenable groups.
In addition, we prove a Cameron-Martin-type formula for a large class of measures μ.
Here the conjecture is proved for a large class of data (K, G).
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