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These gains are then used to achieve the robust finite time increasing order and reduced order synchronization of the chaotic systems.
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Finally, the effectiveness of the proposed reduced-order synchronization approach is verified by numerical simulations.
In this Letter, the synchronization of different order systems or reduced-order synchronization is studied.
In this paper the problem of the reduced-order synchronization of systems of different order is considered.
In this way, the reduced-order synchronization is attained at any prescribed speed in spite of master/slave mismatches.
A control design based on robust exact differentiators and quasi-continuous high-order sliding mode-controllers is proposed ensuring the reduced-order synchronization in spite of master/slave mismatches.
In this article, a novel robust nonlinear controller approach is focused to study theoretically, the reduced-order synchronization phenomena of two unrelated time-delayed chaotic systems under the determined and unknown parameters.
Subsequently, Wu and Fu [18] studied increased-order and reduced-order combination synchronization in the real space concerning two specific examples.
Based on the dependence of agent outputs on agent inputs, feedback linearization may lead to a first-order or high-order tracking synchronization problem.
In a word, the combined signal is in the order of synchronization section, mode section, status section and data set, where the status section only used in mode 9. Afterwards the combined signal is magnified and used to control the pulser, and the signal is converted to a series of drilling mud pressure pulses.
[21] used input-output feedback linearization to convert secondary voltage control to a linear second-order tracker synchronization problem.
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