2021
DOI: 10.1155/2021/3224416
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Synchronization of Chaotic Systems with Dead Zones via Fuzzy Adaptive Variable-Structure Control

Abstract: This work is devoted to solving synchronization problem of uncertain chaotic systems with dead zones. Based on the Lyapunov stability theorems, by using fuzzy inference to estimate system uncertainties and by designing effective fuzzy adaptive controllers, the synchronization between two chaotic systems with dead zones is realized and a fuzzy variable-structure control is implemented. The stability is proven strictly, and all the states and signals are bounded in the closed-loop system. A simulation example is… Show more

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Cited by 1 publication
(3 citation statements)
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References 35 publications
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“…The model can be written as where q =[ q 1 ,…, q n ] T ∈ R n represents joints position, u ∈ R n is a control signal with dead zones, M ( q ) is a inertia matrix, is centrifugal pull, and and g ( q ) are resistance and power of gravity, respectively. M ( q ) with respect to t total derivative is , D is a semi-definite symmetric matrix [ 8 , 25 ].…”
Section: Dynamic Model Of Robotic Manipulatorsmentioning
confidence: 99%
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“…The model can be written as where q =[ q 1 ,…, q n ] T ∈ R n represents joints position, u ∈ R n is a control signal with dead zones, M ( q ) is a inertia matrix, is centrifugal pull, and and g ( q ) are resistance and power of gravity, respectively. M ( q ) with respect to t total derivative is , D is a semi-definite symmetric matrix [ 8 , 25 ].…”
Section: Dynamic Model Of Robotic Manipulatorsmentioning
confidence: 99%
“…Noting that in the robotic manipulators ( 3 ), the dead zone input exists. In this work, this input nonlinearity Ψ i ( u i ) can be expressed as [ 25 ] …”
Section: Dynamic Model Of Robotic Manipulatorsmentioning
confidence: 99%
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