Terminal sliding mode controller based on fractional calculus, and control method
A fractional-order calculus, terminal sliding mode technology, applied in adaptive control, general control system, control/regulation system, etc., can solve problems such as disturbance insensitivity, achieve small steady-state error, strong robustness, simple effect
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[0033] The present invention will be further described in detail below in conjunction with the accompanying drawings and specific embodiments, but the present invention is not limited to these embodiments.
[0034] The idea of the terminal sliding mode controller based on fractional calculus of the present invention is to introduce fractional calculus into integer-order terminal sliding mode control. This method has the characteristics of fast convergence speed and high accuracy.
[0035] The controller as figure 1 As shown, its design method is:
[0036] Step 1: Choose Riemman-Liouville (R-L) to define fractional calculus, and its α-order fractional differential operator is defined as:
[0037] D t - α 0 f ( t ) = 1 Γ ( α ...
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Abstract
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