Composite anti-interference control method of generalized time-delay Markov jump system
A jump system and control method technology, applied in the field of Markov system control, can solve problems such as hidden dangers of system stability, difficult application, lack of extensiveness, etc., and achieve simple and efficient control methods, strong practicability, and conservativeness. small effect
Patent Information
- Authority / Receiving Office
- CN · China
- Patent Type
- Applications(China)
- Current Assignee / Owner
- Publication Date
- 2021-09-07
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Abstract
Description
technical field
[0001] The invention belongs to the field of Markov system control, and in particular relates to a compound anti-interference control method of a generalized time-delay Markov jump system under multiple disturbances. Background technique
[0002] Since the existence of disturbance is inevitable in the actual system application process, anti-disturbance control is an important link in the research of control theory, such as Disturbance Observer Based Control (DOBC) control theory, nonlinear regulation theory, and H ∞ Control theory, and other methods are used to attenuate and suppress system disturbances. Among them, the control theory based on disturbance observer has been successfully applied in robot system, missile system, and driving system. When the actual system encounters multiple disturbances, the composite control strategy of DOBC and other control methods has important research significance for realizing more high-precision control performance of t...
Examples
Embodiment Construction
[0100] The present invention will be described in further detail below in conjunction with the accompanying drawings.
[0101] Such as figure 1 As shown, the present invention is a time-delayed generalized Markov jump system with multiple perturbations in DOBC and H ∞ Composite control under performance metrics. The specific operation steps are as follows:
[0102] Step 1: Construct the system model of the generalized time-delay Markov jump system:
[0103]
[0104] In the simulation, considering that the Markov transition mode of the system is 2, the transition probability of the Markov process is generalized matrix Delay Derivative Upper Bound Delay upper bound The time-varying delay of the system τ(t)=0.1sin(5t)+0.1.
[0105] The remaining parameters of the system are:
[0106] Modal one:
[0107]
[0108] C 11 =[0.5 0.6], C 21 =[0.2 0.1], V 1 =[3 0]
[0109]
[0110] Mode two:
[0111]
[0112] C 12 =[0.5 0.1],C 21 =[0.1 0.2], V 2 =[1 0]
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