Feedback controller design method of time-varying delay system based on convex combination method
A time-varying time-delay and design method technology, applied in the direction of adaptive control, general control system, control/regulation system, etc., can solve the problems of deteriorating system performance, system loss of stability, incorrect design scheme, etc.
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example 1
[0193] Example 1. Consider the time-varying delay system (1), whose coefficient matrix is:
[0194]
[0195] When μ=0.5, the lower bound of the delay h is given d , and when i=N in Theorem 1, find the maximum time-delay upper bound that can guarantee the asymptotic stability of the system. for linear systems with time-varying delays compared with literature b: Robust stability criteria for uncertain linear systems with intervaltime-varying delay, figure 1 gives h d When different values are taken, the value of the upper bound of the delay is from figure 1 It can be seen that compared with other systems using the time-delay partition method, Theorem 1 has fewer variables and is easier to calculate; by comparing with literature a and literature b, when μ = 0.5, the lower bound of the system time-delay h d =1, the maximum upper bound of the time delay is obtained, and the document b is 2.3912, and applying theorem 1, when N=2, the result is 2.4526, when N=4, the result is...
example 2
[0196] Example 2. Consider the time-varying delay system (1), whose coefficient matrix is:
[0197]
[0198] When μ is unknown, the lower bound of delay h is given d , and when i=N in Theorem 1, find the upper bound of the maximum delay that can guarantee the asymptotic stability of the system, and compare this theorem with the literature c: Further improvement on delay-range-dependent stability results for linear systems with interval time- Varying delays are compared with literature d: A novel approach to delay–fractional–dependent stability criterion forlinear systems with interval delay, such as figure 2 ; when h d = 0, given the value of μ, and when i=N in Theorem 1, find the maximum time-delay upper bound that can guarantee the asymptotic stability of the system, and compare this theorem with the literature e: Newstability criteria for continuous time systems with interval Time-varyingdelay is compared with literature f: Improved delay-range-dependent stability cri...
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