By Edited by Magdi S. Mahmoud

ISBN-10: 9535108751

ISBN-13: 9789535108757

This quantity brings concerning the modern ends up in the sphere of discrete-time structures. It covers papers written at the themes of strong regulate, nonlinear structures and up to date purposes. even if the technical perspectives are varied, all of them geared in the direction of concentrating on the updated wisdom achieve through the researchers and supplying powerful advancements alongside the platforms and keep watch over area. each one subject has a close discussions and recommendations for destiny perusal by means of investigators.

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2. (Xie [29]) Given matrices Q = Q T , H, G and R = R T > 0 with appropriate dimensions. Q + HF (k) G + G T F T (k) H T < 0 for all F (k) satisfying F T (k) F (k) ≤ R if and only if there exists a scalar ε > 0 such that Q+ 1 HH T + εG T RG < 0. 3. (Xu & Lam [32]) (i) The descriptor system (1) is admissible if and only if there exist matrices P > 0 and Q such that A T PA − E T PE + A T SQ T + QS T A < 0 (7) where S ∈ ℜn×(n−r) is any matrix with full column rank and satisfies E T S = 0. (ii) The descriptor system (1) is admissible if and only if there exists a matrix P such that E T PE ≥ 0, T A PA − E T PE < 0.

Step 3: CalculateU 3(i+1), U 2(i+1)and ΔK i+1 by using the following formulas −1 T U 3(i+1) = X i + γ −2 X i B1U 1(i) B1 X i U 2(i+1) = R + I + B2T U 3(i+1) B2 −1 ΔK i+1 = − U 2(i+1) B2T U 3(i+1) A(C2T (C2C2T )−1C2 − I ) Step 4: If ΔK i+1 is an admissible controller error, then increase i by1, and goto Step 2; other‐ wise stop. 1 are met. In this case, a discrete-time static output feedback stochastic mixed LQR/H ∞ controllers is parameterized as follows: 21 22 Advances in Discrete Time Systems F ∞ = − U 2−1 B2T U 3 AC2T (C2C2T )−1 In this chapter, we will not prove the convergence of the above algorithm.

Recently, H∞ disturbance attenuation conditions have also been given ([25], [34], [35]). The results in [10], [27], [33], [36] considered discrete-time systems with time-invariant delays. Gao and Chen [11], Hara and Yoneyama [12], [13] gave robust stability conditions. Fridman and Shaked [8] solved a guaranteed cost control problem. Fridman and Shaked [9], Zhang and Han [37] considered the H∞ disturbance attenuation. The results have been extended to a class of discrete-time descriptor delay systems in [2], [3], [24].

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