STABILITY OF ZEROS OF DISCRETE-TIME MULTIVARIABLE SYSTEMS WITH GSHF

被引：0

作者：

Liang, Shan ^{[1
]}

Xian, Xiaodong ^{[1
]}

Ishitobi, Mitsuaki ^{[2
]}

Xie, Kaiming ^{[1
]}

机构：

[1] Chongqing Univ, Coll Automat, Chongqing 400044, Peoples R China

[2] Kumamoto Univ, Dept Mech Syst Engn, Kumamoto 8608555, Japan

来源：

INTERNATIONAL JOURNAL OF INNOVATIVE COMPUTING INFORMATION AND CONTROL | 2010年 / 6卷 / 07期

关键词：

Zeros; Stability; Generalized sampled hold function; MIMO; Discrete-time system; LOW-PASS SYSTEMS; LIMITING ZEROS; SAMPLED SYSTEMS; ORDER; HOLD;

D O I：

暂无

中图分类号：

TP18 [人工智能理论];

学科分类号：

081104 ; 0812 ; 0835 ; 1405 ;

摘要：

This paper is concerned with the stability of zeros of the discrete-time multivariable system composed of a generalized sample hold function (GSHF), a continuous-time plant with the degrees of infinite elementary divisors being two or three, i.e., mu(1) = ... = mu(m-k) = 2 and mu(m-k+1) = ... = mu(m) = 3 (k = 1,..., m, 0 <= k <= m - 1), and a sampler in cascade. The properties of the limiting zeros are studied and conditions for ensuring the stable limiting zeros of the discrete-time systems for sufficiently small sampling periods are derived. It is a natural extension of Liang et al.'s result for single-input-single-output systems to multivariable systems.

引用

页码：2917 / 2926

页数：10

共 50 条

[41] ALGORITHM FOR IDENTIFICATION OF MULTIVARIABLE DISCRETE-TIME LINEAR-SYSTEMS
BRUCOLI, M
MAIONE, B
TORELLI, F
[J]. ELECTRONICS LETTERS, 1978, 14 (10) : 313 - 315
[42] MINIMUM VARIANCE CONTROL OF DISCRETE-TIME MULTIVARIABLE ARMAX SYSTEMS
SHAKED, U
KUMAR, PR
[J]. SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 1986, 24 (03) : 396 - 411
[43] Iterative learning control of linear discrete-time multivariable systems
Fang, Y
Chow, TWS
[J]. AUTOMATICA, 1998, 34 (11) : 1459 - 1462
[44] DEADBEAT ALGORITHMS FOR OUTPUT CONTROLLERS IN DISCRETE-TIME MULTIVARIABLE SYSTEMS
SEBAKHY, OA
SALAMA, AIA
[J]. SYSTEMS & CONTROL LETTERS, 1984, 5 (02) : 103 - 110
[45] IMPROVING THE STABILITY OF LIMITING ZEROS IN DISCRETE-TIME MODEL FOR NONCOLLOCATED MASS-DAMPER-SPRING MULTIVARIABLE SYSTEMS VIA GENERALIZED SAMPLE HOLD FUNCTION
Zeng, Cheng
Liang, Shan
Su, Yingying
[J]. INTERNATIONAL JOURNAL OF INNOVATIVE COMPUTING INFORMATION AND CONTROL, 2015, 11 (03): : 1033 - 1044
[46] Finite-time stability of discrete-time systems
Amato, F
Carbone, M
Ariola, M
Cosentino, C
[J]. PROCEEDINGS OF THE 2004 AMERICAN CONTROL CONFERENCE, VOLS 1-6, 2004, : 1440 - 1444
[47] Stability of Nonlinear Stochastic Discrete-Time Systems
Li, Yan
Zhang, Weihai
Liu, Xikui
[J]. JOURNAL OF APPLIED MATHEMATICS, 2013,
[48] CONTROLLABILITY, REALIZATION AND STABILITY OF DISCRETE-TIME SYSTEMS
WEISS, L
[J]. SIAM JOURNAL ON CONTROL, 1972, 10 (02): : 230 - &
[49] On Asymptotic Stability of Discrete-Time Hybrid Systems
Wang, Qiyao
Sun, Jitao
[J]. IEEE TRANSACTIONS ON CIRCUITS AND SYSTEMS II-EXPRESS BRIEFS, 2023, 70 (06) : 2047 - 2051
[50] STABILITY MARGINS FOR DISCRETE-TIME UNCERTAIN SYSTEMS
AGUIRRE, G
CHAPELLAT, H
BHATTACHARYYA, SP
[J]. PROCEEDINGS OF THE 28TH IEEE CONFERENCE ON DECISION AND CONTROL, VOLS 1-3, 1989, : 1874 - 1875

← 1 2 3 4 5 →